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11—20 of 29 matching pages
11: Diego Dominici
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βΊDominici published numerous papers in asymptotics and special functions and organized many meetings and conferences for events of the AMS, SIAM and the European Consortium on Mathematics in Industry.
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12: 22.14 Integrals
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22.14.3
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13: George E. Andrews
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βΊAndrews served as President of the AMS from February 1, 2009 to January 31, 2011, and became a Fellow of the AMS in 2012.
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14: 29.2 Differential Equations
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29.2.5
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15: 8.2 Definitions and Basic Properties
§8.2 Definitions and Basic Properties
… βΊThe general values of the incomplete gamma functions and are defined by … βΊNormalized functions are: … βΊ§8.2(ii) Analytic Continuation
… βΊ§8.2(iii) Differential Equations
…16: 29.1 Special Notation
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βΊ(For other notation see Notation for the Special Functions.)
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βΊAll derivatives are denoted by differentials, not by primes.
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βΊThe notation for the eigenvalues and functions is due to Erdélyi et al. (1955, §15.5.1) and that for the polynomials is due to Arscott (1964b, §9.3.2).
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βΊwhere ; see §22.16(i).
The relation to the Lamé functions
, of Ince (1940b) is given by
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17: Richard A. Askey
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βΊHis well-known book Special Functions (with G.
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βΊAdditional books for which Askey served as author or editor include Orthogonal Polynomials and Special Functions, published by SIAM in 1975, Theory and application of special functions, published by Academic Press in 1975, Special Functions: Group Theoretical Aspects and Applications (with T.
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βΊHe was elected Fellow of the Society for Industrial and Applied Mathematics (SIAM) in 2009 and Fellow of the American Mathematical Society (AMS) in 2012.
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18: 29.6 Fourier Series
§29.6 Fourier Series
βΊ§29.6(i) Function
βΊWith , as in (29.2.5), we have … βΊIn addition, if satisfies (29.6.2), then (29.6.3) applies. … βΊ§29.6(ii) Function
…19: Need Help?
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βΊIn the Digital Library of Mathematical Functions, we have tried to provide the most accurate, carefully selected information about Special Functions possible.
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20: Bibliography D
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Tables of Higher Mathematical Functions I.
Principia Press, Bloomington, Indiana.
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Integral representations for elliptic functions.
J. Math. Anal. Appl. 316 (1), pp. 142–160.
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Beweis des Satzes, dass jede unbegrenzte arithmetische Progression, deren erstes Glied und Differenz ganze Zahlen ohne gemeinschaftlichen Factor sind, unendlich viele Primzahlen enthält.
Abhandlungen der Königlich Preussischen Akademie der
Wissenschaften von 1837, pp. 45–81 (German).
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Über die Bestimmung der mittleren Werthe in der Zahlentheorie.
Abhandlungen der Königlich Preussischen Akademie der
Wissenschaften von 1849, pp. 69–83 (German).
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Functions with given moments and weight functions for orthogonal polynomials.
Rocky Mountain J. Math. 23, pp. 87–104.
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