Topology books

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

From the reviews: ""This is a very interesting book containing material for a comprehensive study of the cyclid...  Read More >>

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

Some Historical Background This book deals with the cohomology of groups, particularly finite ones. In number theory,...  Read More >>

After giving the basic information Carter describes the Deligne-Lusztig method of obtaining characters of these...  Read More >>

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The main topics covered are constructions and classification of homology 3-spheres, Rokhlin invariant, Casson invariant...  Read More >>

Homology is a powerful tool used by mathematicians to study the properties of spaces and maps that are insensitive...  Read More >>

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

Presents the basic tools of critical point theory such as minimization, convex functions and Fenchel transform,...  Read More >>

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

Algebra is abstract mathematics - let us make no bones about it - yet it is also applied mathematics in its best...  Read More >>

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Carl Ludwig Siegel gave a course of lectures on the Geometry of Numbers at New York University during the academic...  Read More >>

From the reviews: This book is devoted to the study of sheaves by microlocal methods..(it) may serve as a reference...  Read More >>

Of paramount significance in the applications of this method have been the properties of covers relating to the...  Read More >>

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Graphs drawn on two-dimensional surfaces have always attracted researchers by their beauty and by the variety of...  Read More >>

Covers topics in the theory of algebraic transformation groups...  Read More >>

Covers the basic fields of tensor calculus. This book suggests a approach to definition of a tensor in space R3,...  Read More >>

During the past 25 years, set theory has developed in several interesting directions. Amongst topics treated are...  Read More >>

P. Dolbeault: Résidus et courants.- D. Mumford: Varieties defined by quadratic equations.- A. Néron: Hauteurs et...  Read More >>

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

The homology of manifolds enjoys a remarkable symmetry: Poincaré duality. In a manifold, the dual block is a cell,...  Read More >>