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A numerical method based on Taylor series for bifurcation analyses within Foppl-von Karman plate theory

机译:基于Taylor系列的Foppl-Von Karman板理论中分析分析的数值方法

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摘要

A new numerical technique for post-buckling analysis is presented by combining the asymptotic numerical method (ANM) and the Taylor meshless method (TMM). These two methods are based on Taylor series, with respect to a scalar load parameter for ANM, and with respect to the space variables for TMM. The advantage of ANM is an adaptive step length, which is very efficient near bifurcation points. The specificity of TMM is a quasi-exact solution of the partial differential equations inside the domain, which leads to a strong reduction of the number of degrees of freedom. (C) 2017 Elsevier Ltd. All rights reserved.
机译:通过组合渐近数值(ANM)和泰勒网状法(TMM)来提出一种新的屈曲分析的新数值技术。 这两种方法基于泰勒序列,相对于ANM的标量负载参数,并且关于TMM的空间变量。 ANM的优点是自适应步长,这是非常有效的近分叉点。 TMM的特异性是域内的部分微分方程的准精确解,这导致自由度的强烈降低。 (c)2017 Elsevier Ltd.保留所有权利。

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