Coating Cure Time and Temperature Calculator

ANALife Services AuthorityNational Calculator Authority›Coating Cure Time and Temperature Calculator

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Coating Cure Time and Temperature Calculator

Calculate the adjusted cure time for a coating at a different temperature using the Arrhenius equation. Based on a known cure time and temperature, this tool predicts how long curing will take at a new temperature.

Reference Cure Time (minutes)

Reference Cure Temperature (°C)

New Cure Temperature (°C)

Activation Energy, Eₐ (kJ/mol)

Typical range: 40–100 kJ/mol for most coatings. Default: 50 kJ/mol if unknown.

Calculate

function coaCalc() { const resultDiv = document.getElementById('coa-result');

const t1Raw = document.getElementById('coa-t1').value.trim(); const temp1Raw = document.getElementById('coa-temp1').value.trim(); const temp2Raw = document.getElementById('coa-temp2').value.trim(); const eaRaw = document.getElementById('coa-ea').value.trim();

// Validation if (t1Raw === '' || temp1Raw === '' || temp2Raw === '') { resultDiv.innerHTML = 'Please fill in all required fields (Cure Time, Reference Temperature, New Temperature).'; return; }

const t1 = parseFloat(t1Raw); const temp1C = parseFloat(temp1Raw); const temp2C = parseFloat(temp2Raw); const Ea = eaRaw === '' ? 50.0 : parseFloat(eaRaw);

if (isNaN(t1) || isNaN(temp1C) || isNaN(temp2C) || isNaN(Ea)) { resultDiv.innerHTML = 'All inputs must be valid numbers.'; return; } if (t1 Reference cure time must be greater than 0.'; return; } if (Ea Activation energy must be greater than 0.'; return; } if (temp1C Temperature cannot be below absolute zero (−273.15 °C).'; return; } if (temp1C === temp2C) { resultDiv.innerHTML = 'Reference and new temperatures are the same — cure time is unchanged.'; return; }

// Convert to Kelvin const R = 8.314e-3; // kJ/(mol·K) const T1 = temp1C + 273.15; const T2 = temp2C + 273.15;

// Arrhenius ratio: t2/t1 = exp((Ea/R) * (1/T2 - 1/T1)) const exponent = (Ea / R) * ((1 / T2) - (1 / T1)); const ratio = Math.exp(exponent); const t2 = t1 * ratio;

// Rule of 10 (Q10 = 2): t2 = t1 * 2^((T1-T2)/10) const q10Ratio = Math.pow(2, (temp1C - temp2C) / 10); const t2_q10 = t1 * q10Ratio;

// Format time helper function formatTime(minutes) { if (minutes temp1C ? 'higher' : 'lower'; const effect = temp2C > temp1C ? 'shorter' : 'longer';

resultDiv.innerHTML = '### Results ' + '' + 'ParameterValue' + 'Reference Cure Time (T₁ = ' + temp1C.toFixed(1) + ' °C)' + formatTime(t1) + '' + 'New Temperature (T₂)' + temp2C.toFixed(1) + ' °C' + 'Activation Energy (Eₐ)' + Ea.toFixed(1) + ' kJ/mol' + 'Time Ratio (t₂/t₁) — Arrhenius' + ratio.toFixed(4) + '' + 'Adjusted Cure Time (Arrhenius)' + formatTime(t2) + '' + 'Adjusted Cure Time (Q10 Rule, Q10=2)' + formatTime(t2_q10) + '' + '' + 'At a ' + direction + ' temperature of ' + temp2C.toFixed(1) + ' °C, the cure time is ' + effect + ': approximately ' + formatTime(t2) + ' (Arrhenius method).

'; }

#### Formula

Arrhenius Equation (primary method):

t₂ = t₁ × exp[(Eₐ / R) × (1/T₂ − 1/T₁)]

Q10 Rule of Thumb (secondary method):

t₂ = t₁ × 2^((T₁ − T₂) / 10)

Assumes reaction rate doubles for every 10 °C increase in temperature (Q10 = 2).

#### Assumptions & References

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References