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剛塑性有限元解題法的改進及在軋制中的應用

Improvement on the Rigid-Plastic Finite Element Method and Its Application in Rolling Engineering

  • 摘要: 本文對剛塑性有限元的初速度場及收斂性進行了專門的研究和改進。用于解決軋制工程問題,計算精度較高、CPU時間較少,它是一種可靠的理論分析方法。

     

    Abstract: Rigid-plastic Finite Element Method (RFEM) is non-linear,so it is necessary to give a good initial velocity field and to ensure for evaluation. Ori K. I. proposed "function G" to determine the initial velocity field, but he didn't make a through analysis. Newton-Raphson method is generally used in RFEM, but it has some drawbacks:
    1) it is possible to deverge during itterating;and 2) the step is difficult to determine, so that the calculating time is increased.
    In order to Overcome the drawbacks above mentioned,we advanced a new method-penality method of function G and carried on a detail analysis. As iteration method the Gill-Murrary mothod (improved Newton method) is used instead of Newton-Raphson method and the linear search is made by 0.618 method.
    The RFEM program is worked out for calculating parameters of plastic working processes. The calculating results obtained in studying roll-ing process coincide with the experimental data. The research shows clearly that the improved RFEM method is satisfactory for analysing plastic working problems.

     

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