On the assignment of a Dirac-mass for a regular and semi-classical form

From MaRDI portal
Publication:1210143

DOI10.1007/BF01759996zbMath0771.33008OpenAlexW1998123048MaRDI QIDQ1210143

Pascal Maroni, Francisco Marcellán

Publication date: 16 May 1993

Published in: Annali di Matematica Pura ed Applicata. Serie Quarta (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1007/bf01759996



Related Items

Recurrence relations for the moments of discrete semiclassical orthogonal polynomials, Generating functions and companion symmetric linear functionals, A generalization of the class laguerre polynomials: asymptotic properties and zeros, Quadratic decomposition of symmetric semi-classical polynomial sequences of even class: an example from the cases = 2, On semiclassical linear functionals of classs=2: classification and integral representations, Generalized bounded variation and inserting point masses, On rational transformations of linear functionals: direct problem, On compact perturbations of the limit-periodic Jacobi operator, A generalization of the classical Laguerre polynomials, Stability of third degree linear functionals and rational spectral transformations, On the modifications of semi-classical orthogonal polynomials on nonuniform lattices, Two point masses perturbation of regular moment functionals, Rational spectral transformations and orthogonal polynomials, Discrete semiclassical orthogonal polynomials of class 2, On the properties for modifications of classical orthogonal polynomials of discrete variables, Limit relations between generalized orthogonal polynomials, Non-Abelian integrable hierarchies: matrix biorthogonal polynomials and perturbations, On linearly related orthogonal polynomials in several variables, The algebraic equation \(xu=\lambda x^3 v\) in the symmetric case, Division problem of a regular symmetric form the case x3u = λxv, The Laguerre-Sobolev-type orthogonal polynomials. Holonomic equation and electrostatic interpretation, Zeros of orthogonal polynomials generated by canonical perturbations of measures, The modification of classical hahn polynomials of a discrete variable, Generating functions and a family of special orthogonal polynomials, Perturbations of discrete semiclassical functionals by dirac masses, From Standard Orthogonal Polynomials to Sobolev Orthogonal Polynomials: The Role of Semiclassical Linear Functionals, Delta perturbation of a moment functional, A canonical Geronimus transformation for matrix orthogonal polynomials, A survey on Markov's theorem on zeros of orthogonal polynomials, Orthogonality of the Dickson polynomials of the $(k+1)$-th kind, Differential equations of infinite order for Sobolev-type orthogonal polynomials, Generalized coherent pairs, Orthogonal polynomials and perturbations on measures supported on the real line and on the unit circle. A matrix perspective, On inverse problem leading to second-order linear functionals, On Markov's theorem on zeros of orthogonal polynomials revisited, Generalized Jacobi orthogonal polynomials, On the asymptotics of polynomials orthogonal on a system of curves with respect to a measure with discrete part, Division problem of a regular form: the case \(x^2u=\lambda xv\), Quadratic decomposition of the symmetric semi-classical polynomial sequences of odd class: some examples from the class three, \Delta -Coherent Pairs and Orthogonal Polynomials of a Discrete Variable, Limit relations between \(q\)-Krall type orthogonal polynomials, A large family of semi-classical polynomials of class one, Analytic properties of Laguerre-type orthogonal polynomials, Darboux transformation and perturbation of linear functionals, Three term relations for multivariate Uvarov orthogonal polynomials, Jacobi-Sobolev-type orthogonal polynomials: Second-order differential equation and zeros, On the inverse problem of the product of a form by a monomial: the casen=4. Part I, Perturbations of Laguerre-Hahn linear functionals, Sur la suite de polynômes orthogonaux associée à la forme \(u=\delta_ c+\lambda (x-c)^{-1}L\). (On the sequence of orthogonal polynomials associated with the form \(u=\delta_ c+\lambda (x-c)^{- 1}L)\), Characterization of the D w -Laguerre-Hahn Functionals



Cites Work