Orthogonal polynomials associated with some modifications of a linear functional

References

• Belmehdi , S. 1990 . Formes linéaires et polynômes orthogonauxsemiclassiques de classe s=l. Description et classification , Paris : thè d'Etat,Université Pierre et Marie Curie .
   Google Scholar
• Chihara , T. S. 1978 . An introduction to orthogonal polynomials , New York : Gordon and Breach .
   Google Scholar
• Chihara , T. S. 1985 . Orthogonal polynomials and measures with end point masses . Rocky Mount J. Math , 15 ( 3 ) : 705 – 719 .
   Web of Science ®Google Scholar
• Hendriksen , E. and van Rossum , H. 1985 . “ Se i-classical orthogonal polynomials ” . In Polynômes Orthogonaux et Applications , Edited by: Brezinski , C. 354 – 361 . Berlin : Springer-Verlag . etal LNM 1171
   Google Scholar
• Krall , H. L . 1940 . On orthogonal polynomials satisfying a certain fourth order differential equation . Pennsylvania State College Studies , 6
   Google Scholar
• Krall , A. M. and Little John , L. L. 1987 . On the classification of differential equations having orthogonal polynomial solutions II . Ann. Mat. Pura ed Appl. , 149 ( 4 ) : 77 – 102 .
   Google Scholar
• LittleJohn , L. L . 1984 . On the classification of differential equations having orthogonal polynomial solutions . Ann. Mat. Pura ed Appl. , 138 ( 4 ) : 35 – 53 .
   Google Scholar
• Marcellan , F. and Maroni , P. Sur I'adjonction d'une masse de Dirac à une forme réguliàre et semi-classique . Ann.Mat. Pura ed Appl. ,
   Google Scholar
• Marcellan , F. and Ronveaux , A. Differential equation for classical type orthogonal polynomials . Canad. Math. Bull ,
   Google Scholar
• Maroni , P. 1987 . Prolégomènes à l'étude des polynômes orthogonaux semi-classiques . Ann. Mat. Pura ed Appl , 149 ( 4 ) : 165 – 184 .
   Web of Science ®Google Scholar
• Maroni , P. Sur la décomposition quadratique d'une suite de polynômesorthogonaux I , Paris : Publ. Lab. Anal. Num. Université P. et M. Curie . 88039
   Google Scholar
• Nevai , P . 1979 . “ Orthogonal polynomials ” . In Mem. Amer. Math. Soc. , Vol. 213 , Rhode Island : Providence .
   Google Scholar