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- W2050853306 abstract "The accuracy of numerical results can be improved by extrapolation if the asymptotic expansion of the error for step sizes (or element lengths) h tending to zero is well-known. In this paper expansions are determined for results of an integral equation for the plane elastostatic problem with prescribed boundary tractions. Special care is paid to discontinuous derivatives of the boundary values and of the boundary itself. Furthermore, the influence of the degree of interpolation of the sought function of the integral equation and the influence of non-equidistant division of the boundary on the structure of the expansion is investigated. The paper represents a continuation and partly a completion of [1]. An extensive survey of the paper is given at the end of Section 1." @default.
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- W2050853306 date "1984-09-01" @default.
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- W2050853306 title "Asymptotic expansions of results of the boundary integral equation method for plane elastostatic problems" @default.
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- W2050853306 doi "https://doi.org/10.1016/0045-7825(84)90128-2" @default.
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