Torsion Spring Ends

  • Torsion Spring Design Resources – Custom Spring End Configurations

In designing ends, it is important to recall that bends, loaded to decrease their radius of curvature, have favorable residual stresses. They can operate at higher applied stress levels than bends that increase the radius by loading. Frequently, spring performance is limited because the sharply bent ends have greater stress than the body.

The equation:

KBOD = 4C + 1 / 4C + 4

is generally employed to determine maximum bending stress in the ends. Torsion springs are subject to surging and resonance phenomena. The natural frequency (n) for a torsion spring with one end fixed is determined using the following equations:

n = (1.26 x 103d) / (∏D2Na) √Eg / ρ; for steel = (2 x 105d) / D2Na metric

n = d / (8∏D2Na) √Eg / ρ; for steel = 8040d / D2Na English

and with both ends fixed:

n = (2.5 x 103) / (∏D2Na) d √Eg / ρ; for steel = (4 x 105d) / D2Na metric

n = d / (4∏D2Na) √Eg / ρ; for steel = 16080d / D2Na English

To avoid or minimize resonance phenomena, the natural frequency must be much greater than the operating frequency and/or the spring should contain initial tension.

Content Copyright Spring Manufacturers Institute, Inc.

This information is attributed to, and provided courtesy of, the Spring Manufacturers Institute, Inc. (SMI). Newcomb Spring and SMI provide this as advisory information only, and disclaim any and all liability of any kind for the use, application or adaption of material published on this web site.

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