AbstractClassical orthogonal polynomials in one variable can be characterized as the only orthogonal polynomials satisfying a Rodrigues formula. In this paper, using the second kind Kronecker power of a matrix, a Rodrigues formula is introduced for classical orthogonal polynomials in two variables
AbstractWe present two infinite sequences of polynomial eigenfunctions of a Sturm–Liouville problem....
AbstractClassical orthogonal polynomials in two variables can be characterized as the polynomial sol...
AbstractIn this work, semiclassical orthogonal polynomials in two variables are defined as the ortho...
AbstractOrthogonal polynomials in two variables constitute a very old subject in approximation theor...
In this paper, we derive general formulae that reproduce well-known instances of recurrence relation...
In this paper, we derive general formulae that reproduce well-known instances of recurrence relation...
In this paper, we derive general formulae that reproduce well-known instances of recurrence relation...
In this paper, we derive general formulae that reproduce well-known instances of recurrence relation...
In this paper, we derive general formulae that reproduce well-known instances of recurrence relation...
AbstractIn 1975, Tom Koornwinder studied examples of two variable analogues of the Jacobi polynomial...
AbstractSome families of orthogonal matrix polynomials satisfying second-order differential equation...
AbstractClassical orthogonal polynomials in two variables can be characterized as the polynomial sol...
AbstractIn this paper we construct the main algebraic and differential properties and the weight fun...
AbstractSome families of orthogonal matrix polynomials satisfying second-order differential equation...
AbstractLet α>0 and ψ(x)=xα. Let w be a non-negative integrable function on an interval I. Let Pn be...
AbstractWe present two infinite sequences of polynomial eigenfunctions of a Sturm–Liouville problem....
AbstractClassical orthogonal polynomials in two variables can be characterized as the polynomial sol...
AbstractIn this work, semiclassical orthogonal polynomials in two variables are defined as the ortho...
AbstractOrthogonal polynomials in two variables constitute a very old subject in approximation theor...
In this paper, we derive general formulae that reproduce well-known instances of recurrence relation...
In this paper, we derive general formulae that reproduce well-known instances of recurrence relation...
In this paper, we derive general formulae that reproduce well-known instances of recurrence relation...
In this paper, we derive general formulae that reproduce well-known instances of recurrence relation...
In this paper, we derive general formulae that reproduce well-known instances of recurrence relation...
AbstractIn 1975, Tom Koornwinder studied examples of two variable analogues of the Jacobi polynomial...
AbstractSome families of orthogonal matrix polynomials satisfying second-order differential equation...
AbstractClassical orthogonal polynomials in two variables can be characterized as the polynomial sol...
AbstractIn this paper we construct the main algebraic and differential properties and the weight fun...
AbstractSome families of orthogonal matrix polynomials satisfying second-order differential equation...
AbstractLet α>0 and ψ(x)=xα. Let w be a non-negative integrable function on an interval I. Let Pn be...
AbstractWe present two infinite sequences of polynomial eigenfunctions of a Sturm–Liouville problem....
AbstractClassical orthogonal polynomials in two variables can be characterized as the polynomial sol...
AbstractIn this work, semiclassical orthogonal polynomials in two variables are defined as the ortho...