P.K. Suetin's Books

Linear Algebra and Geometry

By: P. K. Suetin,Alexandra I. Kostrikin,Yu I Manin

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Linear Algebra and Geometry

By: P. K. Suetin,Alexandra I. Kostrikin,Yu I Manin

This advanced textbook on linear algebra and geometry covers a wide range of classical and modern topics. Differing from existing textbooks in approach, the work illustrates the many-sided applications and connections of linear algebra with functional analysis, quantum mechanics and algebraic and differential geometry. The subjects covered in some detail include normed linear spaces, functions of linear operators, the basic structures of quantum mechanics and an introduction to linear programming. Also discussed are Kahler's metic, the theory of Hilbert polynomials, and projective and affine geometries. Unusual in its extensive use of applications in physics to clarify each topic, this comprehensice volume should be of particular interest to advanced undergraduates and graduates in mathematics and physics, and to lecturers in linear and multilinear algebra, linear programming and quantum mechanics.

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Page Count

324

Publisher

CRC Press

Published Date

ISBN 10

2881246834

ISBN 13

9782881246838

Series of Faber Polynomials

By: P.K. Suetin,E.V. Pankratiev

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Series of Faber Polynomials

By: P.K. Suetin,E.V. Pankratiev

Presents some important classical and modern results of the series of Faber polynomials and their applications. Interest in this subject has increased rapidly over the last decade, although the presentation of research has, until now, been confined mainly to journal articles. Applications include theory of functions of complex variables, theory of analytic function approximation, and some aspects of numerical analysis.

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Page Count

272

Publisher

CRC Press

Published Date

ISBN 10

9056990586

ISBN 13

9789056990589

Orthogonal Polynomials in Two Variables

By: P.K. Suetin

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Orthogonal Polynomials in Two Variables

By: P.K. Suetin

Presenting a comprehensive theory of orthogonal polynomials in two real variables and properties of Fourier series in these polynomials, this volume also gives cases of orthogonality over a region and on a contour. The text includes the classification of differential equations which admits orthogonal polynomials as eigenfunctions and several two-dimensional analogies of classical orthogonal polynomials.

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