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11—20 of 162 matching pages
11: How to Cite
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►The direct correspondence between the reference numbers in the printed Handbook and the permalinks used online in the DLMF enables readers of either version to cite specific items and their readers to easily look them up again — in either version!
►The following table outlines the correspondence between reference numbers as they appear in the Handbook, and the URL’s that find the same item online.
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12: Bibliography O
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Computing : The combinatorial method.
Revista do DETUA 4 (6), pp. 759–768.
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A class of integral identities with matrix argument.
Duke Math. J. 26 (2), pp. 207–213.
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13: 27.15 Chinese Remainder Theorem
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►The Chinese remainder theorem states that a system of congruences , always has a solution if the moduli are relatively prime in pairs; the solution is unique (mod ), where is the product of the moduli.
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14: 17.17 Physical Applications
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►In exactly solved models in statistical mechanics (Baxter (1981, 1982)) the methods and identities of §17.12 play a substantial role.
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15: 17.18 Methods of Computation
16: 35.10 Methods of Computation
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►Koev 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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17: David M. Bressoud
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►His 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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18: Bibliography L
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Lie algebraic approaches to classical partition identities.
Adv. in Math. 29 (1), pp. 15–59.
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A Lie theoretic interpretation and proof of the Rogers-Ramanujan identities.
Adv. in Math. 45 (1), pp. 21–72.
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Numerical Evaluation of Special Functions.
In Mathematics of Computation 1943–1993: A Half-Century of
Computational Mathematics (Vancouver, BC, 1993),
Proc. Sympos. Appl. Math., Vol. 48, pp. 79–125.
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19: Bibliography D
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Bernoulli Numbers. Bibliography (1713–1990).
Queen’s Papers in Pure and Applied Mathematics, Vol. 87, Queen’s University, Kingston, ON.
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Novel identities for simple - symbols.
J. Mathematical Phys. 16, pp. 318–319.
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