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Energy dissipative time finite elements for classical mechanics

机译:经典力学的耗能时间有限元

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Based upon the temporal discretisation of Hamilton's canonical equations by means of the continuous Galerkin method, a Petrov―Galerkin time finite element formulation is presented to analyse non-linear mechanical systems for long time integration with the presence of dissipation. The time-stepping scheme features a correct estimation of physical dissipative energy for mechanical systems with weak dissipation. This enables to introduce a moderate numerical dissipation to damp out undesired spurious high frequency modes in a controllable manner. Numerical examples are performed to demonstrate that the proposed scheme allows us to obtain a correct amount by which the energy changes over the integration run.
机译:基于汉密尔顿正则方程的时间离散,采用连续Galerkin方法,提出了一种Petrov-Galerkin时间有限元公式,用于分析非线性机械系统的长期积分和耗散现象。时间步长方案的特点是对耗散较弱的机械系统的物理耗散能进行正确估计。这使得能够引入适度的数值耗散,从而以可控制的方式消除不希望的杂散高频模式。数值算例表明所提出的方案可以使我们获得一个正确的数量,从而使积分过程中的能量发生变化。

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