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An asymptotic expansion for a ratio of products of gamma functions

  • Bühring W
International Journal of Mathematics and Mathematical Sciences (2000) 24(8) 505-510
DOI: 10.1155/s0161171200010310
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Abstract

An asymptotic expansion of a ratio of products of gamma functions is derived. It generalizes a formula which was stated by Dingle, first proved by Paris, and recently reconsidered by Olver

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  • Table 3.1. Values of the right-hand sides of (2.7) and (3.1) for the parameters a=−11.7, b =−11.2, c =−11.4.
  • Table 3.2. Values of the right-hand sides of (2.7) or (3.1) for the parameters a= 11.7, b = 11.2, c = 11.4.

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CITATION STYLE

APA

Bühring, W. (2000). An asymptotic expansion for a ratio of products of gamma functions. International Journal of Mathematics and Mathematical Sciences, 24(8), 505–510. https://doi.org/10.1155/s0161171200010310

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