A Certain Generalization of <i>q</i>-Hypergeometric Functions and Their Related Connection Preserving Deformation II
Author:
Affiliation:
1. Toba College
Publisher
Division of Functional Equations, The Mathematical Society of Japan (JST)
Subject
Geometry and Topology,Algebra and Number Theory,Analysis
Link
https://www.jstage.jst.go.jp/article/fesi/65/3/65_311/_pdf
Reference18 articles.
1. [1] Andrews, George, E., Summations and transformations for basic Appell series, J. Lond. Math. Soc. (2), 4 (1972), 618-622.
2. [2] Gasper, G. and Rahman, M., Basic hypergeometric series, Encyclopedia of Mathematics and its Applications, 96, 2nd ed., Cambridge, (2004).
3. [3] Hahn, W., Beiträge zur Theorie der Heineschen Reihen, Math. Nachr. 2 (1949), 340-379 (in German).
4. [4] Kajihara, Y. and Noumi, M., Multiple elliptic hypergeometric series. An approach Cauchy determinant, Indag. Mathem., (N.S.), 14 (2003), 395-421.
5. [5] Kajiwara, K., Noumi, M. and Yamada, Y., q-Painlevé systems arising from q-KP hierarchy, Lett. Math. Phys., 62 (2002), 259-268.
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