G-Continued Fractions for Basic Hypergeometric Functions
β Scribed by Douglas Bowman; Geumlan Choi
- Publisher
- Elsevier Science
- Year
- 2000
- Tongue
- English
- Weight
- 60 KB
- Volume
- 243
- Category
- Article
- ISSN
- 0022-247X
No coin nor oath required. For personal study only.
π SIMILAR VOLUMES
We show that the general bisymmetric polynomials ;Gf)(y,,..., y,,; a,,..., 6,) are a limiting case of the bisymmetric, invariant polynomials ;Grr(y,,...,y,; a,,..., 6,) which characterize U(n) tensor operators (p, q,..., q. 0, . . . . 0). By taking suitable limits of a pair of difference equations f
The continued fraction expansion and infrastructure for quadratic congruence function fields of odd characteristic have been well studied. Recently, these ideas have even been used to produce cryptosystems. Much less is known concerning the continued fraction expansion and infrastructure for quadrat
Patterns for simple continued fractions of the analogues of (xe 2Γf +y)Γ(ze 2Γf +w) in the F q [t] case are described. In contrast to the classical case where they consist of arithmetic progressions, in this case they involve an interesting inductive scheme of block repetition and reversals, especia