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Continuum Mechanics and Lagrange equations with generalised coordinates

机译:具有广义坐标的连续力学和拉格朗日方程

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The main aim of the actual problem is to obtain Lagrange equations when the chosen parameters do not respect material rigidity, so inducing strains (and Continuum Mechanics). The proposed method consist of two principal parts: first the definition of a family of generalised displacements involving strains and second the elimination of the Cauchy stress tensor in the Virtual Work Principle valuable in Continuum Mechanics. As a final statement the rigidity law is introduced on the parameters to complete the obtained equations. On a friction problem, it is highlighted the necessity to really distinguish between these mathematical compatibility conditions taking account of the nature of the material and other relations expressing some experimental boundary conditions like friction laws.
机译:实际问题的主要目的是在所选参数不考虑材料刚度的情况下获得拉格朗日方程,从而引起应变(以及连续体力学)。所提出的方法包括两个主要部分:第一,定义一类涉及应变的广义位移;第二,消除“虚功原理”中的柯西应力张量,这对连续力学是有价值的。最后,将刚度定律引入参数以完成所获得的方程。关于摩擦问题,强调了必须真正区分这些数学相容性条件(考虑到材料的性质)和表示某些实验边界条件(例如摩擦定律)的其他关系。

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