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255 KiB
HTML
436 lines
255 KiB
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<title>Rollendurchmesser Rechner – Naue</title>
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') format('woff2');}
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') 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') format('woff2');font-weight:700;}
|
||
|
||
:root{--green:#2BAC70;--green-dark:#1F5438;--green-mid:#8CC9AB;--green-light:#D6EBE2;
|
||
--green-pale:#EBF7F2;--stone:#EAE7E0;--white:#FFFFFF;--text:#1A2B22;
|
||
--muted:#46555C;--border:#C8DDD5;--amber:#C87000;--amber-bg:#FFF8EC;
|
||
--amber-border:#F0C060;--red:#C0392B;--red-bg:#FFF0EE;--red-border:#F5B7B1;
|
||
--blue:#1A6FA8;--blue-bg:#EBF5FF;--blue-border:#90C7F0;
|
||
--radius:10px;--shadow:0 4px 28px rgba(43,172,112,0.10);}
|
||
*{box-sizing:border-box;margin:0;padding:0;}
|
||
body{font-family:'Metropolis',Arial,sans-serif;font-weight:400;background:#F3F8F5;
|
||
color:var(--text);min-height:100vh;display:flex;flex-direction:column;
|
||
align-items:center;padding:0 0 56px;}
|
||
header{width:100%;background:var(--white);border-bottom:3px solid var(--green);
|
||
padding:16px 40px;display:flex;align-items:center;justify-content:space-between;
|
||
box-shadow:0 2px 12px rgba(43,172,112,0.08);margin-bottom:36px;}
|
||
.header-logo img{height:46px;width:auto;}
|
||
.header-title{text-align:right;}
|
||
.header-title h1{font-family:'Halvar',Arial,sans-serif;font-size:1.3rem;color:var(--green-dark);letter-spacing:0.4px;}
|
||
.header-title p{font-size:0.78rem;color:var(--muted);margin-top:3px;}
|
||
.wrapper{width:100%;max-width:760px;padding:0 16px;}
|
||
.tabs{display:flex;background:var(--white);border-radius:var(--radius) var(--radius) 0 0;
|
||
border:1px solid var(--border);border-bottom:none;overflow:hidden;}
|
||
.tab-btn{flex:1;padding:14px 8px;border:none;background:transparent;color:var(--muted);
|
||
font-family:'Metropolis',Arial,sans-serif;font-size:0.85rem;font-weight:700;
|
||
cursor:pointer;transition:background .18s,color .18s;border-bottom:3px solid transparent;}
|
||
.tab-btn.active{background:var(--green-pale);color:var(--green-dark);border-bottom:3px solid var(--green);}
|
||
.tab-btn:hover:not(.active){background:var(--stone);}
|
||
.card{background:var(--white);border:1px solid var(--border);
|
||
border-radius:0 0 var(--radius) var(--radius);padding:32px 36px 36px;box-shadow:var(--shadow);}
|
||
.tab-content{display:none;}.tab-content.active{display:block;}
|
||
.section-title{font-size:.72rem;font-weight:700;text-transform:uppercase;letter-spacing:1.4px;
|
||
color:var(--green);margin-bottom:14px;margin-top:26px;
|
||
display:flex;align-items:center;gap:8px;}
|
||
.section-title::after{content:'';flex:1;height:1px;background:var(--green-light);}
|
||
.section-title:first-child{margin-top:0;}
|
||
.badge-opt{font-size:.67rem;font-weight:700;letter-spacing:.8px;background:var(--amber-bg);
|
||
color:var(--amber);border:1px solid var(--amber-border);border-radius:10px;
|
||
padding:2px 8px;text-transform:uppercase;flex-shrink:0;}
|
||
.mode-switch{display:flex;gap:8px;margin-bottom:22px;flex-wrap:wrap;}
|
||
.mode-btn{padding:7px 15px;border:1.5px solid var(--border);border-radius:20px;
|
||
background:var(--white);color:var(--muted);
|
||
font-family:'Metropolis',Arial,sans-serif;font-size:.79rem;font-weight:700;
|
||
cursor:pointer;transition:all .16s;}
|
||
.mode-btn.active{background:var(--green);border-color:var(--green);color:var(--white);}
|
||
.mode-btn:hover:not(.active){border-color:var(--green-mid);color:var(--green-dark);}
|
||
.mode-btn.target-btn.active{background:var(--green-dark);border-color:var(--green-dark);}
|
||
.diagram-wrap{display:flex;justify-content:center;margin:18px 0 8px;}
|
||
.field-grid{display:grid;grid-template-columns:1fr 1fr;gap:16px 20px;}
|
||
.field-grid-3{display:grid;grid-template-columns:1fr 1fr 1fr;gap:16px 20px;}
|
||
@media(max-width:580px){
|
||
.field-grid,.field-grid-3{grid-template-columns:1fr;}
|
||
.card{padding:20px;}
|
||
header{padding:14px 20px;flex-direction:column;gap:10px;}
|
||
.header-title{text-align:center;}}
|
||
.field{display:flex;flex-direction:column;gap:6px;}
|
||
label{font-size:.81rem;font-weight:700;color:var(--text);}
|
||
label .u{font-weight:400;color:var(--muted);}
|
||
label .o{font-weight:400;color:var(--amber);font-size:.74rem;}
|
||
.input-wrap{position:relative;display:flex;align-items:center;}
|
||
input[type="number"]{width:100%;padding:10px 52px 10px 14px;border:1.5px solid var(--border);
|
||
border-radius:8px;font-family:'Metropolis',Arial,sans-serif;font-size:.94rem;
|
||
color:var(--text);background:#F8FBF9;
|
||
transition:border-color .18s,background .18s;outline:none;-moz-appearance:textfield;}
|
||
input[type="number"]::-webkit-inner-spin-button,
|
||
input[type="number"]::-webkit-outer-spin-button{-webkit-appearance:none;}
|
||
input[type="number"]:focus{border-color:var(--green);background:var(--white);}
|
||
input.rf{background:var(--green-pale);border-color:var(--green);font-weight:700;color:var(--green-dark);}
|
||
input.of{background:var(--amber-bg);border-color:var(--amber-border);}
|
||
input.of:focus{border-color:var(--amber);background:var(--white);}
|
||
.ub{position:absolute;right:12px;font-size:.77rem;color:var(--muted);pointer-events:none;font-family:'Metropolis',Arial,sans-serif;}
|
||
.btn-c{display:block;width:100%;margin-top:28px;padding:14px;background:var(--green);
|
||
color:var(--white);border:none;border-radius:var(--radius);
|
||
font-family:'Metropolis',Arial,sans-serif;font-size:.96rem;font-weight:700;
|
||
cursor:pointer;letter-spacing:.3px;transition:background .18s,transform .1s;}
|
||
.btn-c:hover{background:var(--green-dark);}.btn-c:active{transform:scale(.98);}
|
||
.btn-r{display:block;width:100%;margin-top:10px;padding:10px;background:transparent;
|
||
color:var(--muted);border:1.5px solid var(--border);border-radius:var(--radius);
|
||
font-family:'Metropolis',Arial,sans-serif;font-size:.84rem;font-weight:700;
|
||
cursor:pointer;transition:background .18s,color .18s;}
|
||
.btn-r:hover{background:var(--stone);color:var(--text);}
|
||
.result-box{margin-top:24px;padding:20px 24px;background:var(--green-pale);
|
||
border:1.5px solid var(--green-mid);border-left:5px solid var(--green);
|
||
border-radius:var(--radius);display:none;}
|
||
.result-box.visible{display:block;}
|
||
.rg{display:grid;grid-template-columns:1fr 1fr;gap:16px;}
|
||
@media(max-width:500px){.rg{grid-template-columns:1fr;}}
|
||
.rl{font-size:.72rem;font-weight:700;color:var(--green-dark);text-transform:uppercase;letter-spacing:1px;margin-bottom:3px;}
|
||
.rv{font-family:'Halvar',Arial,sans-serif;font-size:2rem;color:var(--green-dark);line-height:1;}
|
||
.rv .ru{font-family:'Metropolis',Arial,sans-serif;font-size:.95rem;font-weight:400;color:var(--muted);margin-left:5px;}
|
||
.rs{font-size:.79rem;color:var(--muted);margin-top:6px;line-height:1.5;}
|
||
.tol-row{margin-top:10px;padding:10px 16px;background:var(--blue-bg);border:1px solid var(--blue-border);
|
||
border-left:4px solid var(--blue);border-radius:8px;display:flex;align-items:baseline;gap:8px;flex-wrap:wrap;}
|
||
.tol-badge{font-size:.7rem;font-weight:700;background:var(--blue);color:white;
|
||
border-radius:4px;padding:2px 7px;letter-spacing:.5px;flex-shrink:0;}
|
||
.tol-val{font-family:'Halvar',Arial,sans-serif;font-size:1.6rem;color:var(--blue);}
|
||
.tol-unit{font-family:'Metropolis',Arial,sans-serif;font-size:.9rem;color:var(--muted);margin-left:2px;}
|
||
.tol-hint{font-size:.76rem;color:var(--muted);margin-left:4px;}
|
||
.wc{background:var(--amber-bg);border:1.5px solid var(--amber-border);
|
||
border-left:4px solid var(--amber);border-radius:8px;padding:14px 16px;margin-top:14px;}
|
||
.wc .rl{color:var(--amber);}.wc .rv{color:var(--amber);}
|
||
.notice-170{margin-top:10px;padding:12px 16px;background:var(--blue-bg);
|
||
border:1.5px solid var(--blue-border);border-left:5px solid var(--blue);
|
||
border-radius:8px;font-size:.84rem;color:var(--blue);font-weight:600;line-height:1.6;}
|
||
.warn-crit{margin-top:10px;padding:14px 16px;background:var(--red-bg);
|
||
border:1.5px solid var(--red-border);border-left:5px solid var(--red);
|
||
border-radius:8px;font-size:.87rem;color:var(--red);font-weight:700;line-height:1.6;}
|
||
.err{color:#c0392b;font-size:.82rem;margin-top:10px;padding:10px 14px;background:#FFF5F5;
|
||
border-radius:8px;border-left:4px solid #c0392b;display:none;}
|
||
.err.visible{display:block;}
|
||
.fn{margin-top:24px;padding:14px 18px;background:var(--stone);
|
||
border-left:4px solid var(--green-mid);border-radius:0 8px 8px 0;
|
||
font-size:.79rem;color:var(--muted);line-height:1.7;}
|
||
.fn strong{color:var(--text);}
|
||
.div{height:1px;background:var(--green-light);margin:24px 0;}
|
||
footer{margin-top:28px;text-align:center;font-size:.73rem;color:var(--muted);}
|
||
footer span{color:var(--green);font-weight:700;}
|
||
|
||
.prod-bar{background:var(--green-dark);padding:16px 36px;display:flex;gap:20px;flex-wrap:wrap;align-items:flex-end;border-bottom:2px solid var(--green);}
|
||
.prod-bar .pb-field{flex:1;min-width:160px;}
|
||
.prod-bar .pb-lbl{font-size:.74rem;font-weight:700;color:rgba(255,255,255,.75);text-transform:uppercase;letter-spacing:1px;display:block;margin-bottom:5px;}
|
||
.pb-sel{width:100%;padding:9px 32px 9px 12px;border:1.5px solid rgba(255,255,255,.25);border-radius:8px;font-family:'Metropolis',Arial,sans-serif;font-size:.92rem;color:#fff;background:rgba(255,255,255,.12);appearance:none;-webkit-appearance:none;cursor:pointer;background-image:url("data:image/svg+xml,%3Csvg xmlns='http://www.w3.org/2000/svg' width='12' height='8'%3E%3Cpath d='M1 1l5 5 5-5' stroke='white' stroke-width='1.5' fill='none' stroke-linecap='round'/%3E%3C/svg%3E");background-repeat:no-repeat;background-position:right 10px center;outline:none;}
|
||
.pb-sel:focus{border-color:var(--green-mid);}
|
||
.pb-sel option{background:var(--green-dark);}
|
||
.pb-sel:disabled{opacity:.55;cursor:not-allowed;}
|
||
.field-select{width:100%;padding:10px 36px 10px 14px;border:1.5px solid var(--border);border-radius:8px;font-family:'Metropolis',Arial,sans-serif;font-size:.94rem;color:var(--text);background:#F8FBF9;appearance:none;-webkit-appearance:none;cursor:pointer;background-image:url("data:image/svg+xml,%3Csvg xmlns='http://www.w3.org/2000/svg' width='12' height='8'%3E%3Cpath d='M1 1l5 5 5-5' stroke='%2346555C' stroke-width='1.5' fill='none' stroke-linecap='round'/%3E%3C/svg%3E");background-repeat:no-repeat;background-position:right 10px center;transition:border-color .18s;outline:none;}
|
||
.field-select:focus{border-color:var(--green);background:var(--white);}
|
||
.notice{margin-top:10px;padding:12px 16px;background:var(--blue-bg);border:1.5px solid var(--blue-border);border-left:5px solid var(--blue);border-radius:8px;font-size:.84rem;color:var(--blue);font-weight:600;line-height:1.6;}
|
||
.warn{margin-top:10px;padding:12px 16px;background:#FFF8EC;border:1.5px solid var(--amber-border);border-left:5px solid var(--amber);border-radius:8px;font-size:.84rem;color:var(--amber);font-weight:600;line-height:1.6;}
|
||
.card{background:var(--white);border:1px solid var(--border);border-radius:0 0 var(--radius) var(--radius);padding:0;box-shadow:var(--shadow);}
|
||
.tab-content{display:none;padding:28px 36px 0;}.tab-content.active{display:block;}
|
||
@media(max-width:580px){.tab-content{padding:20px 20px 0;}.prod-bar{padding:16px 20px;}}
|
||
|
||
.wrapper{display:flex;gap:24px;align-items:flex-start;flex-wrap:wrap;max-width:1100px;padding:0 16px;}
|
||
.calc-col{flex:1;min-width:460px;} .info-col{width:270px;flex-shrink:0;}
|
||
.wrapper footer{width:100%;}
|
||
@media(max-width:820px){.calc-col{min-width:0;width:100%;}.info-col{width:100%;}}
|
||
.disclaimer{background:var(--white);border:1px solid var(--border);border-radius:var(--radius);padding:20px;box-shadow:var(--shadow);position:sticky;top:20px;}
|
||
.disclaimer h3{font-family:'Halvar',Arial,sans-serif;font-size:.95rem;color:var(--green-dark);margin-bottom:10px;}
|
||
.disclaimer p{font-size:.80rem;color:var(--muted);line-height:1.65;margin-bottom:10px;}
|
||
.disclaimer p:last-child{margin-bottom:0;}
|
||
.disclaimer hr{border:none;border-top:1px solid var(--green-light);margin:12px 0;}
|
||
.compound-row{display:flex;align-items:center;gap:8px;}
|
||
.compound-row .input-wrap{flex:1;}
|
||
.compound-sep{font-size:1.1rem;font-weight:700;color:var(--muted);flex-shrink:0;}
|
||
.tol-hint{font-size:.71rem;color:var(--muted);margin-top:4px;}
|
||
.drange .rl{font-size:.72rem;font-weight:700;color:var(--green-dark);text-transform:uppercase;letter-spacing:1px;margin-bottom:8px;}
|
||
.drange-table{display:grid;grid-template-columns:auto 1fr auto;gap:5px 10px;align-items:baseline;}
|
||
.drange-lbl{font-size:.78rem;color:var(--muted);white-space:nowrap;}
|
||
.drange-val{font-family:'Halvar',Arial,sans-serif;font-size:1.5rem;color:var(--ocean);text-align:right;}
|
||
.drange-val.nom{font-size:2rem;color:var(--green-dark);}
|
||
.drange-unit{font-family:'Metropolis',Arial,sans-serif;font-size:.82rem;color:var(--muted);}
|
||
.drange-divider{grid-column:1/-1;height:1px;background:var(--green-light);margin:1px 0;}
|
||
.drange .rs{font-size:.79rem;color:var(--muted);margin-top:8px;line-height:1.5;}
|
||
|
||
/* Artikelnummer field */
|
||
.art-field{margin-bottom:4px}
|
||
.art-wrap{display:flex;flex-direction:column;gap:4px}
|
||
.art-wrap input[type="text"]{width:100%;padding:8px 12px;border:1.5px solid #ccc;border-radius:6px;font-size:.92rem;font-family:inherit;box-sizing:border-box;transition:border-color .2s}
|
||
.art-wrap input[type="text"]:focus{outline:none;border-color:#2BAC70}
|
||
.art-wrap input[type="text"].art-ok{border-color:#2BAC70;background:#f0fdf6}
|
||
.art-wrap input[type="text"].art-err{border-color:#c0392b;background:#fff5f5}
|
||
.art-name{font-size:.78rem;color:#555;min-height:16px;padding-left:2px;font-style:italic}
|
||
.art-name.ok{color:#2BAC70;font-style:normal;font-weight:500}
|
||
.art-name.err{color:#c0392b;font-style:normal}
|
||
</style>
|
||
</head>
|
||
<body>
|
||
<header>
|
||
<div class="header-logo"><img 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alt="Naue Logo"/></div>
|
||
<div class="header-title"><h1>Rollendurchmesser Rechner</h1><p>Rollendurchmesser · Produktlänge · Rollengewicht</p></div>
|
||
</header>
|
||
<div class="wrapper">
|
||
<div class="calc-col">
|
||
<div class="tabs">
|
||
<button class="tab-btn active" onclick="switchTab('direct',this)">🧮 Direkte Berechnung</button>
|
||
<button class="tab-btn" onclick="switchTab('extrap',this)">📐 Extrapolation</button>
|
||
</div>
|
||
<div class="card">
|
||
<div class="prod-bar">
|
||
<div class="pb-field"><span class="pb-lbl">Produktkategorie</span>
|
||
<select class="pb-sel" id="sel-prod" onchange="initProd()">
|
||
<option value="Bentofix">Bentofix</option>
|
||
<option value="Secutex">Secutex</option>
|
||
<option value="Carbofol">Carbofol</option>
|
||
<option value="Secumat">Secumat</option>
|
||
<option value="Secudrain">Secudrain</option>
|
||
</select></div>
|
||
<div class="pb-field"><span class="pb-lbl">Produktionsstandort</span>
|
||
<select class="pb-sel" id="sel-site"></select></div>
|
||
</div>
|
||
<div id="tab-direct" class="tab-content active">
|
||
<p class="section-title">Berechnungsmodus</p>
|
||
<div class="mode-switch">
|
||
<button class="mode-btn active" onclick="setMode('diameter',this)">→ Rollendurchmesser</button>
|
||
<button class="mode-btn" onclick="setMode('length',this)">→ Produktlänge</button>
|
||
<button class="mode-btn target-btn" onclick="setMode('target',this)">🎯 Zieldurchmesser</button>
|
||
<button class="mode-btn" onclick="setMode('thickness',this)">→ Produktdicke</button>
|
||
</div>
|
||
<div class="diagram-wrap">
|
||
<svg width="240" height="140" viewBox="0 0 240 140" style="font-family:'Metropolis',Arial,sans-serif;">
|
||
<circle id="s-o" cx="118" cy="70" r="62" fill="#EBF7F2" stroke="#2BAC70" stroke-width="2.5"/>
|
||
<circle id="s-w" cx="118" cy="70" r="46" fill="none" stroke="#8CC9AB" stroke-width="30" opacity="0.45"/>
|
||
<circle id="s-c" cx="118" cy="70" r="30" fill="#D6EBE2" stroke="#1F5438" stroke-width="2"/>
|
||
<circle cx="118" cy="70" r="3.5" fill="#1F5438"/>
|
||
<line x1="118" y1="70" x2="174" y2="28" stroke="#2BAC70" stroke-width="1.5" stroke-dasharray="5,3"/>
|
||
<text x="177" y="25" fill="#2BAC70" font-size="11" font-weight="700">D (Rolle)</text>
|
||
<line x1="118" y1="70" x2="143" y2="87" stroke="#1F5438" stroke-width="1.5" stroke-dasharray="5,3"/>
|
||
<text x="146" y="91" fill="#1F5438" font-size="11" font-weight="700">d (Kern)</text>
|
||
<line x1="56" y1="70" x2="88" y2="70" stroke="#C87000" stroke-width="2"/>
|
||
<text x="6" y="67" fill="#C87000" font-size="10" font-weight="700">t (Dicke)</text>
|
||
</svg>
|
||
</div>
|
||
<p class="section-title">Eingabeparameter</p>
|
||
<div class="field-grid">
|
||
<div class="field"><label>Kernaußendurchmesser <span class="u">(d)</span></label><select class="field-select" id="d-co"></select></div>
|
||
<div class="field art-field"><label>Artikelnummer <span class="o">(optional)</span></label><div class="art-wrap"><input type="text" id="d-art" placeholder="z.B. 180305" autocomplete="off" list="art-list-d"/><datalist id="art-list-d"><option value="114030">114030 – Bfix BZ 13-B, 4,95 x <20 m</option><option value="139705">139705 – Bentofix B 4000 (akt. Na-bent.), 5,00 x 30 m</option><option value="146900">146900 – Stex R 1801, 5,80 x 50 m</option><option value="146910">146910 – Stex R 1801, 6,00 x 50 m</option><option value="152200">152200 – Stex R 1001-B2, 2,10 m Breite</option><option value="152210">152210 – Stex R 1001-B2 MW 2,10 m Breite</option><option value="154600">154600 – Stex R 2001 G5, 5,10 x 50 m</option><option value="171002">171002 – Stex R 2501, 6,00 x 40 m</option><option value="171405">171405 – Bfix NSP 5300 ÖN, 5,00 x 40 m</option><option value="173000">173000 – Bfix X2 BFG 5300 L, 4,85x40 m</option><option value="173020">173020 – Bfix X2 BFG 5300(L) 2,42x15 m</option><option value="173062">173062 – Bfix X2 BFG 5300 (L) 1,20 x 36m (2 Ro. auf 1 Kern)</option><option value="178905">178905 – Bfix NSP 3300, 5,00 x 50 m</option><option value="180005">180005 – Bfix NSP 4000, 5,00 x 50 m</option><option value="180105">180105 – Bfix NSP 4300, 5,00 x 50 m</option><option value="180205">180205 – Bfix NSP 4900, 5,00 x 40 m</option><option value="180305">180305 – Bfix NSP 5300, 5,00 x 40 m</option><option value="180405">180405 – Bfix NSP 5600, 5,00 x 40 m</option><option value="181000">181000 – Stex R 3001 G5, 5,10 x 25 m</option><option value="182612">182612 – BfixX2NSP4900(Coa.u)mK,4,85x40</option><option value="182615">182615 – BfixX2NSP4900(Coa.o)mK,4,85x40</option><option value="183800">183800 – Stex R 2501 G5, 5,10 x 50 m</option><option value="184206">184206 – Stex R 2771 Z, 6,00 x 40 m</option><option value="185900">185900 – Stex R 501 (Betonvlies) 5,00 x 100 m</option><option value="190005">190005 – Bfix NSP 6000, 5,00 x 40 m</option><option value="190006">190006 – Bfix NSP 6000 (France <5% CaCO3), 5,00 x 40 m</option><option value="190201">190201 – Bfix X2 NSP4000, m.K. 4,85x50m</option><option value="190420">190420 – Bfix X5F NSP 4200, m.K., 4,85 x 40 m</option><option value="193002">193002 – Stex RZ 891, 6,00 x 70 m</option><option value="193102">193102 – Stex RZ 2221, 6,00 x 40 m</option><option value="194605">194605 – Bfix NSP 6600 a , 5,00 x 30 m</option><option value="198400">198400 – Stex RZ 3501, 5,80 x 25 m</option><option value="199706">199706 – Bfix X5F NSP4900 m.K. 4,85x35m</option><option value="199815">199815 – Bfix X10F NSP4900 m.K.4,85x30m</option><option value="201601">201601 – Bfix X6F NSP5300ÖN,m.K.4,85x35</option><option value="203300">203300 – Bfix X5F BFG 5300, 4,85x40 m</option><option value="205600">205600 – Bfix X2 NSP 6000, 4,85 x 40 m</option><option value="206900">206900 – Bfix NSP4900(g.GRI/GCL3)/5x40m</option><option value="208100">208100 – Stex 151 GRK 3 C, 6,00 x 100 m</option><option value="208102">208102 – Stex 151 GRK3 C, 2,00 x 100 m</option><option value="208104">208104 – Stex 151 GRK3 C, 4,00 x 100 m</option><option value="208200">208200 – Stex 201 GRK 3 C, 6,00 x 100 m</option><option value="208202">208202 – Stex 201 GRK3 C, 2,00 x 100 m</option><option value="208204">208204 – Stex 201 GRK3 C, 4,00 x 100 m</option><option value="208250">208250 – Stex 251 GRK 4 C, 6,00 x 100 m</option><option value="208300">208300 – Stex 301 GRK 5 C, 6,00 x 100 m</option><option value="208400">208400 – Stex 401 GRK 5 C, 6,00 x 100 m</option><option value="208501">208501 – Bfix X10F NSP5300ÖN,m.K4,85x35</option><option value="209350">209350 – Stex R 351 C, 5,90 x 130 m</option><option value="209900">209900 – Bfix NSP 5400 DB, 5,00 x 40 m</option><option value="210200">210200 – aduxa 130 (131) GRK2 C, 6x100m</option><option value="210210">210210 – aduxa 130 (131) GRK2 C, 1x100m</option><option value="210220">210220 – aduxa 130 (131) GRK2 C, 2x100m</option><option value="210240">210240 – aduxa 130 (131) GRK2 C, 4x100m</option><option value="210300">210300 – aduxa 150 (151) GRK3 C, 6x100m</option><option value="210320">210320 – aduxa 150 (151) GRK3 C, 2x100m</option><option value="210340">210340 – aduxa 150 (151) GRK3 C, 4x100m</option><option value="210400">210400 – aduxa 200 (201) GRK3 C, 6x100m</option><option value="210420">210420 – aduxa 200 (201) GRK3 C, 2x100m</option><option value="210440">210440 – aduxa 200 (201) GRK3 C, 4x100m</option><option value="210500">210500 – aduxa 250 (251) GRK4 C, 6x100m</option><option value="210520">210520 – aduxa 250 (251) GRK4 C, 2x100m</option><option value="210540">210540 – aduxa 250 (251) GRK4 C, 4x100m</option><option value="210600">210600 – aduxa 300 (301) GRK5 C, 6x100m</option><option value="210620">210620 – aduxa 300 (301) GRK5 C, 2x100m</option><option value="210640">210640 – aduxa 300 (301) GRK5 C, 4x100m</option><option value="211100">211100 – Stex 151 GRK 3, 6,00 x 100 m</option><option value="211104">211104 – Stex 151 GRK 3, 4,00 x 100 m</option><option value="211900">211900 – Bfix NSP 5000 a, 5,00 x 40 m</option><option value="212250">212250 – Stex 251 GRK 4, 6,00 x 100 m</option><option value="212255">212255 – Stex 251 GRK 4, 5,90 x 100 m</option><option value="212256">212256 – Stex 251 GRK 4, 4,50 x 50 m</option><option value="212300">212300 – Stex R 301, 6,00 x 100 m</option><option value="212400">212400 – Stex R 401 C, 5,90 x 120 m</option><option value="212500">212500 – Stex R 501 C, 5,90 x 100 m</option><option value="212900">212900 – Stex R 901 DB, 4,50 x 30 m</option><option value="212937">212937 – Stex R 901 DB, 3,50 x 20 m</option><option value="213100">213100 – Stex R 1001, 6,00 x 50 m</option><option value="213400">213400 – Stex R 401, 6,00 x 90 m</option><option value="213407">213407 – Stex R 401, 5,90 x 85 m</option><option value="213500">213500 – Stex R 501, 6,00 x 50 m</option><option value="213600">213600 – Stex R 601, 6,00 x 50 m</option><option value="213601">213601 – Stex R 601, 5,90 x 50 m</option><option value="213700">213700 – Stex R 701, 6,00 x 50 m</option><option value="213800">213800 – Stex R 801, 6,00 x 50 m</option><option value="213808">213808 – Stex R 801, 5,80 x 50 m</option><option value="213810">213810 – Stex R 801 (moosbraun) 6,00 x 50 m</option><option value="214200">214200 – Stex R 1201 (Turkey), 5,80x55m</option><option value="214206">214206 – Stex R 1201, 6,00 x 60 m</option><option value="214502">214502 – Stex R501(Betonvlies)5,45x100m</option><option value="214503">214503 – Stex R501(Betonvlies)6,00x100m</option><option value="214504">214504 – Stex R501(Betonvlies)5,25x100m</option><option value="214506">214506 – Stex R501(Betonvlies)6,20x100m</option><option value="214507">214507 – Stex R501(Betonvlies)5,20x100m</option><option value="214508">214508 – Stex R501(Betonvlies)4,20x100m</option><option value="214509">214509 – Stex R501(Betonvlies)5,50x100m</option><option value="214512">214512 – Stex R 501 (Betonvlies) 4,85 x 100 m</option><option value="214513">214513 – Stex R501(Betonvlies)3,85x100m</option><option value="214700">214700 – Stex H 751 (Tfix 751), 6,00 x 50 m</option><option value="215500">215500 – Stex H 501 (Tfix 501), 6,00 x 50 m</option><option value="217300">217300 – Stex RZ 331 (neu), 6,00 x 100 m</option><option value="217400">217400 – Stex RZ 441 (neu), 6,00 x 100 m</option><option value="217500">217500 – Stex RZ 551 (neu), 6,00 x 50 m</option><option value="217700">217700 – Stex R 1701, 6,00 x 50 m</option><option value="218300">218300 – Stex AS 301, 6,00 x 90 m</option><option value="218400">218400 – Stex AS 401, 6,00 x 90 m</option><option value="218500">218500 – Stex AS 501, 6,00 x 75 m</option><option value="218505">218505 – Stex AS 501, 5,50 x 100 m</option><option value="218600">218600 – Stex AS 601, 6,00 x 60 m</option><option value="218606">218606 – Stex AS 601, 5,90 x 50 m</option><option value="218800">218800 – Stex AS 801, 6,00 x 50 m</option><option value="219100">219100 – Stex AS 1001, 6,00 x 40 m</option><option value="219210">219210 – Stex R 301 AS 6,00 x 100 m</option><option value="219211">219211 – Stex R 401 AS 6,00 x 90 m</option><option value="219212">219212 – Stex R 501 AS 6,00 x 75 m</option><option value="219213">219213 – Stex R 601 AS 6,00 x 60 m</option><option value="219214">219214 – Stex R 701 AS 6,00 x 50 m</option><option value="219215">219215 – Stex R 801 AS 6,00 x 50 m</option><option value="219216">219216 – Stex R 1001 AS 6,00 x 40 m</option><option value="219217">219217 – Stex R 1201 AS 6,00 x 35 m</option><option value="220500">220500 – Stex HB 501 (Tfix B 501), 4,80 x 30 m</option><option value="220502">220502 – Stex HB 501 (Alte Bez.Tfix B501) 4,80 x Sonderlg.</option><option value="220700">220700 – Stex HB 751, 4,80 x 25 m</option><option value="220740">220740 – Stex HB 751, 4,00 x 25 m</option><option value="221330">221330 – Stex HT 3 (150 g), 5,80 x 270 m</option><option value="221400">221400 – Stex HT 4 (165 g), 5,80 x 250 m</option><option value="221500">221500 – Stex HT 5 (200 g), 5,80 x 225 m</option><option value="221600">221600 – Stex HT 6 (250 g), 5,80 x 200 m</option><option value="221601">221601 – Stex HT 6 (250 g) 6,00 x 200 m</option><option value="221700">221700 – Stex HT 7 (300 g), 5,80 x 180 m</option><option value="221701">221701 – Stex HT 7 (300 g) 6,00 x 180 m</option><option value="223900">223900 – Stex H 251 Z 6,00 x 100 m</option><option value="225400">225400 – Stex H 331 Z, 6,00 x 100 m</option><option value="226100">226100 – Stex Genap HT 6 (250 g), 5,00 x 350 m</option><option value="226700">226700 – Stex 151 GRK3 C (Fa. Blanke), 2,10 x 450 m</option><option value="226800">226800 – Stex RZ 3001, 6,00 x 25 m</option><option value="227800">227800 – Bfix Green A 5500 G1, 4,85 x 30 m</option><option value="227900">227900 – Stex R 671, 6,00 x 50 m</option><option value="228200">228200 – Stex R 1501 SL (K7), 5,80 x 50 m</option><option value="228300">228300 – Stex RZ 2501, 6,00 x 40 m</option><option value="228500">228500 – Stex R 501 Z, 5,90 x 60 m</option><option value="228600">228600 – Bfix BZ 13-B(Julianakanal)Überlapp. links 4,95x25m</option><option value="228610">228610 – Bfix BZ 13-B(Julianakanal)Überlapp. links 4,95x18m</option><option value="228700">228700 – Bfix BZ 13-B(Julianakanal)Überlapp.rechts 4,95x25m</option><option value="228710">228710 – Bfix BZ 13-B(Julianakanal)Überlapp.rechts 4,95x18m</option><option value="228900">228900 – Bfix BFG 5000 (Julianakanal), 5,00 x 40 m</option><option value="228920">228920 – Bfix BFG 5000 (Julianakanal), 2,50 x 40 m</option><option value="229200">229200 – Stex RZ 1111, 6,00 x 50 m</option><option value="229400">229400 – Bfix Green NSP 510G3, 4,85 x 40 m</option><option value="229700">229700 – Stex R 401 d, 6,00 x 90 m</option><option value="229800">229800 – Stex HB 751 (großer Stahlkern), 4,80 x 26,0 m</option><option value="300054">300054 – NGP 50G1, 4,00 x 50 m</option><option value="300234">300234 – Stex Green 30G1 GRK 2, 4,00 x 75</option><option value="300240">300240 – Stex Green 40G1 GRK 3, 6,00 x 75 m</option><option value="300244">300244 – Stex Green 40G1 GRK 3, 4,00 x 75 m</option><option value="300264">300264 – Stex Green 60G1 GRK 4, 4,00 x 75</option><option value="300294">300294 – Stex Green 90G1 GRK 5, 4,00 x 50 m</option><option value="300450">300450 – NGP (Naue GlacierProtect) 50G1-G3 C, 4,00 x 50 m</option><option value="300470">300470 – Stex Green 120 G3 (moosbraun) 6,00 x 50 m</option><option value="553085">553085 – Bfix BFG 5000, 5,00 x 40 m</option><option value="553095">553095 – Bfix BFG 5000, 2,50 x 15 m</option><option value="553108">553108 – Bfix BFG 5000, 1,20 x 36 m (2 Ro. auf 1 Kern)</option><option value="56400">56400 – Stex R 1501, 5,80 x 50 m</option><option value="6001014">6001014 – Carbofol PEHD 507 2,5 5,10 G/G</option><option value="6001312">6001312 – HDPE 612 2,0 5,0 g/g DIBT</option><option value="6001313">6001313 – HDPE 612 2,5 5,0 g/g DIBT</option><option value="6001315">6001315 – HDPE 612 3,0 5,0 g/g DIBT</option><option value="6001316">6001316 – HDPE 612 2,0 7,50 g/g DIBt</option><option value="6002010">6002010 – HDPE 406 1,0 5,00 G/G OIT</option><option value="6002011">6002011 – HDPE 406 1,5 5,10 s/s</option><option value="6002013">6002013 – HDPE 406 2,0 5,10 s/s</option><option value="6002015">6002015 – Carbofol HDPE 406 3,0 5,10 s/s</option><option value="6005351">6005351 – HDPE 612 2,0 5,10 F/F DIBt</option><option value="6005352">6005352 – HDPE 612 2,5 5,10 F/F DIBt</option><option value="6007033">6007033 – Carbofol PEHD 507 2,5 MF/MF</option><option value="6008812">6008812 – HDPE 406 1,0 5,10 F/F GM13</option><option value="6008843">6008843 – HDPE 406 1,5 5,10 F/F GM13</option><option value="6008852">6008852 – PEHD 406 2,0 5,10 F/F DB</option><option value="6008854">6008854 – HDPE 406 2,0 5,10 F/F GM13</option><option value="6009014">6009014 – Carbofol PEHD 510 2,5 5,10 G/G BAM</option><option value="6009033">6009033 – PEHD 510 2,5 5,10 MF/MF BAM</option><option value="6101255">6101255 – TUN 2,0 5,0</option><option value="6101257">6101257 – CARBOFOL TUNNEL 2.0 SVN</option><option value="6101258">6101258 – TUN 2.0 P 5,0</option><option value="6101265">6101265 – TUN 3,0 2,50 G/G</option><option value="6101280">6101280 – CARBOFOL TUNNEL 3.0 F</option><option value="6101300">6101300 – Carbofol HDPE 406 1,4 s/s TUN</option><option value="6101302">6101302 – Carbofol HDPE 406 1,5 s/s TUN</option><option value="610310">610310 – Carbofol HDPE 406 1,5 F/s TUN</option><option value="6110210">6110210 – PEHD 406 1,0 7,5 G/G OIT</option><option value="6110213">6110213 – HDPE 406 1,0 7,5 s/s GM13</option><option value="6110220">6110220 – PEHD 406 1,5 7,5 G/G OIT</option><option value="6110223">6110223 – HDPE 406 1,5 7,5 s/s GM13</option><option value="6110225">6110225 – HDPE 406 1,5 7,5 BF/TF GM13</option><option value="6110226">6110226 – HDPE 406 1,5 7,5 BF/TF GM13 MT</option><option value="6110227">6110227 – HDPE 406 1,5 7,5 BF/TF GM13 MA</option><option value="6110230">6110230 – PEHD 406 2,0 7,5 G/G OIT</option><option value="6110232">6110232 – HDPE 406 2,0 7,5 s/s RT</option><option value="6110233">6110233 – HDPE 406 2,0 7,5 s/s GM13</option><option value="6110235">6110235 – HDPE 406 2,0 7,5 BF/TF GM13</option><option value="6110239">6110239 – HDPE 406 2,0 7,5 s/s KIWA</option><option value="6110240">6110240 – PEHD 406 2,5 7,5 G/G OIT</option><option value="6110245">6110245 – HDPE 406 2,5 7,5 BF/TF GM13</option><option value="6110251">6110251 – HDPE 406 2,0 7,5 s/s MT</option><option value="6110258">6110258 – Carbofol HDPE 407 1,5 7,5 s/s AS</option><option value="6110262">6110262 – HDPE 406 2,0 7,5 BF/TF KIWA</option><option value="6110264">6110264 – HDPE 406 2,0 7,5 BF/s</option><option value="6110268">6110268 – Carbofol HDPE 407 2,0 7,5 s/s AS</option><option value="6110293">6110293 – HDPE 406 2,0 7,5 BF/s MA (ASTM)</option><option value="6110737">6110737 – CARBOFOL HDPE 406 1,0 s/s (r-30%)</option><option value="72602">72602 – Stex RZ 1331, 6,00 x 50 m</option><option value="8180005">8180005 – Bfix NSP 4000, 5,00 x 50 m</option><option value="8180105">8180105 – Bfix NSP 4300, 5,00 x 50 m</option><option value="8180205">8180205 – Bfix NSP 4900, 5,00 x 40 m</option><option value="8180305">8180305 – Bfix NSP 5300, 5,00 x 40 m</option><option value="8182605">8182605 – Bfix X2 NSP 4900(with edge i./coat.bottom)4,85x40m</option><option value="8182615">8182615 – Bfix X2 NSP 4900(with edge i./coat.on top)4,85x40m</option><option value="8190200">8190200 – Bfix X2 NSP 4000 (with edge i./coat.bott.)4,85x50m</option><option value="8190210">8190210 – Bfix X2 NSP 4000(with edge i./coat.on top)4,85x50m</option><option value="8205705">8205705 – Bfix X2 NSP 3300, 4,85 x 50 m</option><option value="8206600">8206600 – Bfix X5F NSP 4900, 4,85 x 35 m</option><option value="8206601">8206601 – Bfix X5F NSP 4900, 4,85 x 35 m</option><option value="8206720">8206720 – Bfix X10F NSP 4900 (top coating), 4,70 x 30 m</option><option value="8207100">8207100 – Bfix B 5100 c, 5,00 x 40 m</option><option value="8208320">8208320 – Bfix X2 NSP4900(5300)2,42x25,5</option><option value="8208701">8208701 – Bfix B 5200 a (GRI GCL3), 5,00 x >30 m</option><option value="8208702">8208702 – Bfix B 5200 a (GRI GCL3) 5.00 x 70 m</option><option value="8208703">8208703 – Bfix B 5500 a 5,00 x 40 m</option><option value="8208800">8208800 – Bfix NSP 5000 a, 5,00 x 40 m</option><option value="8208920">8208920 – Bfix B 5600 k, 5,00 x 30 m</option><option value="8209100">8209100 – Bfix B 5000 d, 5,00 x 35 m</option><option value="8209500">8209500 – Bfix NSP 4000 (BentoLiner® GCL 4000N) 5.00 x 50 m</option><option value="8209600">8209600 – Bfix X5F NSP 4900 a (top coating), 4,85 x 35 m</option><option value="8209700">8209700 – Bfix B 5300 e, 5,00 x 30 m</option><option value="8209800">8209800 – Bfix NSP 4300 A, 5.00 x 50 m</option><option value="8209900">8209900 – Bfix B 5600, 5,00 x 30 m</option><option value="8300132">8300132 – Stex MR 131 C, 2.90 x 100 m</option><option value="8300200">8300200 – Stex R 201, 5,80 x 100 m</option><option value="8300310">8300310 – Stex R 311, 5,80 x 100 m</option><option value="8300600">8300600 – Stex R 601, 5,80 x 50 m</option><option value="8300750">8300750 – Stex H 751, 5,80 x 50 m</option><option value="8300800">8300800 – Stex R 801, 5,80 x 45 m</option><option value="8300801">8300801 – Stex R 801 5.80 x 50 m</option><option value="8301000">8301000 – Stex R 1001, 5,80 x 40 m</option><option value="8301200">8301200 – Stex R 1201, 5,80 x 30 m</option><option value="8301400">8301400 – Stex R 401, 5,80 x 70 m</option><option value="8301500">8301500 – Stex R 501, 5,80 x 55 m</option><option value="8301501">8301501 – Stex H 501, 5,80 x 50 m</option><option value="8301700">8301700 – Stex MR 1701, 5,80 x 25 m</option><option value="8301800">8301800 – Stex RS 801 a, 5,80 x 45 m</option><option value="8302500">8302500 – Stex MR 501, 5,80 x 60 m</option><option value="8302600">8302600 – Stex MR 601, 5,80 x 50 m</option><option value="8305200">8305200 – Stex RS 1201, 5,80 x 40 m</option><option value="8305420">8305420 – Stex MR 281, 5,80 x 120 m</option><option value="8305430">8305430 – Stex MR 401, 5,80 x 85 m</option><option value="8305540">8305540 – Stex MR 401-EH, 5.80 x 65 m</option><option value="8305600">8305600 – Stex MR 181 C, 5,80 x 260 m</option><option value="8305620">8305620 – Stex MR 281 C, 5,80 x 170 m</option><option value="8305640">8305640 – Stex MR 131 C, 5.80 x 390 m</option><option value="8305650">8305650 – Stex MR 151 C, 5.80 x 270 m</option><option value="8305651">8305651 – Stex MR 151 C 5.80 x 100 m</option><option value="8305660">8305660 – Stex MR 201 C, 5.80 x 210 m</option><option value="8305670">8305670 – Stex MR 251 C, 5.80 x 180 m</option><option value="8305680">8305680 – Stex MR 301 C, 5.80 x 140 m</option><option value="8305690">8305690 – Stex MR 201, 5.80 x 165 m</option><option value="8305710">8305710 – Stex MR 301, 5.80 x 100 m</option><option value="8305730">8305730 – Stex Green 30G1, 5.80 x 85 m</option><option value="8305760">8305760 – Stex Green 60G1, 5.80 x 65 m</option><option value="8306020">8306020 – Stex MR 1901, 5.80 x 40 m</option><option value="8306030">8306030 – Stex MR 201 C a 5,80 x 140 m</option><option value="8306050">8306050 – Stex MR 551 5,80 x 55 m</option><option value="84106">84106 – Stex R 2001, 6,00 x 40 m</option><option value="8553109">8553109 – Bfix BFG 5000, 2,50 x 25,5 m</option></datalist><span id="d-art-name" class="art-name"></span></div></div>
|
||
<div class="field"><label>Produktdicke <span class="u">(t)</span></label><div class="compound-row">
|
||
<div class="input-wrap"><input type="number" id="d-th" placeholder="z.B. 5" min="0" step="0.01"/><span class="ub">mm</span></div>
|
||
<span class="compound-sep">±</span>
|
||
<div class="input-wrap"><input type="number" id="d-tol" placeholder="z.B. 0.5" min="0" step="0.01"/><span class="ub">mm</span></div>
|
||
</div>
|
||
<div class="tol-hint">Dicke ± Toleranz (optional)</div></div>
|
||
<div class="field"><label id="lbl-l">Produktlänge <span class="u">(L)</span></label><div class="input-wrap"><input type="number" id="d-le" placeholder="z.B. 100" min="0" step="0.1"/><span class="ub">m</span></div></div>
|
||
<div class="field"><label id="lbl-d">Rollendurchmesser <span class="u">(D)</span></label><div class="input-wrap"><input type="number" id="d-di" placeholder="z.B. 800" min="0" step="0.1"/><span class="ub">mm</span></div></div>
|
||
</div>
|
||
<p class="section-title">Rollengewicht <span class="badge-opt">optional</span></p>
|
||
<div class="field-grid-3">
|
||
<div class="field"><label>Rollenbreite <span class="o">(optional)</span></label><div class="input-wrap"><input type="number" class="of" id="d-wi" placeholder="z.B. 4.75" min="0" step="0.01"/><span class="ub">m</span></div></div>
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||
<div class="field"><label>Flächengewicht <span class="o">(optional)</span></label><div class="input-wrap"><input type="number" class="of" id="d-aw" placeholder="z.B. 200" min="0" step="1"/><span class="ub">g/m²</span></div></div>
|
||
<div class="field"><label>Berechnetes Gewicht</label><div class="input-wrap"><input type="number" class="rf" id="d-wo" placeholder="wird berechnet ..." readonly/><span class="ub">kg</span></div></div>
|
||
</div>
|
||
<button class="btn-c" onclick="calcD()">► Berechnen</button>
|
||
<button class="btn-r" onclick="rD()">Zurücksetzen</button>
|
||
<div id="d-err" class="err"></div>
|
||
<div id="d-res" class="result-box"><div id="d-ri"></div></div>
|
||
<div class="fn"><strong>Geometrie:</strong> π/4 × (D² − d²) = L × t | <strong>Gewicht:</strong> G [kg] = Flächengewicht [g/m²] × L [m] × Breite [m] / 1000</div>
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||
</div>
|
||
<div id="tab-extrap" class="tab-content">
|
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<p class="section-title">Bekannte Referenzrolle</p>
|
||
<div class="field art-field" style="margin-bottom:8px;"><label>Artikelnummer <span class="o">(optional)</span></label><div class="art-wrap"><input type="text" id="e-art" placeholder="z.B. 180305" autocomplete="off" list="art-list-e"/><datalist id="art-list-e"><option value="114030">114030 – Bfix BZ 13-B, 4,95 x <20 m</option><option value="139705">139705 – Bentofix B 4000 (akt. Na-bent.), 5,00 x 30 m</option><option value="146900">146900 – Stex R 1801, 5,80 x 50 m</option><option value="146910">146910 – Stex R 1801, 6,00 x 50 m</option><option value="152200">152200 – Stex R 1001-B2, 2,10 m Breite</option><option value="152210">152210 – Stex R 1001-B2 MW 2,10 m Breite</option><option value="154600">154600 – Stex R 2001 G5, 5,10 x 50 m</option><option value="171002">171002 – Stex R 2501, 6,00 x 40 m</option><option value="171405">171405 – Bfix NSP 5300 ÖN, 5,00 x 40 m</option><option value="173000">173000 – Bfix X2 BFG 5300 L, 4,85x40 m</option><option value="173020">173020 – Bfix X2 BFG 5300(L) 2,42x15 m</option><option value="173062">173062 – Bfix X2 BFG 5300 (L) 1,20 x 36m (2 Ro. auf 1 Kern)</option><option value="178905">178905 – Bfix NSP 3300, 5,00 x 50 m</option><option value="180005">180005 – Bfix NSP 4000, 5,00 x 50 m</option><option value="180105">180105 – Bfix NSP 4300, 5,00 x 50 m</option><option value="180205">180205 – Bfix NSP 4900, 5,00 x 40 m</option><option value="180305">180305 – Bfix NSP 5300, 5,00 x 40 m</option><option value="180405">180405 – Bfix NSP 5600, 5,00 x 40 m</option><option value="181000">181000 – Stex R 3001 G5, 5,10 x 25 m</option><option value="182612">182612 – BfixX2NSP4900(Coa.u)mK,4,85x40</option><option value="182615">182615 – BfixX2NSP4900(Coa.o)mK,4,85x40</option><option value="183800">183800 – Stex R 2501 G5, 5,10 x 50 m</option><option value="184206">184206 – Stex R 2771 Z, 6,00 x 40 m</option><option value="185900">185900 – Stex R 501 (Betonvlies) 5,00 x 100 m</option><option value="190005">190005 – Bfix NSP 6000, 5,00 x 40 m</option><option value="190006">190006 – Bfix NSP 6000 (France <5% CaCO3), 5,00 x 40 m</option><option value="190201">190201 – Bfix X2 NSP4000, m.K. 4,85x50m</option><option value="190420">190420 – Bfix X5F NSP 4200, m.K., 4,85 x 40 m</option><option value="193002">193002 – Stex RZ 891, 6,00 x 70 m</option><option value="193102">193102 – Stex RZ 2221, 6,00 x 40 m</option><option value="194605">194605 – Bfix NSP 6600 a , 5,00 x 30 m</option><option value="198400">198400 – Stex RZ 3501, 5,80 x 25 m</option><option value="199706">199706 – Bfix X5F NSP4900 m.K. 4,85x35m</option><option value="199815">199815 – Bfix X10F NSP4900 m.K.4,85x30m</option><option value="201601">201601 – Bfix X6F NSP5300ÖN,m.K.4,85x35</option><option value="203300">203300 – Bfix X5F BFG 5300, 4,85x40 m</option><option value="205600">205600 – Bfix X2 NSP 6000, 4,85 x 40 m</option><option value="206900">206900 – Bfix NSP4900(g.GRI/GCL3)/5x40m</option><option value="208100">208100 – Stex 151 GRK 3 C, 6,00 x 100 m</option><option value="208102">208102 – Stex 151 GRK3 C, 2,00 x 100 m</option><option value="208104">208104 – Stex 151 GRK3 C, 4,00 x 100 m</option><option value="208200">208200 – Stex 201 GRK 3 C, 6,00 x 100 m</option><option value="208202">208202 – Stex 201 GRK3 C, 2,00 x 100 m</option><option value="208204">208204 – Stex 201 GRK3 C, 4,00 x 100 m</option><option value="208250">208250 – Stex 251 GRK 4 C, 6,00 x 100 m</option><option value="208300">208300 – Stex 301 GRK 5 C, 6,00 x 100 m</option><option value="208400">208400 – Stex 401 GRK 5 C, 6,00 x 100 m</option><option value="208501">208501 – Bfix X10F NSP5300ÖN,m.K4,85x35</option><option value="209350">209350 – Stex R 351 C, 5,90 x 130 m</option><option value="209900">209900 – Bfix NSP 5400 DB, 5,00 x 40 m</option><option value="210200">210200 – aduxa 130 (131) GRK2 C, 6x100m</option><option value="210210">210210 – aduxa 130 (131) GRK2 C, 1x100m</option><option value="210220">210220 – aduxa 130 (131) GRK2 C, 2x100m</option><option value="210240">210240 – aduxa 130 (131) GRK2 C, 4x100m</option><option value="210300">210300 – aduxa 150 (151) GRK3 C, 6x100m</option><option value="210320">210320 – aduxa 150 (151) GRK3 C, 2x100m</option><option value="210340">210340 – aduxa 150 (151) GRK3 C, 4x100m</option><option value="210400">210400 – aduxa 200 (201) GRK3 C, 6x100m</option><option value="210420">210420 – aduxa 200 (201) GRK3 C, 2x100m</option><option value="210440">210440 – aduxa 200 (201) GRK3 C, 4x100m</option><option value="210500">210500 – aduxa 250 (251) GRK4 C, 6x100m</option><option value="210520">210520 – aduxa 250 (251) GRK4 C, 2x100m</option><option value="210540">210540 – aduxa 250 (251) GRK4 C, 4x100m</option><option value="210600">210600 – aduxa 300 (301) GRK5 C, 6x100m</option><option value="210620">210620 – aduxa 300 (301) GRK5 C, 2x100m</option><option value="210640">210640 – aduxa 300 (301) GRK5 C, 4x100m</option><option value="211100">211100 – Stex 151 GRK 3, 6,00 x 100 m</option><option value="211104">211104 – Stex 151 GRK 3, 4,00 x 100 m</option><option value="211900">211900 – Bfix NSP 5000 a, 5,00 x 40 m</option><option value="212250">212250 – Stex 251 GRK 4, 6,00 x 100 m</option><option value="212255">212255 – Stex 251 GRK 4, 5,90 x 100 m</option><option value="212256">212256 – Stex 251 GRK 4, 4,50 x 50 m</option><option value="212300">212300 – Stex R 301, 6,00 x 100 m</option><option value="212400">212400 – Stex R 401 C, 5,90 x 120 m</option><option value="212500">212500 – Stex R 501 C, 5,90 x 100 m</option><option value="212900">212900 – Stex R 901 DB, 4,50 x 30 m</option><option value="212937">212937 – Stex R 901 DB, 3,50 x 20 m</option><option value="213100">213100 – Stex R 1001, 6,00 x 50 m</option><option value="213400">213400 – Stex R 401, 6,00 x 90 m</option><option value="213407">213407 – Stex R 401, 5,90 x 85 m</option><option value="213500">213500 – Stex R 501, 6,00 x 50 m</option><option value="213600">213600 – Stex R 601, 6,00 x 50 m</option><option value="213601">213601 – Stex R 601, 5,90 x 50 m</option><option value="213700">213700 – Stex R 701, 6,00 x 50 m</option><option value="213800">213800 – Stex R 801, 6,00 x 50 m</option><option value="213808">213808 – Stex R 801, 5,80 x 50 m</option><option value="213810">213810 – Stex R 801 (moosbraun) 6,00 x 50 m</option><option value="214200">214200 – Stex R 1201 (Turkey), 5,80x55m</option><option value="214206">214206 – Stex R 1201, 6,00 x 60 m</option><option value="214502">214502 – Stex R501(Betonvlies)5,45x100m</option><option value="214503">214503 – Stex R501(Betonvlies)6,00x100m</option><option value="214504">214504 – Stex R501(Betonvlies)5,25x100m</option><option value="214506">214506 – Stex R501(Betonvlies)6,20x100m</option><option value="214507">214507 – Stex R501(Betonvlies)5,20x100m</option><option value="214508">214508 – Stex R501(Betonvlies)4,20x100m</option><option value="214509">214509 – Stex R501(Betonvlies)5,50x100m</option><option value="214512">214512 – Stex R 501 (Betonvlies) 4,85 x 100 m</option><option value="214513">214513 – Stex R501(Betonvlies)3,85x100m</option><option value="214700">214700 – Stex H 751 (Tfix 751), 6,00 x 50 m</option><option value="215500">215500 – Stex H 501 (Tfix 501), 6,00 x 50 m</option><option value="217300">217300 – Stex RZ 331 (neu), 6,00 x 100 m</option><option value="217400">217400 – Stex RZ 441 (neu), 6,00 x 100 m</option><option value="217500">217500 – Stex RZ 551 (neu), 6,00 x 50 m</option><option value="217700">217700 – Stex R 1701, 6,00 x 50 m</option><option value="218300">218300 – Stex AS 301, 6,00 x 90 m</option><option value="218400">218400 – Stex AS 401, 6,00 x 90 m</option><option value="218500">218500 – Stex AS 501, 6,00 x 75 m</option><option value="218505">218505 – Stex AS 501, 5,50 x 100 m</option><option value="218600">218600 – Stex AS 601, 6,00 x 60 m</option><option value="218606">218606 – Stex AS 601, 5,90 x 50 m</option><option value="218800">218800 – Stex AS 801, 6,00 x 50 m</option><option value="219100">219100 – Stex AS 1001, 6,00 x 40 m</option><option value="219210">219210 – Stex R 301 AS 6,00 x 100 m</option><option value="219211">219211 – Stex R 401 AS 6,00 x 90 m</option><option value="219212">219212 – Stex R 501 AS 6,00 x 75 m</option><option value="219213">219213 – Stex R 601 AS 6,00 x 60 m</option><option value="219214">219214 – Stex R 701 AS 6,00 x 50 m</option><option value="219215">219215 – Stex R 801 AS 6,00 x 50 m</option><option value="219216">219216 – Stex R 1001 AS 6,00 x 40 m</option><option value="219217">219217 – Stex R 1201 AS 6,00 x 35 m</option><option value="220500">220500 – Stex HB 501 (Tfix B 501), 4,80 x 30 m</option><option value="220502">220502 – Stex HB 501 (Alte Bez.Tfix B501) 4,80 x Sonderlg.</option><option value="220700">220700 – Stex HB 751, 4,80 x 25 m</option><option value="220740">220740 – Stex HB 751, 4,00 x 25 m</option><option value="221330">221330 – Stex HT 3 (150 g), 5,80 x 270 m</option><option value="221400">221400 – Stex HT 4 (165 g), 5,80 x 250 m</option><option value="221500">221500 – Stex HT 5 (200 g), 5,80 x 225 m</option><option value="221600">221600 – Stex HT 6 (250 g), 5,80 x 200 m</option><option value="221601">221601 – Stex HT 6 (250 g) 6,00 x 200 m</option><option value="221700">221700 – Stex HT 7 (300 g), 5,80 x 180 m</option><option value="221701">221701 – Stex HT 7 (300 g) 6,00 x 180 m</option><option value="223900">223900 – Stex H 251 Z 6,00 x 100 m</option><option value="225400">225400 – Stex H 331 Z, 6,00 x 100 m</option><option value="226100">226100 – Stex Genap HT 6 (250 g), 5,00 x 350 m</option><option value="226700">226700 – Stex 151 GRK3 C (Fa. Blanke), 2,10 x 450 m</option><option value="226800">226800 – Stex RZ 3001, 6,00 x 25 m</option><option value="227800">227800 – Bfix Green A 5500 G1, 4,85 x 30 m</option><option value="227900">227900 – Stex R 671, 6,00 x 50 m</option><option value="228200">228200 – Stex R 1501 SL (K7), 5,80 x 50 m</option><option value="228300">228300 – Stex RZ 2501, 6,00 x 40 m</option><option value="228500">228500 – Stex R 501 Z, 5,90 x 60 m</option><option value="228600">228600 – Bfix BZ 13-B(Julianakanal)Überlapp. links 4,95x25m</option><option value="228610">228610 – Bfix BZ 13-B(Julianakanal)Überlapp. links 4,95x18m</option><option value="228700">228700 – Bfix BZ 13-B(Julianakanal)Überlapp.rechts 4,95x25m</option><option value="228710">228710 – Bfix BZ 13-B(Julianakanal)Überlapp.rechts 4,95x18m</option><option value="228900">228900 – Bfix BFG 5000 (Julianakanal), 5,00 x 40 m</option><option value="228920">228920 – Bfix BFG 5000 (Julianakanal), 2,50 x 40 m</option><option value="229200">229200 – Stex RZ 1111, 6,00 x 50 m</option><option value="229400">229400 – Bfix Green NSP 510G3, 4,85 x 40 m</option><option value="229700">229700 – Stex R 401 d, 6,00 x 90 m</option><option value="229800">229800 – Stex HB 751 (großer Stahlkern), 4,80 x 26,0 m</option><option value="300054">300054 – NGP 50G1, 4,00 x 50 m</option><option value="300234">300234 – Stex Green 30G1 GRK 2, 4,00 x 75</option><option value="300240">300240 – Stex Green 40G1 GRK 3, 6,00 x 75 m</option><option value="300244">300244 – Stex Green 40G1 GRK 3, 4,00 x 75 m</option><option value="300264">300264 – Stex Green 60G1 GRK 4, 4,00 x 75</option><option value="300294">300294 – Stex Green 90G1 GRK 5, 4,00 x 50 m</option><option value="300450">300450 – NGP (Naue GlacierProtect) 50G1-G3 C, 4,00 x 50 m</option><option value="300470">300470 – Stex Green 120 G3 (moosbraun) 6,00 x 50 m</option><option value="553085">553085 – Bfix BFG 5000, 5,00 x 40 m</option><option value="553095">553095 – Bfix BFG 5000, 2,50 x 15 m</option><option value="553108">553108 – Bfix BFG 5000, 1,20 x 36 m (2 Ro. auf 1 Kern)</option><option value="56400">56400 – Stex R 1501, 5,80 x 50 m</option><option value="6001014">6001014 – Carbofol PEHD 507 2,5 5,10 G/G</option><option value="6001312">6001312 – HDPE 612 2,0 5,0 g/g DIBT</option><option value="6001313">6001313 – HDPE 612 2,5 5,0 g/g DIBT</option><option value="6001315">6001315 – HDPE 612 3,0 5,0 g/g DIBT</option><option value="6001316">6001316 – HDPE 612 2,0 7,50 g/g DIBt</option><option value="6002010">6002010 – HDPE 406 1,0 5,00 G/G OIT</option><option value="6002011">6002011 – HDPE 406 1,5 5,10 s/s</option><option value="6002013">6002013 – HDPE 406 2,0 5,10 s/s</option><option value="6002015">6002015 – Carbofol HDPE 406 3,0 5,10 s/s</option><option value="6005351">6005351 – HDPE 612 2,0 5,10 F/F DIBt</option><option value="6005352">6005352 – HDPE 612 2,5 5,10 F/F DIBt</option><option value="6007033">6007033 – Carbofol PEHD 507 2,5 MF/MF</option><option value="6008812">6008812 – HDPE 406 1,0 5,10 F/F GM13</option><option value="6008843">6008843 – HDPE 406 1,5 5,10 F/F GM13</option><option value="6008852">6008852 – PEHD 406 2,0 5,10 F/F DB</option><option value="6008854">6008854 – HDPE 406 2,0 5,10 F/F GM13</option><option value="6009014">6009014 – Carbofol PEHD 510 2,5 5,10 G/G BAM</option><option value="6009033">6009033 – PEHD 510 2,5 5,10 MF/MF BAM</option><option value="6101255">6101255 – TUN 2,0 5,0</option><option value="6101257">6101257 – CARBOFOL TUNNEL 2.0 SVN</option><option value="6101258">6101258 – TUN 2.0 P 5,0</option><option value="6101265">6101265 – TUN 3,0 2,50 G/G</option><option value="6101280">6101280 – CARBOFOL TUNNEL 3.0 F</option><option value="6101300">6101300 – Carbofol HDPE 406 1,4 s/s TUN</option><option value="6101302">6101302 – Carbofol HDPE 406 1,5 s/s TUN</option><option value="610310">610310 – Carbofol HDPE 406 1,5 F/s TUN</option><option value="6110210">6110210 – PEHD 406 1,0 7,5 G/G OIT</option><option value="6110213">6110213 – HDPE 406 1,0 7,5 s/s GM13</option><option value="6110220">6110220 – PEHD 406 1,5 7,5 G/G OIT</option><option value="6110223">6110223 – HDPE 406 1,5 7,5 s/s GM13</option><option value="6110225">6110225 – HDPE 406 1,5 7,5 BF/TF GM13</option><option value="6110226">6110226 – HDPE 406 1,5 7,5 BF/TF GM13 MT</option><option value="6110227">6110227 – HDPE 406 1,5 7,5 BF/TF GM13 MA</option><option value="6110230">6110230 – PEHD 406 2,0 7,5 G/G OIT</option><option value="6110232">6110232 – HDPE 406 2,0 7,5 s/s RT</option><option value="6110233">6110233 – HDPE 406 2,0 7,5 s/s GM13</option><option value="6110235">6110235 – HDPE 406 2,0 7,5 BF/TF GM13</option><option value="6110239">6110239 – HDPE 406 2,0 7,5 s/s KIWA</option><option value="6110240">6110240 – PEHD 406 2,5 7,5 G/G OIT</option><option value="6110245">6110245 – HDPE 406 2,5 7,5 BF/TF GM13</option><option value="6110251">6110251 – HDPE 406 2,0 7,5 s/s MT</option><option value="6110258">6110258 – Carbofol HDPE 407 1,5 7,5 s/s AS</option><option value="6110262">6110262 – HDPE 406 2,0 7,5 BF/TF KIWA</option><option value="6110264">6110264 – HDPE 406 2,0 7,5 BF/s</option><option value="6110268">6110268 – Carbofol HDPE 407 2,0 7,5 s/s AS</option><option value="6110293">6110293 – HDPE 406 2,0 7,5 BF/s MA (ASTM)</option><option value="6110737">6110737 – CARBOFOL HDPE 406 1,0 s/s (r-30%)</option><option value="72602">72602 – Stex RZ 1331, 6,00 x 50 m</option><option value="8180005">8180005 – Bfix NSP 4000, 5,00 x 50 m</option><option value="8180105">8180105 – Bfix NSP 4300, 5,00 x 50 m</option><option value="8180205">8180205 – Bfix NSP 4900, 5,00 x 40 m</option><option value="8180305">8180305 – Bfix NSP 5300, 5,00 x 40 m</option><option value="8182605">8182605 – Bfix X2 NSP 4900(with edge i./coat.bottom)4,85x40m</option><option value="8182615">8182615 – Bfix X2 NSP 4900(with edge i./coat.on top)4,85x40m</option><option value="8190200">8190200 – Bfix X2 NSP 4000 (with edge i./coat.bott.)4,85x50m</option><option value="8190210">8190210 – Bfix X2 NSP 4000(with edge i./coat.on top)4,85x50m</option><option value="8205705">8205705 – Bfix X2 NSP 3300, 4,85 x 50 m</option><option value="8206600">8206600 – Bfix X5F NSP 4900, 4,85 x 35 m</option><option value="8206601">8206601 – Bfix X5F NSP 4900, 4,85 x 35 m</option><option value="8206720">8206720 – Bfix X10F NSP 4900 (top coating), 4,70 x 30 m</option><option value="8207100">8207100 – Bfix B 5100 c, 5,00 x 40 m</option><option value="8208320">8208320 – Bfix X2 NSP4900(5300)2,42x25,5</option><option value="8208701">8208701 – Bfix B 5200 a (GRI GCL3), 5,00 x >30 m</option><option value="8208702">8208702 – Bfix B 5200 a (GRI GCL3) 5.00 x 70 m</option><option value="8208703">8208703 – Bfix B 5500 a 5,00 x 40 m</option><option value="8208800">8208800 – Bfix NSP 5000 a, 5,00 x 40 m</option><option value="8208920">8208920 – Bfix B 5600 k, 5,00 x 30 m</option><option value="8209100">8209100 – Bfix B 5000 d, 5,00 x 35 m</option><option value="8209500">8209500 – Bfix NSP 4000 (BentoLiner® GCL 4000N) 5.00 x 50 m</option><option value="8209600">8209600 – Bfix X5F NSP 4900 a (top coating), 4,85 x 35 m</option><option value="8209700">8209700 – Bfix B 5300 e, 5,00 x 30 m</option><option value="8209800">8209800 – Bfix NSP 4300 A, 5.00 x 50 m</option><option value="8209900">8209900 – Bfix B 5600, 5,00 x 30 m</option><option value="8300132">8300132 – Stex MR 131 C, 2.90 x 100 m</option><option value="8300200">8300200 – Stex R 201, 5,80 x 100 m</option><option value="8300310">8300310 – Stex R 311, 5,80 x 100 m</option><option value="8300600">8300600 – Stex R 601, 5,80 x 50 m</option><option value="8300750">8300750 – Stex H 751, 5,80 x 50 m</option><option value="8300800">8300800 – Stex R 801, 5,80 x 45 m</option><option value="8300801">8300801 – Stex R 801 5.80 x 50 m</option><option value="8301000">8301000 – Stex R 1001, 5,80 x 40 m</option><option value="8301200">8301200 – Stex R 1201, 5,80 x 30 m</option><option value="8301400">8301400 – Stex R 401, 5,80 x 70 m</option><option value="8301500">8301500 – Stex R 501, 5,80 x 55 m</option><option value="8301501">8301501 – Stex H 501, 5,80 x 50 m</option><option value="8301700">8301700 – Stex MR 1701, 5,80 x 25 m</option><option value="8301800">8301800 – Stex RS 801 a, 5,80 x 45 m</option><option value="8302500">8302500 – Stex MR 501, 5,80 x 60 m</option><option value="8302600">8302600 – Stex MR 601, 5,80 x 50 m</option><option value="8305200">8305200 – Stex RS 1201, 5,80 x 40 m</option><option value="8305420">8305420 – Stex MR 281, 5,80 x 120 m</option><option value="8305430">8305430 – Stex MR 401, 5,80 x 85 m</option><option value="8305540">8305540 – Stex MR 401-EH, 5.80 x 65 m</option><option value="8305600">8305600 – Stex MR 181 C, 5,80 x 260 m</option><option value="8305620">8305620 – Stex MR 281 C, 5,80 x 170 m</option><option value="8305640">8305640 – Stex MR 131 C, 5.80 x 390 m</option><option value="8305650">8305650 – Stex MR 151 C, 5.80 x 270 m</option><option value="8305651">8305651 – Stex MR 151 C 5.80 x 100 m</option><option value="8305660">8305660 – Stex MR 201 C, 5.80 x 210 m</option><option value="8305670">8305670 – Stex MR 251 C, 5.80 x 180 m</option><option value="8305680">8305680 – Stex MR 301 C, 5.80 x 140 m</option><option value="8305690">8305690 – Stex MR 201, 5.80 x 165 m</option><option value="8305710">8305710 – Stex MR 301, 5.80 x 100 m</option><option value="8305730">8305730 – Stex Green 30G1, 5.80 x 85 m</option><option value="8305760">8305760 – Stex Green 60G1, 5.80 x 65 m</option><option value="8306020">8306020 – Stex MR 1901, 5.80 x 40 m</option><option value="8306030">8306030 – Stex MR 201 C a 5,80 x 140 m</option><option value="8306050">8306050 – Stex MR 551 5,80 x 55 m</option><option value="84106">84106 – Stex R 2001, 6,00 x 40 m</option><option value="8553109">8553109 – Bfix BFG 5000, 2,50 x 25,5 m</option></datalist><span id="e-art-name" class="art-name"></span></div></div>
|
||
<div class="field-grid">
|
||
<div class="field"><label>Kernaußendurchmesser <span class="u">(d)</span></label><select class="field-select" id="e-co"></select></div>
|
||
<div class="field"><label>Rollendurchmesser bekannt <span class="u">(D₀)</span></label><div class="input-wrap"><input type="number" id="e-d0" placeholder="z.B. 800" min="0" step="0.1"/><span class="ub">mm</span></div></div>
|
||
<div class="field"><label>Rollenlänge bekannt <span class="u">(L₀)</span></label><div class="input-wrap"><input type="number" id="e-l0" placeholder="z.B. 100" min="0" step="0.1"/><span class="ub">m</span></div></div>
|
||
</div>
|
||
<div class="div"></div>
|
||
<p class="section-title">Neue Rollenlänge</p>
|
||
<div class="field-grid">
|
||
<div class="field"><label>Neue Rollenlänge <span class="u">(L₁)</span></label><div class="input-wrap"><input type="number" id="e-l1" placeholder="z.B. 100" min="0" step="0.1"/><span class="ub">m</span></div></div>
|
||
</div>
|
||
<div class="field" style="margin-top:4px;"><label class="lbl">Toleranz <span class="o">(optional)</span></label><div class="compound-row"><span class="compound-sep" style="padding:10px 12px;font-size:.82rem;">±</span><div class="input-wrap" style="flex:1;"><input type="number" id="e-tol" placeholder="z.B. 0.5" min="0" step="0.01"/><span class="ub">mm</span></div></div><div class="tol-hint">Dicke ± Toleranz (optional)</div></div>
|
||
<p class="section-title">Rollengewicht <span class="badge-opt">optional</span></p>
|
||
<div class="field-grid">
|
||
<div class="field"><label>Rollenbreite <span class="o">(optional)</span></label><div class="input-wrap"><input type="number" class="of" id="e-wi" placeholder="z.B. 4.75" min="0" step="0.01"/><span class="ub">m</span></div></div>
|
||
<div class="field"><label>Flächengewicht <span class="o">(optional)</span></label><div class="input-wrap"><input type="number" class="of" id="e-aw" placeholder="z.B. 200" min="0" step="1"/><span class="ub">g/m²</span></div></div>
|
||
</div>
|
||
<button class="btn-c" onclick="calcE()">► Rollendurchmesser berechnen</button>
|
||
<button class="btn-r" onclick="rE()">Zurücksetzen</button>
|
||
<div id="e-err" class="err"></div>
|
||
<div id="e-res" class="result-box"><div id="e-ri"></div></div>
|
||
<div class="fn"><strong>Geometrie:</strong> D₁ = √(d² + L₁/L₀ × (D₀² − d²)) | <strong>Gewicht:</strong> G [kg] = Flächengewicht × L₁ × Breite / 1000</div>
|
||
</div>
|
||
</div>
|
||
</div><!-- /calc-col -->
|
||
|
||
<aside class="info-col"><div class="disclaimer">
|
||
<h3>ⓘ Hinweis zur Berechnung</h3>
|
||
<p>Die ermittelten Rollendurchmesser basieren auf der <strong>Annahme einer perfekt zylindrischen Rolle</strong> mit gleichmäßiger, lückenloser Bewicklung.</p>
|
||
<hr/>
|
||
<p>Die <strong>Produktdicke kann während der Produktion</strong> im Rahmen der zulässigen Fertigungstoleranz variieren. Dadurch kann der <strong>tatsächliche Rollendurchmesser</strong> von den berechneten Werten abweichen.</p>
|
||
<p>Mit dem <strong>± Toleranzfeld</strong> neben der Produktdicke lässt sich dieser Effekt abschätzen — das Ergebnis zeigt dann den minimalen, nominalen und maximalen Rollendurchmesser.</p>
|
||
</div></aside>
|
||
|
||
<footer><p>■ <span>Naue GmbH & Co. KG</span> · Rollendurchmesser Rechner · Interne Anwendung</p></footer>
|
||
</div>
|
||
<script>
|
||
const PROD={
|
||
'Bentofix':{cores:[['150','150 mm'],['150','150 mm (Stahlkern)'],['170','170 mm'],['200','200 mm (Stahlkern)']],maxW:2500,warnW:1750,maxD:{DE:890,MY:1000},sites:['DE','MY']},
|
||
'Secutex': {cores:[['150','150 mm']],maxW:2000,warnW:null,maxD:{DE:1100,MY:1100},sites:['DE','MY']},
|
||
'Carbofol': {cores:[['170','170 mm']],maxW:2500,warnW:null,maxD:{DE:1100},sites:['DE']},
|
||
'Secumat': {cores:[['150','150 mm']],maxW:null,warnW:null,maxD:{DE:800},sites:['DE']},
|
||
'Secudrain':{cores:[['150','150 mm']],maxW:null,warnW:null,maxD:{DE:800},sites:['DE']}
|
||
};
|
||
const SITE_LBL={DE:'Deutschland',MY:'Malaysia'};
|
||
function initProd(){
|
||
const prod=document.getElementById('sel-prod').value,cfg=PROD[prod];
|
||
const ss=document.getElementById('sel-site');ss.innerHTML='';
|
||
cfg.sites.forEach(s=>{const o=document.createElement('option');o.value=s;o.textContent=SITE_LBL[s];ss.appendChild(o);});
|
||
ss.disabled=(cfg.sites.length===1);
|
||
['d-co','e-co'].forEach(id=>{const sel=document.getElementById(id);if(!sel)return;const cur=sel.value;sel.innerHTML='';cfg.cores.forEach(([v,l])=>{const o=document.createElement('option');o.value=v;o.textContent=l;sel.appendChild(o);});if([...sel.options].some(o=>o.value===cur))sel.value=cur;});
|
||
hide();
|
||
}
|
||
function getProd(){return PROD[document.getElementById('sel-prod').value];}
|
||
function getProdName(){return document.getElementById('sel-prod').value;}
|
||
function getSite(){return document.getElementById('sel-site').value;}
|
||
function getSiteLbl(){return SITE_LBL[getSite()];}
|
||
function tw(Lm,wId,awId){const w=parseFloat(document.getElementById(wId).value),aw=parseFloat(document.getElementById(awId).value);return(!isNaN(w)&&!isNaN(aw)&&w>0&&aw>0&&Lm>0)?aw*Lm*w/1000:null;}
|
||
function limitChecks(D,kg,coreVal){
|
||
const cfg=getProd(),site=getSite(),maxD=cfg.maxD[site];let h='';
|
||
if(D&&maxD&&D>maxD)h+='<div class="warn">⚠ Rollendurchmesser '+D.toFixed(1)+' mm überschreitet das Maximum von '+maxD+' mm für '+getSiteLbl()+'.</div>';
|
||
if(kg!==null){
|
||
if(cfg.maxW!==null&&kg>cfg.maxW)h+='<div class="warn-crit">⛔ Maximales Rollengewicht für <strong>'+getProdName()+'</strong> überschritten (max. '+cfg.maxW+' kg). Diese Rolle kann nicht produziert werden.</div>';
|
||
else if(cfg.warnW!==null&&kg>cfg.warnW&&coreVal!==170)h+='<div class="notice">ℹ Empfehlung: Bei einem Rollengewicht über '+cfg.warnW+' kg wird ein <strong>Kern mit 170 mm</strong> empfohlen.</div>';
|
||
}
|
||
return h;
|
||
}
|
||
function wCard(kg){if(kg===null)return'';const t=kg/1000,sub=t>=0.1?'= '+t.toFixed(3)+' t':'';return'<div class="wc"><div class="rl">⚖ Rollengewicht</div><div class="rv">'+kg.toFixed(1)+'<span class="ru">kg</span></div><div class="rs">'+sub+'</div></div>';}
|
||
function dRange(d,Dnom,Dmin,Dmax,hasTol){
|
||
if(!hasTol)return'<div class="rg">'+ri('Theor. Rollendurchmesser',Dnom.toFixed(1),'mm','Radius: '+(Dnom/2).toFixed(1)+' mm · Wickeldicke: '+((Dnom-d)/2).toFixed(1)+' mm')+'</div>';
|
||
return'<div class="drange"><div class="rl">Theor. Rollendurchmesser</div>'
|
||
+'<div class="drange-table">'
|
||
+'<span class="drange-lbl">Min (t−Δt)</span><span class="drange-val">'+Dmin.toFixed(1)+'</span><span class="drange-unit">mm</span>'
|
||
+'<div class="drange-divider"></div>'
|
||
+'<span class="drange-lbl"><strong>Nominal (t)</strong></span><span class="drange-val nom">'+Dnom.toFixed(1)+'</span><span class="drange-unit">mm</span>'
|
||
+'<div class="drange-divider"></div>'
|
||
+'<span class="drange-lbl">Max (t+Δt)</span><span class="drange-val">'+Dmax.toFixed(1)+'</span><span class="drange-unit">mm</span>'
|
||
+'</div><div class="rs">Bereich: '+Dmin.toFixed(1)+' – '+Dmax.toFixed(1)+' mm · Radius nom.: '+(Dnom/2).toFixed(1)+' mm</div></div>';
|
||
}
|
||
function ri(label,val,unit,sub){return'<div><div class="rl">'+label+'</div><div class="rv">'+val+'<span class="ru">'+unit+'</span></div><div class="rs">'+sub+'</div></div>';}
|
||
function uSVG(d,D){if(!D||!d)return;const oR=62,cR=Math.max(8,Math.min(oR-6,d*(oR/D))),mR=cR+(oR-cR)/2;document.getElementById('s-o').setAttribute('r',oR);document.getElementById('s-w').setAttribute('r',mR);document.getElementById('s-w').setAttribute('stroke-width',oR-cR);document.getElementById('s-c').setAttribute('r',cR);}
|
||
let M='diameter';
|
||
function switchTab(t,b){document.querySelectorAll('.tab-content').forEach(e=>e.classList.remove('active'));document.querySelectorAll('.tab-btn').forEach(e=>e.classList.remove('active'));document.getElementById('tab-'+t).classList.add('active');b.classList.add('active');hide();}
|
||
function setMode(m,b){
|
||
M=m;document.querySelectorAll('.mode-btn').forEach(e=>e.classList.remove('active'));b.classList.add('active');
|
||
['d-th','d-le','d-di'].forEach(id=>{const el=document.getElementById(id);el.classList.remove('rf');el.readOnly=false;el.value='';el.placeholder={'d-th':'z.B. 5','d-le':'z.B. 100','d-di':'z.B. 800'}[id];});
|
||
document.getElementById('d-wo').value='';
|
||
const lD=document.getElementById('lbl-d'),lL=document.getElementById('lbl-l');
|
||
if(m==='diameter'){lD.innerHTML='Rollendurchmesser <span class=\"u\">(D)</span>';lL.innerHTML='Produktlänge <span class=\"u\">(L)</span>';mr('d-di','wird berechnet ...');}
|
||
else if(m==='length'){lD.innerHTML='Rollendurchmesser <span class=\"u\">(D)</span>';lL.innerHTML='Produktlänge <span class=\"u\">(L)</span>';mr('d-le','wird berechnet ...');}
|
||
else if(m==='target'){lD.innerHTML='🎯 Zieldurchmesser max. <span class=\"u\">(D)</span>';lL.innerHTML='Max. Produktlänge <span class=\"u\">(L)</span>';mr('d-le','max. Länge ...');}
|
||
else{lD.innerHTML='Rollendurchmesser <span class=\"u\">(D)</span>';lL.innerHTML='Produktlänge <span class=\"u\">(L)</span>';mr('d-th','wird berechnet ...');}
|
||
hide();document.getElementById('d-err').classList.remove('visible');
|
||
}
|
||
function mr(id,ph){const el=document.getElementById(id);el.classList.add('rf');el.readOnly=true;el.placeholder=ph;el.value='';}
|
||
function calcD(){
|
||
const err=document.getElementById('d-err'),res=document.getElementById('d-res');
|
||
err.classList.remove('visible');res.classList.remove('visible');
|
||
const d=parseFloat(document.getElementById('d-co').value);
|
||
const t=parseFloat(document.getElementById('d-th').value);
|
||
const tol=parseFloat(document.getElementById('d-tol')?.value);
|
||
const L=parseFloat(document.getElementById('d-le').value);
|
||
const D=parseFloat(document.getElementById('d-di').value);
|
||
const hasTol=!isNaN(tol)&&tol>0;
|
||
let inner='',Lw=null,cD=null;
|
||
if(M==='diameter'){
|
||
if(isNaN(d)||isNaN(t)||isNaN(L)||d<=0||t<=0||L<=0)return se('d-err','⚠ Bitte Produktdicke und Produktlänge ausfüllen.');
|
||
const Dnom=Math.sqrt(d*d+4*L*1000*t/Math.PI);
|
||
const Dmin=hasTol?Math.sqrt(d*d+4*L*1000*Math.max(0.001,t-tol)/Math.PI):Dnom;
|
||
const Dmax=hasTol?Math.sqrt(d*d+4*L*1000*(t+tol)/Math.PI):Dnom;
|
||
document.getElementById('d-di').value=Dnom.toFixed(1);uSVG(d,Dnom);Lw=L;cD=hasTol?Dmax:Dnom;
|
||
inner=dRange(d,Dnom,Dmin,Dmax,hasTol);
|
||
}else if(M==='length'){
|
||
if(isNaN(d)||isNaN(t)||isNaN(D)||d<=0||t<=0||D<=0)return se('d-err','⚠ Bitte Produktdicke und Rollendurchmesser ausfüllen.');
|
||
if(D<=d)return se('d-err','⚠ Rollendurchmesser muss größer als Kerndurchmesser sein.');
|
||
const Lm=Math.PI*(D*D-d*d)/(4*t*1000);
|
||
document.getElementById('d-le').value=Lm.toFixed(2);uSVG(d,D);Lw=Lm;cD=D;
|
||
inner='<div class="rg">'+ri('Produktlänge (L)',Lm.toFixed(2),'m','= '+(Lm*1000).toFixed(0)+' mm · '+(Lm/1000).toFixed(4)+' km')+'</div>';
|
||
}else if(M==='target'){
|
||
if(isNaN(d)||isNaN(t)||isNaN(D)||d<=0||t<=0||D<=0)return se('d-err','⚠ Bitte Produktdicke und Zieldurchmesser ausfüllen.');
|
||
if(D<=d)return se('d-err','⚠ Zieldurchmesser muss größer als Kerndurchmesser sein.');
|
||
const Lm=Math.PI*(D*D-d*d)/(4*t*1000);
|
||
document.getElementById('d-le').value=Lm.toFixed(2);uSVG(d,D);Lw=Lm;cD=D;
|
||
inner='<div class="rg">'+ri('🎯 Max. Produktlänge',Lm.toFixed(2),'m','Bei D = '+D+' mm · '+(Lm*1000).toFixed(0)+' mm')+ri('Wickeldicke',((D-d)/2).toFixed(1),'mm','(D−d)/2')+'</div>';
|
||
}else{
|
||
if(isNaN(d)||isNaN(L)||isNaN(D)||d<=0||L<=0||D<=0)return se('d-err','⚠ Bitte Produktlänge und Rollendurchmesser ausfüllen.');
|
||
if(D<=d)return se('d-err','⚠ Rollendurchmesser muss größer als Kerndurchmesser sein.');
|
||
const tm=Math.PI*(D*D-d*d)/(4*L*1000);
|
||
document.getElementById('d-th').value=tm.toFixed(3);uSVG(d,D);Lw=L;cD=D;
|
||
inner='<div class="rg">'+ri('Produktdicke (t)',tm.toFixed(3),'mm','Querschnitt Wicklung: '+(Math.PI*(D*D-d*d)/4).toFixed(0)+' mm²')+'</div>';
|
||
}
|
||
const kg=tw(Lw,'d-wi','d-aw');
|
||
document.getElementById('d-wo').value=kg!==null?kg.toFixed(1):'';
|
||
inner+=wCard(kg)+limitChecks(cD,kg,d);
|
||
document.getElementById('d-ri').innerHTML=inner;res.classList.add('visible');
|
||
}
|
||
function calcE(){
|
||
const err=document.getElementById('e-err'),res=document.getElementById('e-res');
|
||
err.classList.remove('visible');res.classList.remove('visible');
|
||
const d=parseFloat(document.getElementById('e-co').value);
|
||
const D0=parseFloat(document.getElementById('e-d0').value);
|
||
const L0=parseFloat(document.getElementById('e-l0').value);
|
||
const L1=parseFloat(document.getElementById('e-l1').value);
|
||
const tol=parseFloat(document.getElementById('e-tol')?.value);
|
||
const hasTol=!isNaN(tol)&&tol>0;
|
||
if(isNaN(d)||isNaN(D0)||isNaN(L0)||isNaN(L1)||d<=0||D0<=0||L0<=0||L1<=0)return se('e-err','⚠ Bitte alle Felder ausfüllen (alle Werte > 0).');
|
||
if(D0<=d)return se('e-err','⚠ Rollendurchmesser muss größer als Kerndurchmesser sein.');
|
||
const t=Math.PI*(D0*D0-d*d)/(4*L0*1000);
|
||
const D1nom=Math.sqrt(d*d+4*L1*1000*t/Math.PI);
|
||
const D1min=hasTol?Math.sqrt(d*d+4*L1*1000*Math.max(0.001,t-tol)/Math.PI):D1nom;
|
||
const D1max=hasTol?Math.sqrt(d*d+4*L1*1000*(t+tol)/Math.PI):D1nom;
|
||
const pct=(D1nom-D0)/D0*100;
|
||
const kg=tw(L1,'e-wi','e-aw');
|
||
let inner=dRange(d,D1nom,D1min,D1max,hasTol);
|
||
inner+='<div class="rg" style="margin-top:12px;">'+ri('Ermittelte Produktdicke (t)',t.toFixed(3),'mm','abgeleitet aus Referenzrolle · Änderung: '+(pct>=0?'+':'')+pct.toFixed(1)+' %')+'</div>';
|
||
inner+=wCard(kg)+limitChecks(hasTol?D1max:D1nom,kg,d);
|
||
document.getElementById('e-ri').innerHTML=inner;res.classList.add('visible');
|
||
}
|
||
function se(id,msg){const el=document.getElementById(id);el.innerHTML=msg;el.classList.add('visible');}
|
||
function hide(){['d-res','e-res'].forEach(id=>document.getElementById(id)?.classList.remove('visible'));}
|
||
function rD(){['d-th','d-tol','d-le','d-di','d-wi','d-aw','d-wo'].forEach(id=>{const e=document.getElementById(id);if(e)e.value='';}); hide();document.getElementById('d-err').classList.remove('visible');}
|
||
function rE(){['e-d0','e-l0','e-l1','e-tol','e-wi','e-aw'].forEach(id=>{const e=document.getElementById(id);if(e)e.value='';}); document.getElementById('e-res').classList.remove('visible');document.getElementById('e-err').classList.remove('visible');}
|
||
initProd();document.querySelector('.mode-btn').click();
|
||
|
||
var ARTIKEL_DATA={"114030":{"n":"Bfix BZ 13-B, 4,95 x <20 m","t":15.616},"139705":{"n":"Bentofix B 4000 (akt. 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if(artEl){artEl.classList.add("art-ok");artEl.classList.remove("art-err");}
|
||
}else{
|
||
span.textContent="Artikelnummer nicht gefunden";span.className="art-name err";
|
||
if(artEl){artEl.classList.add("art-err");artEl.classList.remove("art-ok");}
|
||
}
|
||
}
|
||
document.addEventListener("DOMContentLoaded",function(){
|
||
var dA=document.getElementById("d-art");
|
||
if(dA){["input","change"].forEach(function(ev){dA.addEventListener(ev,function(){lookupArtikel(dA.value,"d-th","d-art-name","d-art");});});}
|
||
var eA=document.getElementById("e-art");
|
||
if(eA){["input","change"].forEach(function(ev){eA.addEventListener(ev,function(){lookupArtikel(eA.value,null,"e-art-name","e-art");});});}
|
||
});
|
||
</script>
|
||
</body>
|
||
</html> |