• Suche: "basic hypergeometric functions"

Treffer 201 - 220 von 1.186

201

Time fractional advection-dispersion equation
Liu, Fawang ; Anh, Vo ; Turner, Ian ; et al.
Journal of Applied Mathematics and Computing. 13:233-245

Integro-partial differen... Reaction-diffusion equat... Fractional derivatives a... Basic hypergeometric fun... Laplace transform Special integral transfo... …
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202

Berezin transform on the quantum unit ball: Berezin transform on the quantum unit ball.
D. Shklyarov ; Genkai Zhang
Journal of Mathematical Physics. 44:4344-4373

Harmonic analysis on hom... 81R50 Applications of function... Mathematics - Quantum Al... Toeplitz operators, Hank... FOS: Mathematics …
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203

Residues of $q$-Hypergeometric Integrals and Characters of Affine Lie Algebras: Residues of \(q\)-hypergeometric integrals and characters of affine Lie algebras
Atsushi Nakayashiki
Communications in Mathematical Physics. 240:197-241

Infinite-dimensional gro... Difference equations, sc... 33C70 Moduli and deformations... FOS: Physical sciences Groups and algebras in q... …
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204

Quantum super spheres and their transformation groups, representations, and little t-Jacobi polynomials: Quantum super spheres and their transformation groups, representations, and little \(t\)-Jacobi polynomials
Yi Ming Zou
Journal of Algebra. 267:178-198

17B35 17B60 Algebra and Number Theor... quantum super 2-spheres little \(t\)-Jacobi poly... Peter-Weyl theorem …
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205

Difference Fourier transforms for nonreduced root systems
Stokman, J.V.
Selecta Mathematica. 9:409-494

Basic orthogonal polynom... Plancherel formulas 33D45, 33D52, 33D80 inversion formulas 01 natural sciences Basic orthogonal polynom... …
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206

Quantum Symmetric Pairs and Their Zonal Spherical Functions: Quantum symmetric pairs and their zonal spherical functions.
Gail Letzter
Transformation Groups. 8:261-292

quantum groups symmetric spaces semisimple Lie algebra Quantum groups (quantize... enveloping algebras 17B37 …
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207

A new four parameter q-series identity and its partition implications: A new four parameter \(q\)-series identity and its partition implications
Alexander Berkovich ; Krishnaswami Alladi ; George E. Andrews
Inventiones Mathematicae. 153:231-260

Combinatorial aspects of... Mathematics - Number The... 05A15, 05A17, 05A19, 11B... 0102 computer and inform... 01 natural sciences Partitions …
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208

q-Taylor theorems, polynomial expansions, and interpolation of entire functions: \(q\)-Taylor theorems, polynomial expansions, and interpolation of entire functions.
Dennis Stanton ; Mourad E. H. Ismail
Journal of Approximation Theory. 123:125-146

polynomial bases Carlson's theorem q-exponential function Mathematics(all) Numerical Analysis \(q\)-exponential functi... …
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209

Ordinary and basic bivariate hypergeometric transformations associated with the Appell and Kampé de Fériet functions
CHU, Wenchang ; Srivastava H. M.
Journal of Computational and Applied Mathematics. 156:355-370

Computational Mathematic... Generalized hypergeometr... Appell, Horn and Laurice... Basic hypergeometric fun... Appell and Kampé de Féri... Applied Mathematics …
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210

Particle seas and basic hypergeometric series: Particle seas and basic hypergeometric series.
Sylvie Corteel
Advances in Applied Mathematics. 31:199-214

Combinatorial aspects of... bijective proof Basic hypergeometric fun... overpartition Applied Mathematics particle sea …
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211

Some discrete d-orthogonal polynomial sets: Some discrete \(d\)-orthogonal polynomial sets.
Ali Zaghouani ; Youssèf Ben Cheikh
Journal of Computational and Applied Mathematics. 156:253-263

Orthogonal polynomials d-dimensional functional... Applied Mathematics Multiple orthogonal poly... 01 natural sciences multiple orthogonal poly... …
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212

An improvement of the two-line algorithm for proving q-hypergeometric identities: An improvement of the two-line algorithm for proving \(q\)-hypergeometric identities.
Jie Li ; Bao-Yin Zhang
Discrete Mathematics. 268:273-286

Two-line algorithm \(q\)-hypergeometric ide... Basic hypergeometric fun... two-line algorithm Symbolic computation of... Sister Celine's techniqu... …
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213

A quasi-theta product in Ramanujan's lost notebook
Alexandru Zaharescu ; Heng Huat Chan ; Bruce C. Berndt
Mathematical Proceedings of the Cambridge Philosophical Society. 135:11-18

Fourier coefficients of... Elliptic functions and i... Binomial coefficients factorials \(q\)-identities Basic hypergeometric fun... …
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214

Harmonics on the quantum Euclidean space: Harmonics on the quantum Euclidean space.
A. U. Klimyk ; Nikolai Iorgov
Journal of Physics A: Mathematical and General. 36:7545-7558

Harmonic analysis on hom... Basic hypergeometric fun... Applications of Lie grou... explicit representations Lie algebras and Lie sup... 0101 mathematics …
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215

From double Hecke algebra to Fourier transform
Ivan Cherednik ; Viktor Ostrik
Selecta Mathematica. 9:161-249

Hecke algebra Hecke-Petersson operator... Gauss sum Gaussian sums 01 natural sciences Hecke algebras and their... …
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216

On some of Ramanujan's Schläfli-type 'mixed' modular equations: On some of Ramanujan's Schläfli-type ``mixed'' modular equations.
Nayandeep Deka Baruah
Journal of Number Theory. 100:270-294

modular equations Multipliers Algebra and Number Theor... Modular equations Binomial coefficients factorials …
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217

Hypergeometric generating functions for values of Dirichlet and other L functions: Hypergeometric generating functions for values of Dirichlet and other \(L\) functions
Lovejoy, J. ; Ono, K. ; Lovejoy, Jeremy
Proceedings of the National Academy of Sciences. 100:6904-6909

[INFO.INFO-OH] Computer... Combinatorial aspects of... Basic hypergeometric fun... 0101 mathematics Other Dirichlet series a... 01 natural sciences
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218

Karlsson–Minton type hypergeometric functions on the root system Cn: Karlsson--Minton type hypergeometric functions on the root system \(C_{n}\)
Hjalmar Rosengren
Journal of Mathematical Analysis and Applications. 281:332-345

Mathematics - Classical... Applied Mathematics Classical Analysis and O... FOS: Mathematics 33D67 basic hypergeometric ser... …
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219

Poincaré Series of the Weyl Groups of the Elliptic Root Systems A 1 (1,1), A 1 (1,1)* and A 2 (1,1): Poincaré series of the Weyl groups of the elliptic root systems \(A_1^{(1,1)}\), \(A_1^{(1,1)^*}\) and \(A_2^{(1,1)}\).
Tadayoshi Takebayashi
Journal of Algebraic Combinatorics. 17:211-223

Generators, relations, a... Reflection and Coxeter g... elliptic root systems 0101 mathematics elliptic Weyl groups Poincaré series …
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220

Rogers–Ramanujan and the Baker–Gammel–Wills (Padé) conjecture: Rogers-Ramanujan and the Baker-Gammel-Wills (Padé) conjecture
Doron S. Lubinsky
Annals of Mathematics. 157:847-889

Continued fractions and... Basic hypergeometric fun... Mathematics - Classical... diagonal Padé approximan... Classical Analysis and O... FOS: Mathematics …
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