Nonlinear structural part damage cyclic counting method and nonlinear structural part fatigue life analysis method
A technology of structural parts and counting method, which is applied in the field of nonlinear structural parts damage cycle counting method and fatigue life analysis field, can solve the problems of limited use range of nonlinear structural parts and unpredictable fatigue life, etc. Efficient and accurate results
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Embodiment 1
[0037] In this embodiment, damage cycle counting is performed on a rubber part under biaxial load.
[0038] A method for counting cycles of damage to rubber parts, comprising the steps of:
[0039] 1) Collect the biaxial random loads of rubber parts in use, and establish as figure 1 A two-axis random load spectrum is shown. The x-direction load and the y-direction load change with time. If a rubber part is subjected to this two-axis random load, fatigue damage may occur. To calculate the rubber component under this load The life under the load spectrum needs to be decomposed;
[0040] 2 pairs figure 1 The load spectrum shown is sampled point by point, and the load at the same moment is synthesized into a total load, which is marked as a load space vector including direction and magnitude;
[0041] 3) if figure 2As shown, a two-dimensional coordinate system is established, and the load space vectors in step 2) are merged into several directions with equal angular intervals...
Embodiment 2
[0049] A method for counting cycles of damage to rubber parts is the same as in Example 1, except that:
[0050] In step 3), a two-dimensional coordinate system is established, and the space coordinate system of the vector is divided by a certain interval. In this embodiment, the space is divided into 36 areas by 10 degree intervals, and the vectors falling on the area are merged into the dividing line according to the nearest principle. Above, the load spectrum is sampled point by point, and a series of points are obtained on the dividing line, and the points on the same dividing line form a new one-way load spectrum according to time; for example, the points on the 0 degree dividing line form The load spectrum in the 0-degree direction, and the points of the 30-degree dividing line form the load spectrum in the 30-degree direction; so far, a two-dimensional random load spectrum is split into load spectra in 18 directions (the positive and negative dividing lines are in a stra...
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