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11: 17.17 Physical Applications
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โบIn exactly solved models in statistical mechanics (Baxter (1981, 1982)) the methods and identities of §17.12 play a substantial role.
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12: 17.18 Methods of Computation
13: 35.10 Methods of Computation
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โบKoev and Edelman (2006) utilizes combinatorial identities for the zonal polynomials to develop computational algorithms for approximating the series expansion (35.8.1).
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14: David M. Bressoud
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โบHis books are Analytic and Combinatorial
Generalizations of the Rogers-Ramanujan Identities, published in Memoirs of the American Mathematical Society 24, No.
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15: 1.1 Special Notation
16: 4.8 Identities
17: 20.11 Generalizations and Analogs
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โบThis is the discrete analog of the Poisson identity (§1.8(iv)).
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โบIn the case
identities for theta functions become identities in the complex variable , with , that involve rational functions, power series, and continued fractions; see Adiga et al. (1985), McKean and Moll (1999, pp. 156–158), and Andrews et al. (1988, §10.7).
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โบSimilar identities can be constructed for , , and .
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18: 21.7 Riemann Surfaces
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โบ
§21.7(ii) Fay’s Trisecant Identity
… โบwhere again all integration paths are identical for all components. Generalizations of this identity are given in Fay (1973, Chapter 2). … โบ§21.7(iii) Frobenius’ Identity
…19: 16.23 Mathematical Applications
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โบMany combinatorial identities, especially ones involving binomial and related coefficients, are special cases of hypergeometric identities.
In Petkovลกek et al. (1996) tools are given for automated proofs of these identities.