Spring-back compensation method working out factor reversely
A springback compensation and factor technology, applied in special data processing applications, instruments, electrical and digital data processing, etc., can solve the problems of non-convergence of springback compensation iterations and many times of calculation convergence, so as to reduce the number of trials and improve the The effect of compensation efficiency
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[0030] In the geometric correction method of springback compensation, the product parts are discretized into a finite number of unit grids, assuming that the product forming die surface after compensation is C, which is a unit set composed of n nodes, and the product surface after springback is S, which is:
[0031] C={c i |c i ∈C 3} 1≤i≤n (1)
[0032] S={s i |s i ∈ S 3} 1≤i≤n (2) Design product part R, expressed as:
[0033] R={r i | r i ∈ R 3} 1≤i≤n (3) The geometric correction of springback compensation is performed on the product part R, and the correction process can be expressed as:
[0034] C=R-α(S-R) (4)
[0035] where α is the compensation factor;
[0036] Due to the inaccurate pre-determined value of α and the nonlinearity in the forming process, the springback part of the stamped product after compensation often deviates from the designed product shape. To avoid the problem of unknown α value, the compensation geometry correction of the die surface is u...
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