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- W201220914 abstract "Publisher Summary This chapter describes a general purpose finite-element program that could be built for analyzing nonlinear dynamic problems. The tangent modulus approach corresponds to the incremental method adopted for nonlinear geometry and therefore is the most convenient and direct manner of accounting for both the geometric and material nonlinearities. The paucity of nonlinear dynamic results contrasts with the large number of results obtained using the finite-difference approach together with numerical integration in time. The drawback with the preceding methods is that they result in special purpose solutions restricted to certain geometric shapes divided into a regular grid pattern, whereas the finite-element approach allows irregular structural shapes and grids. Approximate techniques for solving dynamic problems, which include large plastic deformations, have been developed. The selection of an integration scheme for the solution of the incremental equations in the time domain is critical with respect to computational efficiency." @default.
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- W201220914 date "1973-01-01" @default.
- W201220914 modified "2023-10-16" @default.
- W201220914 title "Incremental Stiffness Method for Finite Element Analysis of the Nonlinear Dynamic Problem" @default.
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- W201220914 doi "https://doi.org/10.1016/b978-0-12-253250-4.50020-8" @default.
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