Gelfand, I., Kapranov, M. and Zevelinsky, A. (1991) Hypergeometric Functions, Toric Varieties and Newton Polyhedra. ICM-90 Satellite Conference Proceedings: Special Functions, published by Masaki Kashiwara, Tetsuji Miwa, Springer, 104-121.

has been cited by the following article:

• TITLE: Hypergeometric Functions: From One Scalar Variable to Several Matrix Arguments, in Statistics and Beyond

  AUTHORS: T. Pham-Gia, Dinh Ngoc Thanh

  KEYWORDS: Hypergeometric, Zonal Polynomial, Fractional Calculus, Lie Group, Cohomology, Computation

  JOURNAL NAME: Open Journal of Statistics, Vol.6 No.5, October 27, 2016

  ABSTRACT: Hypergeometric functions have been increasingly present in several disciplines including Statistics, but there is much confusion on their proper uses, as well as on their existence and domain of definition. In this article, we try to clarify several points and give a general overview of the topic, going from the univariate case to the matrix case, in one and then in several arguments. We also survey some results in fields close to Statistics, where hypergeometric functions are actively used, studied and developed.