Geometry

This volume is a collection of papers dedicated to the memory of V.

The Taniguchi Symposium on global analysis on manifolds focused mainly on the relationships between some geometric structures of manifolds and analysis, especially spectral analysis on noncompact manifolds.

The contributions making up this volume are expanded versions of the courses given at the C.

From the reviews of the 1st edition:"e;This book provides a comprehensive and detailed account of different topics in algorithmic 3-dimensional topology, culminating with the recognition procedure for Haken manifolds and including the up-to-date results in computer enumeration of 3-manifolds.

Computational synthetic geometry deals with methods for realizing abstract geometric objects in concrete vector spaces.

Modern physics is confronted with a large variety of complex spatial patterns.

This is the third published volume of the proceedings of the Israel Seminar on Geometric Aspects of Functional Analysis.

This book is an introduction to the theory of spatial quasiregular mappings intended for the uninitiated reader.

These notes present very recent results on compact Kahler-Einstein manifolds of positive scalar curvature.

This volume presents selected papers resulting from the meeting at Sundance on enumerative algebraic geometry.

This research monograph sets out to study the notion of a local moduli suite of algebraic objects like e.

The volume contains a selection of papers presented at the 7th Symposium on differential geometry and differential equations (DD7) held at the Nankai Institute of Mathematics, Tianjin, China, in 1986.

These notes consist of two parts: Selected in York 1) Geometry, New 1946, Topics University Notes Peter Lax.

The central topic of this research monograph is the relation between p-adic modular forms and p-adic Galois representations, and in particular the theory of deformations of Galois representations recently introduced by Mazur.

This book deals with the geometrical structure of finite dimensional normed spaces, as the dimension grows to infinity.

The homology of manifolds enjoys a remarkable symmetry: Poincare duality.

Locally semialgebraic spaces serve as an appropriateframework for studying the topological properties ofvarieties and semialgebraic sets over a real closed field.