1. M. Abul-Dahab and A. Bakhet, A certain generalized gamma matrix functions and their properties, J. Anal. Number Theory, 3 (2015), pp. 63-68.
2. M. Akel, A. Bakhet, M. Abdalla and F. He, On degenerate gamma matrix functions and related functions, Linear and Multilinear Algebra, (2022), pp. 1-19.
3. R. Askey, The q-gamma and q-beta functions, Appl. Anal., 8 (2) (1978), pp. 125-141.
4. M.A. Chaudhry, N.M. Temme and E.J.M. Veling, Asymptotics and closed form of a generalized incomplete gamma function, J. Comput. Appl. Math., 67 (2) (1996), pp. 371-379.
5. A.G. Constantine and R.J. Muirhead, Partial differential equations for hypergeometric functions of two argument matrices, J. Multivariate Anal., 2 (3) (1972), pp. 332-338.
6. J.C. Cortés, L. Jódar, F.J. Solís and R. Ku-Carrillo, Infinite matrix products and the representation of the matrix gamma function, Abstr. Appl. Anal., Vol. 2015, Hindawi, 2015.
7. N. Dunford and J. Schwartz, Linear operators, Part. I. New York: Interscience, 1957.
8. R. Dwivedi and V. Sahai, On certain properties and expansions of zeta matrix function, digamma matrix function and polygamma matrix function, Quaest. Math., 43 (1) (2020), pp. 97-105.
9. G.H.Golub, and C.F. Van Loan, Matrix computations, JHU press, 2013.
10. N. Higham and J. Nicholas, Functions of matrices: theory and computation, Society for Industrial and Applied Mathematics, 2008.
11. E. Hille, Lectures on Ordinary Differential Equations, A Wiley-Interscience Publication, 1969.
12. L. Jódar and J. C. Cortés, Some properties of Gamma and Beta matrix functions, Appl. Math. Lett., 11 (1) (1998), pp. 89-93.
13. L. Jódar and J. C. Cortés, On the hypergeometric matrix function, J. Comput. Appl. Math., 99 (1-2) (1998), pp. 205-217.
14. L. Jódar and J. Sastre, The growth of Laguerre matrix polynomials on bounded intervals, Appl. Math. Lett. , 13 (8) (2000), pp. 21-26.
15. L. Jódar, R. Company and E. Ponsoda, Orthogonal matrix polynomials and systems of second order differential equations, Differ. Equ. Dyn. Syst., 3 (3) (1995), pp. 269-288.
16. G.S. Khammash, P. Agarwal and J. Choi, Extended k-gamma and k-beta functions of matrix arguments, Mathematics, 8 (10) (2020), pp. 1715.
17. Y. Kim, B.M. Kim, L.C. Jang, and J. Kwon, A note on modified degenerate gamma and Laplace transformation, Symmetry, 10 (10) (2018), pp. 471.
18. T. Kim and D.S. Kim, Degenerate Laplace transform and degenerate gamma function, Russ. J. Math. Phys., 24 (2) (2017), pp. 241-248.
19. C.G. Kokologiannaki, G. Chrysi and V. Krasniqi, Some properties of the k-gamma function, Le Matematiche, 68 (1) (2013), pp 13-22.
20. K. Nantomah and Ä°. Ege, A lambda analogue of the gamma function and its properties, Res. Math., 30 (2) (2022), pp. 18-29.
21. G. Rahman, K.S. Nisar, J. Choi, S. Mubeen and M. Arshad, Extensions of the real matrix-variate gamma and beta functions and their applications, Far East J. Math. Sci. (FJMS), 101 (10) (2017), pp. 2333-2347.
22. E.D. Rainville, Special functions, New York, 1960.
23. J. Sastre and E. Defez, On the asymptotics of Laguerre matrix polynomials for large x and n, Appl. Math. Lett., 19 (8) (2006), pp. 721-727.
24. A. Terras, Special functions for the symmetric space of positive matrices, SIAM J. Math. Anal., 16 (3) (1985), pp. 620-640.