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1: 24.1 Special Notation
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Bernoulli Numbers and Polynomials
āŗThe origin of the notation , , is not clear. … āŗEuler Numbers and Polynomials
… āŗIts coefficients were first studied in Euler (1755); they were called Euler numbers by Raabe in 1851. The notations , , as defined in §24.2(ii), were used in Lucas (1891) and Nörlund (1924). …2: Diego Dominici
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āŗ 1972 in Buenos Aires, Argentina, d.
2023) studied Pure Mathematics at the Universidad de Buenos Aires, Argentina, and did his Ph.
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3: Karl Dilcher
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āŗ 1954 in Wabern-Harle, Germany) is Professor in the Department of Mathematics and Statistics at Dalhousie University in Halifax, Nova Scotia, Canada.
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āŗDilcher’s research interests include classical analysis, special functions, and elementary, combinatorial, and computational number theory.
Over the years he authored or coauthored numerous papers on Bernoulli numbers and related topics, and he maintains a large on-line bibliography on the subject.
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4: Bibliography F
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Tables of Elliptic Integrals of the First, Second, and Third Kind.
Technical report
Technical Report ARL 64-232, Aerospace Research Laboratories, Wright-Patterson Air Force Base, Ohio.
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A Table of the Complete Elliptic Integral of the First Kind for Complex Values of the Modulus. Part I.
Technical report
Technical Report ARL 69-0172, Aerospace Research Laboratories, Office of Aerospace Research, Wright-Patterson Air Force Base, Ohio.
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Faster computation of Bernoulli numbers.
J. Algorithms 13 (3), pp. 431–445.
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Continuous and Discrete Painlevé Equations.
In Painlevé Transcendents: Their Asymptotics and Physical Applications, D. Levi and P. Winternitz (Eds.),
NATO Adv. Sci. Inst. Ser. B Phys., Vol. 278, pp. 33–47.
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Introduction to the Random Matrix Theory: Gaussian Unitary Ensemble and Beyond.
In Recent Perspectives in Random Matrix Theory and Number Theory,
London Math. Soc. Lecture Note Ser., Vol. 322, pp. 31–78.
5: 26.8 Set Partitions: Stirling Numbers
§26.8 Set Partitions: Stirling Numbers
… āŗ denotes the Stirling number of the first kind: times the number of permutations of with exactly cycles. … … āŗLet and be the matrices with th elements , and , respectively. … āŗFor asymptotic approximations for and that apply uniformly for as see Temme (1993) and Temme (2015, Chapter 34). …6: Sidebar 9.SB1: Supernumerary Rainbows
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āŗPhotograph by Dr. Roy Bishop, Physics Department, Acadia
University, Nova Scotia, Canada.
See Bishop (1981).
©R. L. Bishop.
7: 24 Bernoulli and Euler Polynomials
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8: Stephen M. Watt
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āŗ 1959 in Montreal, Canada) is Professor of Computer Science in the David R.
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9: 26.1 Special Notation
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āŗOther notations for , the Stirling numbers of the first kind, include (Abramowitz and Stegun (1964, Chapter 24), Fort (1948)), (Jordan (1939), Moser and Wyman (1958a)), (Milne-Thomson (1933)), (Carlitz (1960), Gould (1960)), (Knuth (1992), Graham et al. (1994), Rosen et al. (2000)).
āŗOther notations for , the Stirling numbers of the second kind, include (Fort (1948)), (Jordan (1939)), (Moser and Wyman (1958b)), (Milne-Thomson (1933)), (Carlitz (1960), Gould (1960)), (Knuth (1992), Graham et al. (1994), Rosen et al. (2000)), and also an unconventional symbol in Abramowitz and Stegun (1964, Chapter 24).
binomial coefficient. | |
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Bell number. | |
Catalan number. | |
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Stirling numbers of the first kind. | |
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10: Bibliography C
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Some congruences for the Bernoulli numbers.
Amer. J. Math. 75 (1), pp. 163–172.
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-Bernoulli and Eulerian numbers.
Trans. Amer. Math. Soc. 76 (2), pp. 332–350.
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A note on Euler numbers and polynomials.
Nagoya Math. J. 7, pp. 35–43.
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Intégrales et Fonctions Elliptiques en Vue des Applications.
Préface de Henri Villat. Publications Scientifiques et
Techniques du Ministère de l’Air, No. 452, Centre de Documentation de l’Armement, Paris.
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Department of Computer Science, University of Victoria, Canada.
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