Orthogonal Polynomials and Special Functions (eBook, PDF)

Leuven 2002
Redaktion: Koelink, Erik; Assche, Walter van

• Format: PDF

Produktbeschreibung

The set of lectures from the Summer School held in Leuven in 2002 provide an up-to-date account of recent developments in orthogonal polynomials and special functions, in particular for algorithms for computer algebra packages, 3nj-symbols in representation theory of Lie groups, enumeration, multivariable special functions and Dunkl operators, asymptotics via the Riemann-Hilbert method, exponential asymptotics and the Stokes phenomenon. The volume aims at graduate students and post-docs working in the field of orthogonal polynomials and special functions, and in related fields interacting with orthogonal polynomials, such as combinatorics, computer algebra, asymptotics, representation theory, harmonic analysis, differential equations, physics. The lectures are self-contained requiring only a basic knowledge of analysis and algebra, and each includes many exercises. TOC:Preface.- W. Koepf: Computer Algebra Algorithms for Orthogonal Polynomials and Special Functions.- J. Van der Jeugt: 3nj-Coefficients and Orthogonal polynomials of Hypergeometric Type.- M. Rösler: Dunkl Operators: Theory and Applications.- D. Stanton: Enumeration and Special Functions.- A.B.J. Kuijlaars: Riemann-Hilbert Analysis for Orthogonal Polynomials.- A.B. Olde Daalhuis: Exponential Asymptotics.- Index.

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Produktdetails

• Verlag: Springer Berlin Heidelberg
• Seitenzahl: 250
• Erscheinungstermin: 3. Juli 2003
• Englisch
• ISBN-13: 9783540449454
• Artikelnr.: 53088181

Autorenporträt

Erik Koelink, Delft University of Technology, The Netherlands / Walter van Assche, Katholieke Universiteit Leuven, Belgium

Inhaltsangabe

Computer Algebra Algorithms for Orthogonal Polynomials and Special Functions.- 3nj-Coefficients and Orthogonal Polynomials of Hypergeometric Type.- Dunkl Operators: Theory and Applications.- Enumeration and Special Functions.- Riemann-Hilbert Analysis for Orthogonal Polynomials.- Exponential Asymptotics.