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Elastic-plastic return algorithms for sheet metal forming simulations and springback analysis.

机译:用于钣金成型仿真和回弹分析的弹塑性返回算法。

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The Backward Euler and the Tangent Cutting Plane algorithms for elasto-plastic analysis were programmed and compared as stand-alone routines and after implementation in a finite element program written for the simulation of sheet metal forming operations. Comparisons are made between the two return algorithms and with an implementation of a rigid-plastic material law. The implementation assumes a plane stress state and therefore abandons the usual deviatoric formulation in favor of a principal stress state formulation. The algorithm comparison was performed for isotropic and anisotropic plasticity and perfectly plastic, kinematically hardening as well as power-law hardening materials. A subincrementation scheme was implemented and the impact of subincrementation on the accuracy as well as the computing time was assessed. Algorithm accuracy is evaluated in the standard way using contour error maps detailing angular and radial integration errors for a large number of strain increments.; It is found that as stand-alone routines, the Backward Euler algorithm has the edge in accuracy while the Tangent Plane algorithm is more economic since it consumes only approximately one third of the computing time.; The developed constitutive models were implemented in a finite element program developed for modelling two-dimensional sheet metal forming operations. Two sets of test runs simulating actual and meaningful forming operations were performed.; The first set of test runs involved the air bending of aluminum strips using a plane-strain three-point bending set-up. The program results, i.e. the computed punch force-displacement curve and the strain evolution at a particular location in the sheet strip, were compared with measurements obtained from experiments. The accuracy of the elastic-plastic constitutive routines was proven in a comparison of computed springback angles at various punch heights. The computed elastic-plastic results agreed very closely with measurements obtained from experiments.; The second set of test runs was performed on an industrial forming operation, namely the deep drawing of plane strain channel sections. The program was able to simulate this forming operation for two different strip materials to the full drawing depth of 70 mm. A punch force-displacement curve and the strain distribution at full drawing depth are given.
机译:对用于弹塑性分析的Backward Euler算法和Tangent Cutting Plane算法进行了编程,并作为独立例程进行了比较,并在为模拟钣金成形操作编写的有限元程序中实现后进行了比较。比较了两种返回算法,并采用了硬塑性材料定律。该实现假设为平面应力状态,因此放弃了通常的偏斜公式,转而采用主应力状态公式。对各向同性和各向异性可塑性,完美塑性,运动硬化以及幂律硬化材料进行了算法比较。实施了子增量方案,并评估了子增量对准确性和计算时间的影响。使用轮廓误差图以标准方式评估算法的准确性,该轮廓图详细描述了针对大量应变增量的角度和径向积分误差。已经发现,作为独立的例程,向后欧拉算法在准确性方面具有优势,而切线平面算法则更经济,因为它仅消耗大约三分之一的计算时间。所开发的本构模型在为建模二维钣金成形操作而开发的有限元程序中得以实现。进行了两组模拟实际和有意义的成型操作的测试运行。第一组测试涉及使用平面应变三点弯曲装置对铝条进行空气弯曲。将程序结果,即计算出的冲头力-位移曲线和薄板条中特定位置的应变发展与实验获得的测量结果进行比较。通过比较各种冲头高度下计算出的回弹角,证明了弹塑性本构关系的准确性。计算的弹塑性结果与从实验获得的测量结果非常吻合。第二组测试运行是在工业成型操作上进行的,即平面应变通道截面的深冲。该程序能够模拟两种不同带材的成型过程,直至达到70 mm的全拉深。给出了冲头力-位移曲线和全拉深时的应变分布。

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