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Поиск книг, содержащих: Gegenbauer polynomials



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Kedlaya K.S., Poonen B., Vakil R. — The William Lowell Putnam Mathematical Competition 1985–2000: Problems, Solutions, and Commentary270
Bell W.W. — Special Functions for scientists and engineers197
Koepf W. — Hypergeometric Summation. An algorithmic approach to summation and special function identities.179
Abramowitz M., Stegun I. (eds.) — Handbook of Mathematical Functions with Formulas, Graphs, and Mathematical Table561, see orthogonal polynomials
Andrews G., Askey R., Roy R. — Special Functions302
Henrici P. — Applied and Computational Complex Analysis. I: Power Series, Integration, Conformal Mapping, Location of Zeros.43, 121, 137
Ito K. — Encyclopedic Dictionary of Mathematics. Vol. 2317.D 393.E, App. A, Table 20.I
Abramowitz M., Stegun I. — Handbook of Mathematical Functions with Formulas, Graphs, and Mathematical Tables561; see “Orthogonal polynomials”
Morse P., Feshbach H. — Methods of Theoretical Physics (part 1)782
Morse P., Feshbach H. — Methods of Theoretical Physics (part 2)782
Gilbert J., Murray M. — Clifford Algebras and Dirac Operators in Harmonic Analysis168, 173
Schweizer W. — Numerical quantum dynamics177
Dingle R. — Asymptotic Expansions: Their Derivation and Interpretation45, 47
Debnath L., Mikusinski P. — Introduction to Hilbert Spaces with Applications132
Roman S. — The Umbral Calculus162, 166, 173
Borwein P, Erdelyi T — Polynomials and polynomial inequalities65
Polyanin A., Manzhirov A.V. — Handbook of Mathematics for Engineers and Scientists987
Brouwer A.E., Cohen A.M., Neumaier A. — Distance-Regular Graphs77
Comtet L. — Advanced Combinatorics. The Art of Finite and Infinate Expansions50, 87
Rainville E.D. — Special Functions68, 276—284, 286, 297, 301
Gasper G., Rahman M. — Basic hypergeometric series2
Ito K. — Encyclopedic Dictionary of Mathematics317.D, 393.E, App. A, Table 20.I
Milovanovic G.V., Mitrinovic D.S., Rassias T.M. — Topics in Polynomials: Extremal Problems, Inequalities, Zeros39
Erdelyi A. — Higher Transcendental Functions, Vol. 1275
Nikiforov A.F., Uvarov V. — Special Functions of Mathematical Physics: A Unified Introduction with Applications393
Erdelyi A. — Higher Transcendental Functions, Vol. 3see “Polynomials”
Natterer F. — The Mathematics of Computerized Tomography (Classics in Applied Mathematics)193
Miller W. — Symmetry Groups and Their Applications245
Erdelyi A. — Higher Transcendental Functions, Vol. 2164, 174 ff., 235 ff.
Baker G.A., Gammel J.L. — The Padé Approximant in Theoretical Physics276
Charalambides C.A. — Enumerative Combinatorics450
Gilmore R. — Lie Groups, Lie Algebras and Some of Their Applications54
Miller W. — Lie theory and special functions202, 252, 326
Grosche C., Steiner F. — Handbook of Feynman path integrals65, 425
Bayin S.S. — Mathematical Methods in Science and Engineering75
Smith P.A., Eilenberg S. — Pure and Applied Mathematics227, 229
Rice J.R. — Linear Theory. Volume 1. The approximation of functions36
Morse P.M. — Methods of theoretical physics782
Donoghue W.F. — Distributions and Fourier transforms172
Koepf W. — Hypergeometric summation. An algorithmic approach to summation and special function identities179
Dunkl C.F., Xu Y. — Orthogonal Polynomials of Several Variables17
Andrews G.E., Askey R., Roy R. — Special functions302
Sommerfeld A. — Partial Differential Equations in Physics227, 229
Abramowitz M., Stegun I.A. (eds.) — Handbook of mathematical functions (without numerical tables)561, see "Orthogonal polynomials"
Dennery P., Krzywicki A. — Mathematics for Physicists208, 213
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