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ANALYTIC METHODS IN PHYSICS - HARPER, CHARLIE (CALIFORNIA STATE UNIVERSITY, HAYWARD, USA)
This text presents a self-contained treatment of analytic methods in mathematical physics. the prerequisites or co-requisites are general physics , analytic mechanics , modern physics , and a working knowledge of differential and integral calculus.
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BEYOND WAVELETS - BLOXHAM, DONALD (UNIVERSITY OF EDINBURGH)
This text presents theories , methods , algorithms and applications of mathematical extensions for classical wavelet analysis. answering the need to extend wavelet mathematical tools , this text presents a list of ideas and mathematical foundations for such extensions.
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BITOPOLOGICAL SPACES - ET AL
Provides an introduction to the theory of bitopological spaces and its applications. this book introduces different families of subsets of bitopological spaces , analyzes various relations between two topologies on one and the same set , and constructs the theory of dimension of bitopological spaces.
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CHARACTER THEORY FOR THE ODD ORDER THEOREM - PETERFALVI, T. (UNIVERSITE DE PARIS VII)
Features a systematic mathematical study of differential (and more general self-adjoint) operators.
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CHEMICAL APPLICATIONS OF GROUP THEORY - COTTON, F. A. (TEXAS A&M UNIVERSITY, USA)
Beginning with the rigorous mathematical basis on which all applications of group theory on chemistry rest , the text then develops this basis with careful attention to the background and training of chemists , providing extensive drill in the recognition and classification of molecular symmetry.
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CLASSICAL AND MODERN FOURIER ANALYSIS - GRAFAKOS, LOUKAS
Designed for graduate-level courses in fourier or harmonic analysis , this introduction to fourier analysis starts where the real and complex first-year graduate classes end. students gain a foundation in basic concepts through detailed explanations , and acquire deeper understanding by working through a variety of examples and exercises.
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CLASSICAL TOPOLOGY AND COMBINATORIAL GROUP THEORY - Stillwell, John
Focusing on historical background and visual interpretation of results , the author emphasizes spaces with few dimensions , where visualization is possible , and interaction with combinatorial group theory via the fundamental group. algorithms for topological problems are also presented. most of the results and proofs are known , but some have been sim
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COMBINATORIAL AND GEOMETRIC GROUP THEORY, EDINBURGH, 1993 - BULBECK, CHILLA (GRIFFITH UNIVERSITY, QUEENSLAND)
A collection of surveys and papers , this book is useful to all research workers in the area.
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COMMUTATIVE ALGEBRA - Eisenbud, David
Commutative algebra is best understood with knowledge of the geometric ideas that have played a great role in its formation , in short , with a view towards algebraic geometry. this book should appeal to readers from beginners to advanced students of commutative algebra or algebraic geometry.
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COMPLEX ABELIAN VARIETIES - Lange, Herbert
The subject of this book is the theory of abelian varieties over the field of complex numbers. it covers the main results of the theory , both classic and recent , in modern language. it is intended to give a comprehensive introduction to the field , but also to serve as a reference.
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COMPLEX ANALYSIS - Gamelin, T W
The book provides an introduction to complex analysis for students with some familiarity with complex numbers from high school.
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COMPLEX ANALYSIS - HOWIE, JOHN M. (UNIVERSITY OF ST ANDREWS)
Complex analysis can be a difficult subject and many introductory texts are just too ambitious for today's students. this book concentrates on explaining the key ideas through worked examples and informal explanations , rather than through 'dry' theory , making it suitable for both pure and applied mathematicians.
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COMPLEX ANALYSIS - Lang, Serge
This fourth edition covers the basic material of complex analysis , and the many special topics , such as the riemann mapping theorem , the gamma function , and analytic continuation. power series methods are used systematically , and the proofs using these methods often shed more light on the results than the standard proofs.
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COMPLEX NUMBERS IN N DIMENSIONS - OLARIU, SILVIU (NATIONAL INSTITUTE OF PHYSICS AND NUCLEAR ENGINEERING, BUCHAREST, ROMANIA)
From a detailed analysis of hypercomplex numbers in up to four dimensions , silviu olariu presents hypercomplex number properties in five and six dimensions and on to an analysis of polar and planar hypercomplex numbers in n dimensions.
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COMPLEX VARIABLES AND THEIR APPLICATIONS - Osborne, Anthony D
This study of functions of a complex variable is an exposition of the fundamental areas of complex analysis , together with applications directed mainly at differential equations.
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