Some properties of generalized Srivastava's triple hypergeometric function \(H_{C,p,q}(\cdot )\)
DOI10.1007/s40819-022-01360-yOpenAlexW4283363391MaRDI QIDQ2170884
M. Kamarujjama, Showkat Ahmad Dar, Daud
Publication date: 8 September 2022
Published in: International Journal of Applied and Computational Mathematics (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/s40819-022-01360-y
Gauss hypergeometric functionLaguerre polynomialsbeta and gamma functionsSrivastava's triple hypergeometric functionsbounded inequality
Orthogonal polynomials and functions of hypergeometric type (Jacobi, Laguerre, Hermite, Askey scheme, etc.) (33C45) Gamma, beta and polygamma functions (33B15) Other hypergeometric functions and integrals in several variables (33C70) Classical hypergeometric functions, ({}_2F_1) (33C05)
Cites Work
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- New fractional calculus results involving Srivastava's general class of multivariable polynomials and the \(\overline{\mathrm{H}}\)-function
- Integral representations for Srivastava's triple hypergeometric functions
- Some generating relations for extended hypergeometric functions via generalized fractional derivative operator
- Extension of Euler's beta function
- Extended hypergeometric and confluent hypergeometric functions
- A \((p, q)\)-extension of Srivastava's triple hypergeometric function \(H_B\) and its properties
- A \((p, \nu)\)-extension of the Appell function \(F_1(\cdot)\) and its properties
- Some integrals representing triple hypergeometric functions
- EXTENSION OF EXTENDED BETA, HYPERGEOMETRIC AND CONFLUENT HYPERGEOMETRIC FUNCTIONS
- Regions of Convergence for Hypergeometric Series in Three Variables.
- INTEGRAL REPRESENTATIONS FOR SRIVASTAVA'S HYPERGEOMETRIC FUNCTION HC
- Stochastic numerical investigations for nonlinear three-species food chain system
