References
- Indag. Mathem., N. S. v.7 no.3 A difference operator of infinite order with Sobolev-type Charlier polynomials as eigenfunctions H. Bavinck
- J. Comp. Appl. Math. v.78 Linear perturbations of differential or difference operators with polynomials as eigenfunctions H. Bavinck
- J. Approx. Th. v.81 On a difference equation for generalizations of Charlier polynomials H. Bavinck;R. Koekoek
- Introduction to Orthogonal Polynomials T. S. Chihara
- Rocky Mt. J. Math. v.15 no.3 Orthogonal polynomials and measures with end point masses T. S. Chihara
- Polinomios Ortogonales y Sus Aplicaciones Sur l'adjonction de deux masses de Dirac a une forme reguliere quelconque N. Draidi;P. Maroni;A. Cachafeiro(ed.);E. Godoy(ed.)
- J. Comp. Appl. Math. v.78 Differential equations of infinite order for Sobolev-type orthogonal polynomials I. H. Jung;K. H. Kwon;G. J. Yoon
- Rendi. di Matem. Serie Ⅶ v.17 Sobolev-type orthogonal polynomials and their zeros D. H. Kim;K. H. Kwon;F. Marcellan;S. B. Park
- Proc. Amer. Math. Soc. v.112 no.4 On a differential equation for Koornwinder's generalized Laguerre polynomials J. Koekoek;R. Koekoek
- J. Comp. Appl. Math. v.49 The search for differential equation for certain sets of orthogonal polynomials R. Koekoek
-
Canad. Math. Bull.
v.27
no.2
Orthogonal Polynomials with weight function(1 - x)
$^{\alpha}$ (1 + x)$^{\beta}$ + Mδ(x - 1) + Nδ(x + 1) T. H. Koornwinder - Duke Math. J. v.4 Certain differential equations for Tchebychev polynomials H. L. Krall
- J. Comp. Appl. Math. v.80 Differential equations having orthogonal polynomial solutions K. H. Kwon;D. W. Lee;L. L. Littlejohn
- Indag. Mathem., N. S. v.8 no.1 Two point masses perturbation of regular moment functionals K. H. Kwon;S. B. Park
- Ann. Mat. Pura ed Appl. (Ⅳ) v.CLXII Sur l'adjonction d'une masse de Dirac a une forme reguliere et semi-classique F. Marcellan;P. Maroni
- Springer Series in Comp. Physics Classical orthogonal polynomials of a discrete variable A. K. Nikiforov;S. K. Suslov;V. B. Uvarov