5 Papers
31 Citations
J.E. Key is an academic researcher from University of Alabama in Huntsville. The author has contributed to research in topics: Finite element method & Mixed finite element method. The author has an hindex of 4, co-authored 5 publications.
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Papers
Numerical analysis of finite axisymmetric deformations of incompressible elastic solids of revolution
J. T. Oden,J.E. Key +1 more
TL;DR: Finite element method applicaions to finite axisymmetric deformations of incompressible elastic solids of revolution have been studied in this article, where the finite element method has been applied to deformations in the case of elastic soliders of revolution.
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On some generalizations of the incremental stiffness relations for finite deformations of compressible and incompressible finite elements
J. T. Oden,J.E. Key +1 more
TL;DR: In this article, general incremental forms of the equations of motion of both compressible and incompressible finite elements subjected to finite deformations are presented and applied to large deformations of viscoelastic materials in which increments in the histories of deformation gradients are used.
12
Analysis of static non‐linear response by explicit time integration
J. T. Oden,J.E. Key +1 more
TL;DR: The idea of using the same approach numerically is also not altogether new. In as mentioned in this paper, a dynamical system associated with a given system of non-linear algebraic equations and solving it numerically by any of a number of explicit time integration schemes is presented.
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A note on the analysis of nonlinear dynamics of elastic membranes by the finite element method
J. T. Oden,J.E. Key,R. B. Fost +2 more
TL;DR: In this paper, the construction of finite element/difference approximations of the equations governing large-amplitude motions and waves in thin, isotropic elastic membranes is described.
7
On the effect of the form of the strain energy function on the solution of a boundary-value problem in finite elasticity
J. T. Oden,J.E. Key +1 more
TL;DR: In this article, numerical solutions are given for boundary value problems in finite elasticity for a variety of different forms of the strain energy function, and the methodology used in the analysis is extended to the important area of numerical characterization of materials.
4