Analytic geometry books

Part I is an introduction to quantum field theory: it discusses the basic Lagrangians used in the theory of elementary...  Read More >>

Foliations is one of the major concepts of modern geometry and topology meaning a partition of topological space...  Read More >>

The course was designed for students who had a basic understanding of singular homol­ ogy, CW-complexes, applications...  Read More >>

 Read More >>

To aU of us, who study nowadays Finsler geometry, it is obvious that the qualitative leap was made in the 1970's...  Read More >>

The purpose of this book is to describe the global properties of complete simply­ connected spaces that are non-positively...  Read More >>

The main content of general equilibrium analysis is to study existence, (local) uniqueness and efficiency of equilibria....  Read More >>

2) is presented by introducing con­ structions, for example, related to the concept of quotient spaces, much earlier...  Read More >>

This volume is devoted to the ""hyperbolic theory"" of dynamical systems (DS), that is, the theory of smooth DS's...  Read More >>

 Read More >>

This text is a comprehensive study of the theory of continuous selections of multivalued mappings. The first part...  Read More >>

A collection of five surveys on dynamical systems, indispensable for graduate students and researchers in mathematics...  Read More >>

This EMS volume, the first edition of which was published as Dynamical Systems II, EMS 2, sets out to familiarize...  Read More >>

This book gives an introduction to the basic concepts which are used in differential topology, differential geometry,...  Read More >>

 Read More >>

Describes the Hamiltonian aspects of vortex dynamics so that it may serve as an entry into the large literature...  Read More >>

The aim of this book is to construct categories of spaces which contain all the C?-manifolds, but in addition infinitesimal...  Read More >>

Arrangements have emerged independently asimportant objects in various fields of mathematics such ascombinatorics,...  Read More >>

The fact that exterior derivative d transforms sections of A kT* M into sections of A k+1T* M for every manifold...  Read More >>

Foundations of Differentiable Manifolds and Lie Groups gives a clear, detailed, and careful development of the basic...  Read More >>

But other subjects also play an important role: homology theory, fibration theory (and characteristic classes in...  Read More >>

In recent times, the interest in mechanics, and in symmetry techniques in particular, has accelerated because of...  Read More >>

This mathematically rigorous survey of the special theory of relativity also details the physical significance of...  Read More >>

Banyaga: On the group of diffeomorphisms preserving an exact symplectic.- G.A. Poenaru: Some remarks on low-dimensional...  Read More >>

As central objects in knot theory and 3-dimensional topology, braid groups has led to the creation of a new field...  Read More >>