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- W100578233 abstract "Publisher Summary This chapter discusses the functional differential equations in continuum mechanics. Two quail-linear equations are suggested as approximations. The first is the quasistatic approximation in engineering. One simply sets the acceleration u(t) equal to zero. Under the same assumptions as above all solutions of the quasistatic equation satisfy limit integral of h(u(t)), for all t → ∞, equals to A -1 f. The importance of the approximations lies in the extensions to the partial differential functional equations arising in one-dimensional elasticity. The corresponding approximate equations can be treated while, as yet, the theory for the functional equations is incomplete." @default.
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- W100578233 date "1972-01-01" @default.
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- W100578233 title "FUNCTIONAL DIFFERENTIAL EQUATIONS IN CONTINUUM MECHANICS" @default.
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- W100578233 doi "https://doi.org/10.1016/b978-0-12-627250-5.50028-9" @default.
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