Meijer G-function
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11—20 of 20 matching pages
11: Adri B. Olde Daalhuis
12: 10.17 Asymptotic Expansions for Large Argument
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10.17.17
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13: Richard A. Askey
14: Bibliography F
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Uniform asymptotic expansions of certain classes of Meijer
-functions for a large parameter.
SIAM J. Math. Anal. 4 (3), pp. 482–507.
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Uniform asymptotic expansions of a class of Meijer
-functions for a large parameter.
SIAM J. Math. Anal. 14 (6), pp. 1204–1253.
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15: Bibliography M
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On the Representation of Meijer’s -Function in the Vicinity of Singular Unity.
In Complex Analysis and Applications ’81 (Varna, 1981),
pp. 383–398.
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Über die asymptotische Entwicklung von , für große Werte von und . I, II.
Proc. Akad. Wet. Amsterdam 35, pp. 1170–1180, 1291–1303 (German).
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On the -function. VII, VIII.
Nederl. Akad. Wetensch., Proc. 49, pp. 1063–1072, 1165–1175 = Indagationes Math. 8, 661–670, 713–723 (1946).
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The exponential integral distribution.
Statist. Probab. Lett. 5 (3), pp. 209–211.
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16: 11.11 Asymptotic Expansions of Anger–Weber Functions
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11.11.8
, ,
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11.11.10
, .
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►Error bounds for (11.11.8) and (11.11.10) are given in Meijer (1932) and Nemes (2014b, c).
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17: Software Index
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16 Generalized Hypergeometric Functions & Meijer G-Function | |||||||||||||||||||||||||
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18: 16.11 Asymptotic Expansions
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§16.11(i) Formal Series
… ►§16.11(ii) Expansions for Large Variable
… ►Here the upper or lower signs are chosen according as lies in the upper or lower half-plane; in consequence, in the fractional powers (§4.2(iv)) of its phases are , respectively. … ►with the same conventions on the phases of . … ►with the same conventions on the phases of . …19: 8.19 Generalized Exponential Integral
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►For higher-order generalized exponential integrals see Meijer and Baken (1987) and Milgram (1985).
20: Bibliography S
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Relations among the fundamental solutions of the generalized hypergeometric equation when . II. Logarithmic cases.
Bull. Amer. Math. Soc. 45 (12), pp. 927–935.
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