Some results on function \({}_pR_q(\alpha, \beta; z)\) (Q2374223)

Motivated by earlier investigations, the authors define a new function \(_pR_q(\alpha,\beta;z)\), which is a generalization of the \(K\)-function by \textit{K. Sharma} [``Application of fractional calculus operators to related areas'', Gen. Math. Notes 7, No. 1, 33--40 (2011)], with modified convergence conditions. They establish its connections with other special functions of fractional calculus, as well as its analytic properties, and the contiguous and other relations.