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- W2000394911 abstract "A simple computational procedure is developed for accurately summing series of the form $Sigma _{k = 0}^infty {(2k + 1)^{ - p}}{z^{2k + 1}}$, where z is complex with $|z| leq 1$ and $p = 2$ or 3, as well as series of the type [ sum limits _{k = 0}^infty {{{(2k + 1)}^{ - p}}cosh (2k + 1)x/cosh (2k + 1)b} ] and [ sum limits _{k = 0}^infty {{{(2k + 1)}^{ - p}}sinh (2k + 1)x/cosh (2k + 1)b} ], where $0 leq x leq b$, $p = 2$ or 3. The procedures are particularly useful in cases where the series converge slowly. Numerical experiments illustrate the effectiveness of the procedures." @default.
- W2000394911 created "2016-06-24" @default.
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- W2000394911 date "1991-09-01" @default.
- W2000394911 modified "2023-10-18" @default.
- W2000394911 title "On certain slowly convergent series occurring in plate contact problems" @default.
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- W2000394911 doi "https://doi.org/10.1090/s0025-5718-1991-1079018-7" @default.
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