£105.83

Springer Representation of Lie Groups and Special Functions Vol 2

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Description

Expand your mathematical research with this specialized volume from the Springer Mathematics and its Applications series. As the second of three major volumes, this book provides a deep look at the theory of main classes of special functions through the lens of group representations. This text focuses on the properties of orthogonal polynomials and special functions, including Legendre, Gegenbauer, Jacobi, Laguerre, and Bessel functions. It explores how these elements relate specifically to class 1 representations of various groups. Designed for advanced study in algebra and mathematical physics, the content covers the tree method for constructing bases for representation spaces. It also provides details on continuous bases within function spaces on cones and hyperboloids, along with the corresponding Poisson kernel. This work serves as a foundational resource for mathematicians studying the connection between group theory and integral transforms.

Key Features

Comprehensive study of special functions through the lens of group representation theory.

Detailed analysis of orthogonal polynomials including Legendre, Gegenbauer, Jacobi, Laguerre, and Bessel.

Instruction on the tree method used for the construction of bases for representation spaces.

Examination of continuous bases in function spaces on hyperboloids and cones.

Coverage of the corresponding Poisson kernel for advanced mathematical applications.

Part of the respected Mathematics and its Applications series, Volume 74.

Product Specifications

Format
paperback
Domain
Amazon UK
Publication Date
05 December 2010
Listed Since
20 September 2010

Barcode

No barcode data available

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