首页> 外文会议>Proceedings of the Sixth international conference on computational structures technology >Numerical Solution by Energy Minimization of Hyperelastic Membrane in Large Displacements and Finite Strains
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Numerical Solution by Energy Minimization of Hyperelastic Membrane in Large Displacements and Finite Strains

机译:大位移有限应变超弹性膜能量最小化的数值解

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In this work, a numerical approach is presented for solving problems of u0002nitely deformedrnmembrane structures made of quasi-incompressible hyperelastic material andrnsubjected to external pressure loadings. Instead of following the usual u0002nite elementrnprocedure that requires computing the geometric stiffness and large displacement matrices,rnhere we solve the membrane structures by directly minimizing the total potentialrnenergy, which proves to be a more robust and efu0002cient technique.rnThe numerical computations are performed over two geometries - the circular andrnthe rectangular membranes - with different material behaviors - isotropic linear or orthotropicrnlinear or nonlinear elasticity. Whenever available, analytical or semi-analyticrnsolutions are used to validate the u0002nite element results.
机译:在这项工作中,提出了一种数值方法来解决由准不可压缩的超弹性材料制成并承受外部压力载荷的微变形膜结构的问题。代替遵循通常的需要计算几何刚度和大位移矩阵的u0002nite元素程序,这里我们通过直接最小化总势能来解决膜结构,这被证明是一种更可靠,更经济的技术。 -圆形和矩形膜-具有不同的材料性能-各向同性的线性或正交各向异性的线性或非线性弹性。尽可能使用解析或半解析解决方案来验证u0002nite元素的结果。

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