On a class of generalized Laguerre's polynomials
On a class of integrals involving a Bessel function times Gegenbauer polynomials.
On a class of Polynomials Associated with Lauricella΄s multiple Hypergeometric Functions
On a class of polynomials with integer coefficients.
On a Convolution Property Characterizing the Laguerre Functions.
On a family of 2-variable orthogonal Krawtchouk polynomials.
On a family of generalized Pascal triangles defined by exponential Riordan arrays.
On a form of bi-variate-t distribution.
On a Fourier-Bessel series of special kind
On A Fourth Order Wronskian Associated With Classical Orthogonal Polynomials
On a fourth order Wronskian associated with classical orthogonal polynomials.
On a functional equation for Jacobi's elliptic function cn(z; k).
On a generalisation of a function allied to Bateman's function
On a Generalization of a Theorem due to Larcombe on the Sum of a 3F2 Series
MSC 2010: 33C20
On a generalization of binomial coefficients. (Sur une généralisation des coefficients binomiaux.)
On a generalization of close-to-convex functions
The paper of M. Ismail et al. [Complex Variables Theory Appl. 14 (1990), 77-84] motivates the study of a generalization of close-to-convex functions by means of a q-analog of the difference operator acting on analytic functions in the unit disk 𝔻 = {z ∈ ℂ:|z| < 1}. We use the term q-close-to-convex functions for the q-analog of close-to-convex functions. We obtain conditions on the coefficients of power series of functions analytic in the unit disk which ensure that they generate functions in...
On a generalization of Hankel kernel.
On A Generalization Of Humbert Polynomials
On a generalization of Humbert polynomials.
On a generating function of ultraspherical polynomals.
S. K. Chatterjea has recently proved a class of generating relations involving ultraspherical polynomials from the view point of continuous transformations-groups. The object of the present paper is to point out that this class of generating relations implies the explicit representation, the addition and the multiplication formulas, in addition to the usual generating relation for the ultraspherical polynomials.