MATRIX EXTENSIONS OF POLYNOMIALS IN SEVERAL VARIABLES
UTILITAS MATHEMATICA, vol.85, pp.161-180, 2011 (SCI-Expanded, Scopus)
- Publication Type: Article / Article
- Volume: 85
- Publication Date: 2011
- Journal Name: UTILITAS MATHEMATICA
- Journal Indexes: Science Citation Index Expanded (SCI-EXPANDED), Scopus
- Page Numbers: pp.161-180
- Gazi University Affiliated: Yes
Abstract
In this paper, the matrix version of the multivariable polynomials defined by Erkus and Srivastava [Integral Transform. Spec. Funct. 17 (2006), 267-273] are introduced. With the help of these polynomials, we derive the matrix version of the Chan-Chyan-Srivastava multivariable polynomials and the multivariable extension of the familiar Lagrange-Hermite polynomials. Various families of linear, multilinear and multilateral generating functions for these multivariable matrix polynomials are presented. Miscellaneous properties are also discussed.