On the q-Konhauser biorthogonal polynomials.
On the Ramanujan AGM fraction. II: The complex-parameter case.
On the ratio of gamma and Rayleigh random variables
The gamma and Rayleigh distributions are two of the most applied distributions in engineering. Motivated by engineering issues, the exact distribution of the quotient X/Y is derived when X and Y are independent gamma and Rayleigh random variables. Tabulations of the associated percentage points and a computer program for generating them are also given.
On the ratio of Pearson type VII and Bessel random variables.
On the representation of Lauricella functions by Eulerian integrals.
On the Riemann-Liouville Fractional q-Integral Operator Involving a Basic Analogue of Fox H-Function
2000 Mathematics Subject Classification: 33D60, 26A33, 33C60The present paper envisages the applications of Riemann-Liouville fractional q-integral operator to a basic analogue of Fox H-function. Results involving the basic hypergeometric functions like Gq(.), Jv(x; q), Yv(x; q),Kv(x; q), Hv(x; q) and various other q-elementary functions associated with the Riemann-Liouville fractional q-integral operator have been deduced as special cases of the main result.
On the Sensitivity of Orthogonal Polynomials to Perturbations in the Moments.
On the study of Kampe de Feriet functions
On the Tate constant
On the Tate constant
On the total weight of weighted matchings of segment graphs.
On the unification of generalized Hermite and Laguerre polynomials.
On the use of difference of two proportions
Differences of two proportions occur most frequently in biomedical research. However, as far as published work is concerned, only approximations have been used to study the distribution of such differences. In this note, we derive the exact probability distribution of the difference of two proportions for seven flexible beta type distributions. The expressions involve several well known special functions. The use of these results with respect to known approximations is illustrated.
On the Weierstrass functions, Sigma, Zeta, Pe, and their functional and differential equations.
On the Weierstrass functions, Sigma, Zeta, Pe, and their functional and differential equations. (Short Communication).
On the zeros of a function related to Bessel functions
On the zeros of generalized Jacobi's orthogonal polynomials
On the zeros of some special functions: differential equations and Nicholson-type formulas
On the Zeros of the Hypergeometric Function.
On the zeros of the polynomials of Legendre