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Orthogonal polynomials for a family of weight functions on [􀀀1; 1]2,W ; ; (x; y) = jx + yj2 +1jx 􀀀 yj2 +1(1 􀀀 x2) (1 􀀀 y2) ; are studied and shown to be related to ...
Necessary and sufficient conditions for the existence of limits of the form {equation*} \lim_{(x,y)\rightarrow (a,b)}\frac{f(x,y)}{g(x,y)} {equation*} are given, under the hipothesis that $f$ and $g$...
The aim of this paper is to study the existence, uniqueness and other properties of solutions of certain Volterra integral and integrodifferential equations in two variables. The tools employed in the...
We show that certain inequalities for the means A, G, L, I proved by H.-J. Seiffert [12] as well as by H. Alzer and S.-L. Qiu [3] are consequences of some results of the author [5], [7], [9].
The present paper deals with a study udy of a two variable polynomial y) (x, C k , n νanalogous to the Gegenbauer polynomial (x) Cn ν . The paper contains differential recurrence relations, a partia...
We present a method, based on series expansions and symmetric polynomials, by which a mean of two variables can be extended to several variables. We apply it mainly to the logarithmic mean.
Note on Certain Inequalities for Means in Two Variables.
V. Csiszár and T.F. Móri gave an extension of Diaz-Metcalf's inequality for concave functions. In this paper, we show its restatement. As its applications we first give a reverse inequality of Hö...
In this paper, some retarded nonlinear integral inequalities in two variables with more than one distinct nonlinear term are established. Our results are also applied to show the boundedness of the so...

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