AbstractThe strong Chebyshev distribution and the Chebyshev orthogonal Laurent polynomials are examined in detail. Explicit formulas are derived for the orthogonal Laurent polynomials, uniform convergence of the associated continued fraction is established, and the zeros of the Chebyshev L-polynomials are given. This provides another well-developed example of a sequence of orthogonal L-polynomial
We obtain a property which characterizes the Chebyshev orthogonal polynomials of first, second, thir...
Orthogonal Polynomials contains an up-to-date survey of the general theory of orthogonal polynomials...
Abstract. In the present paper we obtain a property which characterizes the Chebyshev orthogonal pol...
AbstractThe strong Chebyshev distribution and the Chebyshev orthogonal Laurent polynomials are exami...
AbstractWe consider a connection that exists between orthogonal polynomials associated with positive...
AbstractThis paper deals with the classes S3(ω,β,b) of strong distribution functions defined on the ...
This paper deals with the classes S-3(omega, beta, b) of strong distribution functions defined on th...
Let (a, b) subset of (0, infinity) and for any positive integer n, let S-n be the Chebyshev space in...
AbstractIn the first part we expose the notion of continued fractions in the matrix case. In this pa...
AbstractWe expand the Chebyshev polynomials and some of its linear combination in linear combination...
AbstractGeronimus has shown that a sequence of orthogonal polynomials (pn) with periodic recurrence ...
Chebyshev polynomials crop up in virtually every area of numerical analysis, and they hold particula...
A positive measure ψ defined on [a,b] such that its moments μn=∫a btndψ(t) exist for n=0,±1,±2,⋯, is...
We determine sequences of polynomials with rational coefficients that have certain postulated values...
We obtain a property which characterizes the Chebyshev orthogonal polynomials of first, second, thir...
We obtain a property which characterizes the Chebyshev orthogonal polynomials of first, second, thir...
Orthogonal Polynomials contains an up-to-date survey of the general theory of orthogonal polynomials...
Abstract. In the present paper we obtain a property which characterizes the Chebyshev orthogonal pol...
AbstractThe strong Chebyshev distribution and the Chebyshev orthogonal Laurent polynomials are exami...
AbstractWe consider a connection that exists between orthogonal polynomials associated with positive...
AbstractThis paper deals with the classes S3(ω,β,b) of strong distribution functions defined on the ...
This paper deals with the classes S-3(omega, beta, b) of strong distribution functions defined on th...
Let (a, b) subset of (0, infinity) and for any positive integer n, let S-n be the Chebyshev space in...
AbstractIn the first part we expose the notion of continued fractions in the matrix case. In this pa...
AbstractWe expand the Chebyshev polynomials and some of its linear combination in linear combination...
AbstractGeronimus has shown that a sequence of orthogonal polynomials (pn) with periodic recurrence ...
Chebyshev polynomials crop up in virtually every area of numerical analysis, and they hold particula...
A positive measure ψ defined on [a,b] such that its moments μn=∫a btndψ(t) exist for n=0,±1,±2,⋯, is...
We determine sequences of polynomials with rational coefficients that have certain postulated values...
We obtain a property which characterizes the Chebyshev orthogonal polynomials of first, second, thir...
We obtain a property which characterizes the Chebyshev orthogonal polynomials of first, second, thir...
Orthogonal Polynomials contains an up-to-date survey of the general theory of orthogonal polynomials...
Abstract. In the present paper we obtain a property which characterizes the Chebyshev orthogonal pol...