Publication date
June 1995
DOI Publisher
Academic Press. ISSN
0021-9045 Citation count (estimate)
4Abstract
AbstractWe discuss pointwise convergence for expansions of Laguerre polynomials of order α ≤ −1
AbstractWe discuss pointwise convergence for expansions of Laguerre polynomials of order α ≤ −1
Abstract: When a transfer function is expanded on the basis of Laguerre filters, the question of how...
Convergent expansions are derived for three types of orthogonal polynomials: Charlier, Laguerre and ...
Namely, for 1 ≤ p ≤ ∞, α > (n − 1)/2 the boundedness of the operator S^...
AbstractWe discuss pointwise convergence for expansions of Laguerre polynomials of order α ≤ −1
Laguerre and Laguerre-type polynomials are orthogonal polynomials on the interval [0,∞) with respect...
An efficient algorithm and a Fortran 90 module (LaguerrePol) for computing Laguerre polynomials L_n^...
AbstractSupplementing and extending classical and recent results strong asymptotics for the Laguerre...
AbstractSome of the work on the construction of inequalities and asymptotic approximations for the z...
The classical orthogonal polynomials (Hermite, Laguerre and Jacobi) are involved in a vast number of...
A simple structure of the multiple Laguerre polynomial expansions is used to study the Ces`aro summa...
Asymptotic approximations of Jacobi polynomials are given for large values of the β-parameter and of...
AbstractAsymptotic expansion for the Laguerre polynomials and for their associated functions is exte...
n this paper we consider the strong asymptotic behavior of Laguerre polynomials in the complex plane...
We prove an equiconvergence theorem for Laguerre expansions with partial sums related to partial sum...
It is known that the generalized Laguerre polynomials can enjoy subexponential growth for large prim...
Abstract: When a transfer function is expanded on the basis of Laguerre filters, the question of how...
Convergent expansions are derived for three types of orthogonal polynomials: Charlier, Laguerre and ...
Namely, for 1 ≤ p ≤ ∞, α > (n − 1)/2 the boundedness of the operator S^...
AbstractWe discuss pointwise convergence for expansions of Laguerre polynomials of order α ≤ −1
Laguerre and Laguerre-type polynomials are orthogonal polynomials on the interval [0,∞) with respect...
An efficient algorithm and a Fortran 90 module (LaguerrePol) for computing Laguerre polynomials L_n^...
AbstractSupplementing and extending classical and recent results strong asymptotics for the Laguerre...
AbstractSome of the work on the construction of inequalities and asymptotic approximations for the z...
The classical orthogonal polynomials (Hermite, Laguerre and Jacobi) are involved in a vast number of...
A simple structure of the multiple Laguerre polynomial expansions is used to study the Ces`aro summa...
Asymptotic approximations of Jacobi polynomials are given for large values of the β-parameter and of...
AbstractAsymptotic expansion for the Laguerre polynomials and for their associated functions is exte...
n this paper we consider the strong asymptotic behavior of Laguerre polynomials in the complex plane...
We prove an equiconvergence theorem for Laguerre expansions with partial sums related to partial sum...
It is known that the generalized Laguerre polynomials can enjoy subexponential growth for large prim...
Abstract: When a transfer function is expanded on the basis of Laguerre filters, the question of how...
Convergent expansions are derived for three types of orthogonal polynomials: Charlier, Laguerre and ...
Namely, for 1 ≤ p ≤ ∞, α > (n − 1)/2 the boundedness of the operator S^...
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