Spring wire stress is the internal forces and resulting deformations that occur within a coiled spring when it is subjected to an external load or force. Springs are mechanical devices designed to store and release energy by deforming elastically when subjected to a force and returning to their original shape when the force is removed. Understanding the stress within a spring is crucial for designing and using springs effectively in various applications.
Key Points about Spring Wire Stress
Spring wire stress is the internal mechanical response of a coiled spring to external forces, and it plays a crucial role in spring design and functionality. Engineers analyze and calculate these stresses to ensure that springs operate effectively and safely in various applications.
Spring Wire Stress Formula |
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\( S \;=\; \dfrac{ 8 \cdot p \cdot D \cdot K }{ \pi \cdot d^3 }\) | ||
Symbol | English | Metric |
\( S \) = Wire Stress | \(lbf\;/\;in^2\) | \(Pa \) |
\( p \) = Pitch | \( deg \) | \( rad \) |
\( D \) = Mean Coil Diameter | \( in \) | \(mm \) |
\( K \) = Wahl Correction Factor | \( dimensionless \) | \( dimensionless \) |
\( \pi \) = Pi | \(3.141 592 653 ...\) | \(3.141 592 653 ...\) |
\( d \) = Wire Diameter | \( in \) | \(mm \) |
Spring Wire Stress Formula |
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\( S \;=\; \dfrac{ 8 \cdot n_s \cdot D \cdot K \cdot d_s }{ \pi \cdot d^3 }\) | ||
Symbol | English | Metric |
\( S \) = Wire Stress | \(lbf\;/\;in^2\) | \(Pa \) |
\( n_s \) = Spring Rate | \(lbf\;/\;in\) | \(kg\;/\;mm\) |
\( D \) = Mean Coil Diameter | \( in \) | \(mm \) |
\( K \) = Wahl Correction Factor | \( dimensionless \) | \( dimensionless \) |
\( d_s \) = Spring Deflection | \( deg \) | \( rad \) |
\( \pi \) = Pi | \(3.141 592 653 ...\) | \(3.141 592 653 ...\) |
\( d \) = Wire Diameter | \( in \) | \(mm \) |