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Hamiltonian and onsageristic approaches in the nonlinear theory of fluid-permeable elastic continua

机译:渗流弹性连续体非线性理论中的哈密顿量和onsageristic方法

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A new system of equations governing nonlinear dynamics of fluid-permeable poro- elastic media is derived on the basis of Hamilton's principle for reversible effects and the Onsager- Sedov approach for irreversible effects. The equations are in Eulerian variables, suitable for dealing with fluid and solid phenomena simultaneously. The classical (Murnaghan-like) equations of nonlinear elasticity, as well as the governing equations of the ideal and Navier-Stokes fluids are shown to be special cases of the general governing system. It is well-known that the Navier- Stokes equations of compressible fluid provide a correct self-consistent basis for studying a wide variety of nonlinear effects in fluids. The authors believe that the governing system proposed here provides the same opportunities for various nonlinear effects in poro-elastic fluid-penetrable media.
机译:根据汉密尔顿可逆原理和不可逆效应的Onsager-Sedov方法,推导了一种新的方程组,该方程组可控制流体渗透性弹性介质的非线性动力学。这些方程式属于欧拉变量,适用于同时处理流体和固体现象。非线性弹性的经典(类似Murnaghan的)方程以及理想流体和Navier-Stokes流体的控制方程显示为一般控制系统的特殊情况。众所周知,可压缩流体的Navier-Stokes方程为研究流体中的各种非线性效应提供了正确的自洽基础。作者认为,本文提出的控制系统为孔隙弹性流体可渗透介质中的各种非线性效应提供了相同的机会。

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