The Wiley Classics Library consists of selected books originally published by John Wiley & Sons that have become recognized classics in their respective fields. With these new unabridged and inexpensive editions, Wiley hopes to extend the life of these important works by making them available to future generations of mathematicians and scientists.
Currently available in the Series:
Emil Artin
Geometnc Algebra
R. W. Carter
Simple Groups Of Lie Type
Richard Courant
Differential and Integrai Calculus. Volume I
Richard Courant
Differential and Integral Calculus. Volume II
Richard Courant & D. Hilbert
Methods of Mathematical Physics, Volume I
Richard Courant & D. Hilbert
Methods of Mathematical Physics. Volume II
Harold M. S. Coxeter
Introduction to Modern Geometry. Second Edition
Charles W. Curtis, Irving Reiner
Representation Theory of Finite Groups and Associative Algebras
Nelson Dunford, Jacob T. Schwartz
unear Operators. Part One. General Theory
Nelson Dunford. Jacob T. Schwartz
Linear Operators, Part Two. Spectral Theory—Self Adjant Operators in Hilbert Space
Nelson Dunford, Jacob T. Schwartz
Linear Operators. Part Three. Spectral Operators
Peter Henrici
Applied and Computational Complex Analysis. Volume I—Power Senes-lntegrauon-Contormal Mapping-Locatvon of Zeros
Peter Hilton, Yet-Chiang Wu
A Course in Modern Algebra
Harry Hochstadt
Integral Equations
Erwin Kreyszig
Introductory Functional Analysis with Applications
P. M. Prenter
Splines and Variational Methods
C. L. Siegel
Topics in Complex Function Theory. Volume I —Elliptic Functions and Uniformizatton Theory
C. L. Siegel
Topics in Complex Function Theory. Volume II —Automorphic and Abelian Integrals
C. L. Siegel
Topics In Complex Function Theory. Volume III —Abelian Functions & Modular Functions of Several Variables
J. J. Stoker
Differential Geometry
Normed Spaces;
Banach Spaces.
Inner Product Spaces;
Hilbert Spaces.
Fundamental Theorems for Normed and Banach Spaces.
Further Applications: Banach Fixed Point Theorem.
Spectral Theory of Linear Operators in Normed Spaces.
Compact Linear Operators on Normed Spaces and Their Spectrum.
Spectral Theory of Bounded Self-Adjoint Linear Operators.
Unbounded Linear Operators in Hilbert Space.
Unbounded Linear Operators in Quantum Mechanics.
Appendices.
References.
Index.
The Wiley Classics Library consists of selected books originally published by John Wiley & Sons that have become recognized classics in their respective fields. With these new unabridged and inexpensive editions, Wiley hopes to extend the life of these important works by making them available to future generations of mathematicians and scientists.
Currently available in the Series:
Emil Artin
Geometnc Algebra
R. W. Carter
Simple Groups Of Lie Type
Richard Courant
Differential and Integrai Calculus. Volume I
Richard Courant
Differential and Integral Calculus. Volume II
Richard Courant & D. Hilbert
Methods of Mathematical Physics, Volume I
Richard Courant & D. Hilbert
Methods of Mathematical Physics. Volume II
Harold M. S. Coxeter
Introduction to Modern Geometry. Second Edition
Charles W. Curtis, Irving Reiner
Representation Theory of Finite Groups and Associative Algebras
Nelson Dunford, Jacob T. Schwartz
unear Operators. Part One. General Theory
Nelson Dunford. Jacob T. Schwartz
Linear Operators, Part Two. Spectral Theory—Self Adjant Operators in Hilbert Space
Nelson Dunford, Jacob T. Schwartz
Linear Operators. Part Three. Spectral Operators
Peter Henrici
Applied and Computational Complex Analysis. Volume I—Power Senes-lntegrauon-Contormal Mapping-Locatvon of Zeros
Peter Hilton, Yet-Chiang Wu
A Course in Modern Algebra
Harry Hochstadt
Integral Equations
Erwin Kreyszig
Introductory Functional Analysis with Applications
P. M. Prenter
Splines and Variational Methods
C. L. Siegel
Topics in Complex Function Theory. Volume I —Elliptic Functions and Uniformizatton Theory
C. L. Siegel
Topics in Complex Function Theory. Volume II —Automorphic and Abelian Integrals
C. L. Siegel
Topics In Complex Function Theory. Volume III —Abelian Functions & Modular Functions of Several Variables
J. J. Stoker
Differential Geometry