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Torsion springs experience bending stress rather than pure torsional shear stress. The fundamental wire diameter calculation is derived from the standard bending stress equation for curved beams modified with Wahl or curvature correction parameters:
$$\sigma = \frac{32 M K}{\pi d^3}$$
Where $\sigma$ represents the allowable bending stress, $M$ is the applied bending moment, $K$ is the stress correction factor, and $d$ is the wire diameter. Rearranging this formula solves directly for the required minimum wire profile thickness.
Torsion springs utilized within electrical assemblies—such as circuit breaker mechanisms, heavy-duty rotary switches, brush holders, and latching relays—demand high reliability and precise dimensional tolerances. Unlike mechanical components operating strictly in structural environments, electrical springs often conduct minor currents or exist in sealed, temperature-sensitive enclosures where internal heat dissipation is limited.
Selecting the correct wire size ensures that the spring retains its spring-back force over hundreds of thousands of actuation cycles without experiencing permanent plastic deformation or stress relaxation. High-performance alloys like stainless steel 302 and specialized phosphor bronze are frequently deployed to prevent galvanic corrosion and maintain stable electrical contact pressures under cyclic fatigue conditions.
Important Note: All the Calculators listed in this site are for educational purpose only and we do not guarentee the accuracy of results. Please do consult with other sources as well.