About the Project
NIST

interrelations

AdvancedHelp

(0.001 seconds)

1—10 of 21 matching pages

1: 18.21 Hahn Class: Interrelations
§18.21 Hahn Class: Interrelations
Hahn Jacobi
Meixner Laguerre
Charlier Hermite
Meixner–Pollaczek Laguerre
2: 23.19 Interrelations
§23.19 Interrelations
3: 18.7 Interrelations and Limit Relations
§18.7 Interrelations and Limit Relations
§18.7(i) Linear Transformations
§18.7(ii) Quadratic Transformations
§18.7(iii) Limit Relations
4: Tom H. Koornwinder
Koornwinder has published numerous papers on special functions, harmonic analysis, Lie groups, quantum groups, computer algebra, and their interrelations, including an interpretation of Askey–Wilson polynomials on quantum SU(2), and a five-parameter extension (the Macdonald–Koornwinder polynomials) of Macdonald’s polynomials for root systems BC. …
5: 6.5 Further Interrelations
§6.5 Further Interrelations
6: 7.5 Interrelations
§7.5 Interrelations
7: 4.30 Elementary Properties
Table 4.30.1: Hyperbolic functions: interrelations. …
sinh θ = a cosh θ = a tanh θ = a csch θ = a sech θ = a coth θ = a
8: 31.16 Mathematical Applications
Expansions of Heun polynomial products in terms of Jacobi polynomial (§18.3) products are derived in Kalnins and Miller (1991a, b, 1993) from the viewpoint of interrelation between two bases in a Hilbert space: …
9: 4.16 Elementary Properties
Table 4.16.3: Trigonometric functions: interrelations. …
sin θ = a cos θ = a tan θ = a csc θ = a sec θ = a cot θ = a
10: 6.2 Definitions and Interrelations
§6.2 Definitions and Interrelations