Simple Stress Relaxation Calculator
A simplified illustration of stress relaxation under imposed strain, using a secondary creep law to estimate the stress decline. Illustrative only.
Calculator
For small increments, stress relaxation rate: d(sigma)/dt = -E * A * sigma^n * exp(-Q/(R*T)) where: sigma = current stress [MPa] E = elastic modulus at temperature [MPa] A, n, Q = Norton parameters R = 8.314 J/(mol*K) T = absolute temperature [K] This is a simplified illustration. For accurate relaxation, use FEA with a creep model that captures the full strain-time response.
Assumptions
- Total strain is constant (imposed displacement)
- Secondary creep only (no primary or tertiary)
- Small stress change per increment (linearised)
- Temperature is constant
Limitations
This calculator is a simplified illustration only. It uses a linearised approximation of the relaxation ODE and does not capture primary creep, stress-dependent modulus, or temperature changes. For engineering assessments, use FEA with a properly calibrated creep model.