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Applications and Computation of Orthogonal Polynomials

Applications and Computation of Orthogonal Polynomials
Author: Walter Gautschi
Publisher: Birkhäuser
Total Pages: 275
Release: 2012-12-06
Genre: Technology & Engineering
ISBN: 3034886853

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This volume contains a collection of papers dealing with applications of orthogonal polynomials and methods for their computation, of interest to a wide audience of numerical analysts, engineers, and scientists. The applications address problems in applied mathematics as well as problems in engineering and the sciences.


An Introduction to Orthogonal Polynomials

An Introduction to Orthogonal Polynomials
Author: Theodore S Chihara
Publisher: Courier Corporation
Total Pages: 276
Release: 2011-02-17
Genre: Mathematics
ISBN: 0486479293

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"This concise introduction covers general elementary theory related to orthogonal polynomials and assumes only a first undergraduate course in real analysis. Topics include the representation theorem and distribution functions, continued fractions and chain sequences, the recurrence formula and properties of orthogonal polynomials, special functions, and some specific systems of orthogonal polynomials. 1978 edition"--


Orthogonal Polynomials and Special Functions

Orthogonal Polynomials and Special Functions
Author: Francisco Marcellàn
Publisher: Springer Science & Business Media
Total Pages: 432
Release: 2006-06-19
Genre: Mathematics
ISBN: 3540310622

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Special functions and orthogonal polynomials in particular have been around for centuries. Can you imagine mathematics without trigonometric functions, the exponential function or polynomials? In the twentieth century the emphasis was on special functions satisfying linear differential equations, but this has now been extended to difference equations, partial differential equations and non-linear differential equations. The present set of lecture notes containes seven chapters about the current state of orthogonal polynomials and special functions and gives a view on open problems and future directions. The topics are: computational methods and software for quadrature and approximation, equilibrium problems in logarithmic potential theory, discrete orthogonal polynomials and convergence of Krylov subspace methods in numerical linear algebra, orthogonal rational functions and matrix orthogonal rational functions, orthogonal polynomials in several variables (Jack polynomials) and separation of variables, a classification of finite families of orthogonal polynomials in Askey’s scheme using Leonard pairs, and non-linear special functions associated with the Painlevé equations.


Orthogonal Polynomials and their Applications

Orthogonal Polynomials and their Applications
Author: Manuel Alfaro
Publisher: Springer
Total Pages: 351
Release: 2006-11-14
Genre: Mathematics
ISBN: 3540392955

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The Segovia meeting set out to stimulate an intensive exchange of ideas between experts in the area of orthogonal polynomials and its applications, to present recent research results and to reinforce the scientific and human relations among the increasingly international community working in orthogonal polynomials. This volume contains original research papers as well as survey papers about fundamental questions in the field (Nevai, Rakhmanov & López) and its relationship with other fields such as group theory (Koornwinder), Padé approximation (Brezinski), differential equations (Krall, Littlejohn) and numerical methods (Rivlin).


Orthogonal Polynomials

Orthogonal Polynomials
Author: Gábor Szegő
Publisher: American Mathematical Soc.
Total Pages: 456
Release: 1975
Genre: Mathematics
ISBN:

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Part of ""Colloquium Series"", this book presents systematic treatment of orthogonal polynomials.


Orthogonal Polynomials

Orthogonal Polynomials
Author: Mama Foupouagnigni
Publisher: Springer Nature
Total Pages: 683
Release: 2020-03-11
Genre: Mathematics
ISBN: 3030367444

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This book presents contributions of international and local experts from the African Institute for Mathematical Sciences (AIMS-Cameroon) and also from other local universities in the domain of orthogonal polynomials and applications. The topics addressed range from univariate to multivariate orthogonal polynomials, from multiple orthogonal polynomials and random matrices to orthogonal polynomials and Painlevé equations. The contributions are based on lectures given at the AIMS-Volkswagen Stiftung Workshop on Introduction of Orthogonal Polynomials and Applications held on October 5–12, 2018 in Douala, Cameroon. This workshop, funded within the framework of the Volkswagen Foundation Initiative "Symposia and Summer Schools", was aimed globally at promoting capacity building in terms of research and training in orthogonal polynomials and applications, discussions and development of new ideas as well as development and enhancement of networking including south-south cooperation.


Orthogonal Polynomials: Current Trends and Applications

Orthogonal Polynomials: Current Trends and Applications
Author: Francisco Marcellán
Publisher: Springer Nature
Total Pages: 327
Release: 2021
Genre: Analysis (Mathematics).
ISBN: 3030561909

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The present volume contains the Proceedings of the Seventh Iberoamerican Workshop in Orthogonal Polynomials and Applications (EIBPOA, which stands for Encuentros Iberoamericanos de Polinomios Ortogonales y Aplicaciones, in Spanish), held at the Universidad Carlos III de Madrid, Leganés, Spain, from July 3 to July 6, 2018. These meetings were mainly focused to encourage research in the fields of approximation theory, special functions, orthogonal polynomials and their applications among graduate students as well as young researchers from Latin America, Spain and Portugal. The presentation of the state of the art as well as some recent trends constitute the aim of the lectures delivered in the EIBPOA by worldwide recognized researchers in the above fields. In this volume, several topics on the theory of polynomials orthogonal with respect to different inner products are analyzed, both from an introductory point of view for a wide spectrum of readers without an expertise in the area, as well as the emphasis on their applications in topics as integrable systems, random matrices, numerical methods in differential and partial differential equations, coding theory, and signal theory, among others.