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High-dimensional knot theory is the study of the embeddings of n-dimensional manifolds in (n+2)-dimensional manifolds, generalizing the traditional st...Savoir plus
Nonlinear analysis has developed rapidly in the last three decades. Theories, techniques and results in many different branches of mathematics have be...Savoir plus
This monograph gives a systematic account of the theory of vector-valued Laplace transforms, ranging from representation theory to Tauberian theorems....Savoir plus
The problems of conditional optimization of the uniform (or C-) norm for polynomials and rational functions arise in various branches of science and t...Savoir plus
The principal purpose of this book is to provide an account of the circle of ideas, results and techniques, which emerged roughly over the last ten ye...Savoir plus
The central theme of this book is the restoration of Poincaré duality on stratified singular spaces by using Verdier-self-dual sheaves such as the pro...Savoir plus
Assuming only basic algebra and Galois theory, the book develops the method of "algebraic patching" to realize finite groups and, more generally, to s...Savoir plus
The emphasis throughout the present volume is on the practical application of theoretical mathematical models helping to unravel the underlying mechan...Savoir plus
Necas' book Direct Methods in the Theory of Elliptic Equations , published 1967 in French, has become a standard reference for the mathematical theory...Savoir plus
This book presents the basic singularity theory of analytic spaces, including local deformation theory, and the theory of plane curve singularities. T...Savoir plus
This book is intended to be an introduction to the fascinating theory ofgeneralized polygons for both the graduate student and the specialized researc...Savoir plus
The book is dedicated to the construction of particular solutions of systems of ordinary differential equations in the form of series that are analogo...Savoir plus
The first systematic, self-contained presentation of a theory of arbitrary order ODEs with unbounded operator coefficients in a Hilbert or Banach spac...Savoir plus
One of the beautiful results in the representation theory of the finite groups is McKay's theorem on a correspondence between representations of the b...Savoir plus
Absolute values and their completions - such as the p-adic number fields - play an important role in number theory. Krull's generalization of absolute...Savoir plus
Homological algebra first arose as a language for describing topological prospects of geometrical objects. As with every successful language it quickl...Savoir plus
"Stochastic Processes in Quantum Physics" addresses the question 'What is the mathematics needed for describing the movement of quantum particles', an...Savoir plus
It was already in 1964 [Fis66] when B. Fischer raised the question: Which finite groups can be generated by a conjugacy class D of involutions, the pr...Savoir plus
The present text is an introduction to the theory of association schemes. We start with the de?nition of an association scheme (or a scheme as we shal...Savoir plus
Assuming only basic algebra and Galois theory, the book develops the method of "algebraic patching" to realize finite groups and, more generally, to s...Savoir plus
Set Theory has experienced a rapid development in recent years, with major advances in forcing, inner models, large cardinals and descriptive set theo...Savoir plus
This book is the continuation of the "Theory of Function Spaces" trilogy, published by the same author in this series and now part of classic literatu...Savoir plus
About 60 years ago, R. Brauer introduced "block theory"; his purpose was to study the group algebra kG of a finite group G over a field k of nonzero c...Savoir plus