Andrews’ q-Dyson conjecture
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1: 17.14 Constant Term Identities
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Zeilberger–Bressoud Theorem (Andrews’ -Dyson Conjecture)
… ►Macdonald (1982) includes extensive conjectures on generalizations of (17.14.1) to root systems. These conjectures were proved in Cherednik (1995), Habsieger (1986), and Kadell (1994); see also Macdonald (1998). For additional results of the type (17.14.2)–(17.14.5) see Andrews (1986, Chapter 4).2: Bibliography Z
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A proof of Andrews’ -Dyson conjecture.
Discrete Math. 54 (2), pp. 201–224.
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3: David M. Bressoud
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► 227, in 1980, Factorization and Primality Testing, published by Springer-Verlag in 1989, Second Year Calculus from Celestial Mechanics to Special
Relativity, published by Springer-Verlag in 1992, A Radical
Approach to Real Analysis, published by the Mathematical Association of America in 1994, with a second edition in 2007, Proofs and Confirmations: The Story of the Alternating Sign Matrix Conjecture, published by the Mathematical Association of America and Cambridge University Press in 1999, A Course in Computational Number Theory (with S.
… Andrews and A.
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4: 17 q-Hypergeometric and Related Functions
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5: Richard A. Askey
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► Andrews and R.
…This inequality was a key element of Louis de Branges’ proof of the Bieberbach conjecture in 1985.
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► Andrews, B.
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6: George E. Andrews
Profile
George E. Andrews
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►George E. Andrews (b.
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►Andrews was elected to the American Academy of Arts and Sciences in 1997, and to the National Academy of Sciences (USA) in 2003.
…Andrews is author of the following DLMF Chapter
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►In November 2015, Andrews was named Senior Associate Editor of the DLMF and Associate Editor for Chapter 17.
7: Bibliography
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-identities of Auluck, Carlitz, and Rogers.
Duke Math. J. 33 (3), pp. 575–581.
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Summations and transformations for basic Appell series.
J. London Math. Soc. (2) 4, pp. 618–622.
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Applications of basic hypergeometric functions.
SIAM Rev. 16 (4), pp. 441–484.
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Plane partitions. III. The weak Macdonald conjecture.
Invent. Math. 53 (3), pp. 193–225.
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Multiple series Rogers-Ramanujan type identities.
Pacific J. Math. 114 (2), pp. 267–283.
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8: 6 Exponential, Logarithmic, Sine, and
Cosine Integrals
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