Difference between revisions of "Contact Spring Calculations"
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Fmax= 1 8 x F x L | Fmax= 1 8 x F x L | ||
(2 + B /B ) x B x D² min max max | (2 + B /B ) x B x D² min max max | ||
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==References== | ==References== | ||
[[Application Tables and Guidance Data for the Use of Electrical Contacts#References|References]] | [[Application Tables and Guidance Data for the Use of Electrical Contacts#References|References]] | ||
Revision as of 14:31, 8 January 2014
6.4.7 Contact Spring Calculations
Fig. 6.20: One side fixed contact bending spring L = Length of spring E = Modulus of elasticity B = Width of spring F = Spring force D = Thickness of spring x = Deflection max = maximum bending force
The influence of the dimensions can be illustrated best by using the single side fixed beam model (Fig. 6.20). For small deflections the following equation is valid:
F= x 3 x E x J L³
where J is the momentum of inertia of the rectangular cross section of the beam
J= B x D³ 12
For springs with a circular cross-sectional area the momentum of inertia is
J=BD4/64 D= Durchmesser
To avoid plastic deformation of the spring the max bending force σ cannot be max exceeded
Fmax= 3 x E x D xmax 2L²
The stress limit is defined through the fatigue limit and the 0.2% elongation limit resp.
xmax= 2 x L ² Rp0,2 3 x D x E
and/or
Fmax= B x D ² Rp0,2 6L
- Special Spring Shapes
- Triangular spring
Deflection x= L³ F 2 x E x J
= x L³ D³ 6 x F E x B
Max. bending force Fmax= 1 8 x F x L B x D²
- Trapezoidal spring
Deflection x= x L³ E x J F (2 + B /B )
x= x L³ E x B x D³ 12 x F (2 + B /B ) min ma
Max. bending force
Fmax= 1 8 x F x L (2 + B /B ) x B x D² min max max
