AbstractThe main object of this paper is to present several (presumably new) families of linear, bilinear, and mixed multilateral generating functions for a certain interesting generalization of the classical Hermite (and Laguerre) polynomials. Some of these generating functions are associated with the Stirling numbers of the second kind. Numerous known or new consequences of the results derived here also considered
AbstractUsing variational minimization methods, we prove the existence of one noncollision periodic ...
AbstractThis paper is concerned with an iterative functional differential equation x′(x[r](z))=c0z+c...
AbstractB. Mond and I. Smart (J. Math. Anal. Appl.136 (1988), 325–333) defined a kind of invexity an...
AbstractWe establish the infinite product expansion for ∑n≧0anqn2. This is a corrected version of th...
AbstractFirst we show that any hyperbolically harmonic (hyperharmonic) function in the unit ball B i...
AbstractThe present paper is a study of pseudo-Jacobi polynomials which have been defined on the pat...
AbstractThe main purpose of this paper is to use a mean value theorem of Dirichlet L-functions to st...
AbstractWe introduce a new type of Bernstein polynomials, which can be used to approximate the funct...
AbstractLet Δ be a finite set of nonzero linear forms in several variables with coefficients in a fi...
AbstractWe prove some convexity properties for a sum of hypergeometric functions and obtain a genera...
AbstractIn the Lost Notebook, Ramanujan presents a truly enigmatic infinite product expansion for th...
AbstractIn this paper, we use Fucik spectrum, ordinary differential equation theory of Banach spaces...
AbstractIn this paper a BMO-type characterization of Dirichlet type spaces Dp on the unit ball of Cn...
AbstractIn this paper, the analogy of Bol's result to the several variable function case is discusse...
AbstractLet Mθ be the mean operator on the unit sphere in Rn, n⩾3, which is an analogue of the Stekl...
AbstractUsing variational minimization methods, we prove the existence of one noncollision periodic ...
AbstractThis paper is concerned with an iterative functional differential equation x′(x[r](z))=c0z+c...
AbstractB. Mond and I. Smart (J. Math. Anal. Appl.136 (1988), 325–333) defined a kind of invexity an...
AbstractWe establish the infinite product expansion for ∑n≧0anqn2. This is a corrected version of th...
AbstractFirst we show that any hyperbolically harmonic (hyperharmonic) function in the unit ball B i...
AbstractThe present paper is a study of pseudo-Jacobi polynomials which have been defined on the pat...
AbstractThe main purpose of this paper is to use a mean value theorem of Dirichlet L-functions to st...
AbstractWe introduce a new type of Bernstein polynomials, which can be used to approximate the funct...
AbstractLet Δ be a finite set of nonzero linear forms in several variables with coefficients in a fi...
AbstractWe prove some convexity properties for a sum of hypergeometric functions and obtain a genera...
AbstractIn the Lost Notebook, Ramanujan presents a truly enigmatic infinite product expansion for th...
AbstractIn this paper, we use Fucik spectrum, ordinary differential equation theory of Banach spaces...
AbstractIn this paper a BMO-type characterization of Dirichlet type spaces Dp on the unit ball of Cn...
AbstractIn this paper, the analogy of Bol's result to the several variable function case is discusse...
AbstractLet Mθ be the mean operator on the unit sphere in Rn, n⩾3, which is an analogue of the Stekl...
AbstractUsing variational minimization methods, we prove the existence of one noncollision periodic ...
AbstractThis paper is concerned with an iterative functional differential equation x′(x[r](z))=c0z+c...
AbstractB. Mond and I. Smart (J. Math. Anal. Appl.136 (1988), 325–333) defined a kind of invexity an...