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Titlebook: Computational Mechanics ‘86; Theory and Applicati Genki Yagawa,Satya N. Atluri Conference proceedings 1986Latest edition Springer-Verlag To

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https://doi.org/10.1007/978-3-642-24562-6tion of a plate so as to solve layered composite plate problems more accurately. The mixed isoparametric element family has four degrees of freedom per node; three moments and a transverse deflection. Examples will show that the elements are easy to implement and are quite accurate.
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https://doi.org/10.1007/978-3-642-24562-6oosing appropriate stress terms in conjunction with the assumed displacement field. The primary considerations are: suppression of kinematic deformation modes and a favorable constraint index for application to limiting cases. Four different elements are used to illustrate the suggested guidelines.
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Isolation of Flow and Nonflow Correlations, symmetrical distributed loads is presented. The domes are considered to be of constant thickness and isotropic construction and to be supported continuously along the outer boundary by a rigid ring. A simplified yet accurate analysis is accomplished by the application of bending shell theory. The e
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https://doi.org/10.1007/978-1-4939-6487-1s. The element has two translational and one rotational freedom per corner node. It is based on nonconforming displacement functions, still the element satisfies the convergence requirements including the patch test. Numerical studies show that the accuracy of the element is exceptionally good. It i
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https://doi.org/10.1007/978-3-662-54618-5en used to develop the shape function array for the element. The formulation of the shape function array and the associated programming details are provided. Numerical studies have demonstrated that the element may be used for the solution of geometric non-linear problems.
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