1994, ISBN 0821825992, Volume no. 535., xiii, 146

Book

2014, Second edition., Encyclopedia of mathematics and its applications, ISBN 1107071895, Volume 155, xvii, 420

Serving both as an introduction to the subject and as a reference, this book presents the theory in elegant form and with modern concepts and notation. It...

Functions of several real variables | Orthogonal polynomials

Functions of several real variables | Orthogonal polynomials

Book

Journal of Inequalities and Applications, ISSN 1025-5834, 12/2017, Volume 2017, Issue 1, pp. 1 - 7

A representation of ( p , q ) $(p,q)$ -Bernstein polynomials in terms of ( p , q ) $(p,q)$ -Jacobi polynomials is obtained.

( p , q ) $(p,q)$ -Pearson difference equation | 34B24 | ( p , q ) $(p,q)$ -orthogonal solutions | Analysis | ( p , q ) $(p,q)$ -Bernstein polynoimals | Mathematics, general | Mathematics | Applications of Mathematics | ( p , q ) $(p,q)$ -difference operator | 39A70 | (p, q) -orthogonal solutions | (p, q) -difference operator | (p, q) -Bernstein polynoimals | (p, q) -Pearson difference equation | MATHEMATICS | MATHEMATICS, APPLIED | (p,q)-Pearson difference equation | ORTHOGONAL POLYNOMIALS | (p,q)-Bernstein polynoimals | (p,q)-orthogonal solutions | (p,q)-difference operator | Q-HAHN | Polynomials

( p , q ) $(p,q)$ -Pearson difference equation | 34B24 | ( p , q ) $(p,q)$ -orthogonal solutions | Analysis | ( p , q ) $(p,q)$ -Bernstein polynoimals | Mathematics, general | Mathematics | Applications of Mathematics | ( p , q ) $(p,q)$ -difference operator | 39A70 | (p, q) -orthogonal solutions | (p, q) -difference operator | (p, q) -Bernstein polynoimals | (p, q) -Pearson difference equation | MATHEMATICS | MATHEMATICS, APPLIED | (p,q)-Pearson difference equation | ORTHOGONAL POLYNOMIALS | (p,q)-Bernstein polynoimals | (p,q)-orthogonal solutions | (p,q)-difference operator | Q-HAHN | Polynomials

Journal Article

2007, Annals of mathematics studies, ISBN 0691127344, Volume n. 164, vi, 170

This book describes the theory and applications of discrete orthogonal polynomials--polynomials that are orthogonal on a finite set. Unlike other...

Orthogonal polynomials | Asymptotic theory | Mathematics | Polynomials

Orthogonal polynomials | Asymptotic theory | Mathematics | Polynomials

Book

1939, American mathematical society. Colloquium publications, Volume XXIII, ix, 401

Book

1979, Memoirs of the American Mathematical Society ; no. 213, ISBN 0821822136, Volume no. 213., v, 185

Book

Journal of Combinatorial Theory, Series A, ISSN 0097-3165, 04/2017, Volume 147, pp. 75 - 118

In his famous theorem (1982), Douglas Leonard characterized the -Racah polynomials and their relatives in the Askey scheme from the duality property of...

Nonsymmetric q-Racah polynomial | DAHA of rank one | Askey–Wilson polynomial | Distance-regular graph | Nonsymmetric Askey–Wilson polynomial | q-Racah polynomial | Q-polynomial | Askey-Wilson polynomial | TERWILLIGER ALGEBRA | SET | SUBCONSTITUENT ALGEBRA | 2 LINEAR TRANSFORMATIONS | Nonsymmetric Askey-Wilson polynomial | MATHEMATICS | UPPER-BOUNDS | RESPECT | ORTHOGONAL POLYNOMIALS | PAIRS | Algebra | Mathematics - Combinatorics

Nonsymmetric q-Racah polynomial | DAHA of rank one | Askey–Wilson polynomial | Distance-regular graph | Nonsymmetric Askey–Wilson polynomial | q-Racah polynomial | Q-polynomial | Askey-Wilson polynomial | TERWILLIGER ALGEBRA | SET | SUBCONSTITUENT ALGEBRA | 2 LINEAR TRANSFORMATIONS | Nonsymmetric Askey-Wilson polynomial | MATHEMATICS | UPPER-BOUNDS | RESPECT | ORTHOGONAL POLYNOMIALS | PAIRS | Algebra | Mathematics - Combinatorics

Journal Article

2014, Memoirs of the American Mathematical Society, ISBN 9781470416669, Volume no. 1091., v, 112

Book

2008, Encyclopedia of mathematics and its applications, ISBN 0521854199, Volume 122, xvi, 478

Continued fractions, studied since Ancient Greece, only became a powerful tool in the eighteenth century, in the hands of the great mathematician Euler. This...

Euler, Leonhard, 1707-1783 | Continued fractions | Orthogonal polynomials | Euler, Leonhard

Euler, Leonhard, 1707-1783 | Continued fractions | Orthogonal polynomials | Euler, Leonhard

Book

1980, International series of numerical mathematics, ISBN 3764311002, Volume 50, 250 p. --

Book

Physics Letters B, ISSN 0370-2693, 02/2010, Volume 684, Issue 2-3, pp. 173 - 176

We present a new set of infinitely many shape invariant potentials and the corresponding exceptional ( ) Laguerre polynomials. They are to supplement the...

Shape invariance | Orthogonal polynomials | SUPERSYMMETRY | ASTRONOMY & ASTROPHYSICS | SYSTEMS | PHYSICS, NUCLEAR | POTENTIALS | PHYSICS, PARTICLES & FIELDS

Shape invariance | Orthogonal polynomials | SUPERSYMMETRY | ASTRONOMY & ASTROPHYSICS | SYSTEMS | PHYSICS, NUCLEAR | POTENTIALS | PHYSICS, PARTICLES & FIELDS

Journal Article

1987, Lecture notes in mathematics, ISBN 3540180230, Volume 1265., vi, 201

Recently there has been a great deal of interest in the theory of orthogonal polynomials. The number of books treating the subject, however, is limited. This...

Orthogonal polynomials | Asymptotic theory | Global analysis (Mathematics) | Analysis

Orthogonal polynomials | Asymptotic theory | Global analysis (Mathematics) | Analysis

Book

2006, Lecture notes in mathematics, ISBN 9783540310624, Volume 1883., xiv, 418

Book

1992, Encyclopedia of mathematics and its applications, ISBN 9780521415347, Volume 43., xii, 250

In this treatise, the authors present the general theory of orthogonal polynomials on the complex plane and several of its applications. The assumptions on the...

Orthogonal polynomials

Orthogonal polynomials

Book

2008, Volume 471.

Conference Proceeding

1961, vi, 242

Book

1961, 242

Book

2009, CRM monograph series, ISBN 082184878X, Volume 28., vii, 127

Book

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