Magnus, AP.
Difference calculus compatible with polynomials (i.e., such that the divided difference operator of first order applied to any polynomial must yield a polynomial of lower degree) can only be made on special lattices well known in contemporary q-calculus. Orthogonal polynomials satisfying difference relations on such lattices are presented. In particular, lattices which are dense on intervals (q = 1) are considered.
Bibliographic reference |
Magnus, AP.. Special nonuniform lattice (snul) orthogonal polynomials on discrete dense sets of points.International Conference on Orthogonality, Moment Problems and Continued Fractions (DELFT UNIV TECHNOL, DELFT
(Netherlands), Oct 31-nov 04, 1994). In: Journal of Computational and Applied Mathematics, Vol. 65, no. 1-3, p. 253-265 (1995) |
Permanent URL |
http://hdl.handle.net/2078.1/62941 |