Differential & Riemannian geometry books

This book is an exposition of ""Singular Semi-Riemannian Geometry""- the study of a smooth manifold furnished with...  Read More >>

From the reviews: ""... This is a powerful book, written by a very distinguished contributor to the field"" (Contemporary...  Read More >>

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

Volume 1 deals with the for­ mal apparatus of the variational calculus and with nonparametric field theory, whereas...  Read More >>

The relation between quantum theory and the theory of gravitation remains one of the most outstanding unresolved...  Read More >>

Devoted to the problem of the geometrizing of Lagrangians which depend on higher-order accelerations, this volume...  Read More >>

In contrast to Lindeberg's monograph (Lindeberg, 1994e) this book collects contributions from several scale­ space...  Read More >>

This book contains an exposition of the theory of meromorphic functions and linear series on a compact Riemann surface....  Read More >>

In various contexts of topology, algebraic geometry, and algebra...  Read More >>

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

This monograph presents a concise account of exterior differential system theory so that it can be quickly applied...  Read More >>

State-of-the-art in qualitative theory of functional differential equations; Most of the new material has never...  Read More >>

In the last decade several international conferences on Finsler, Lagrange and Hamilton geometries were organized...  Read More >>

In this book the authors develop and work out applications to gravity and gauge theories and their interactions...  Read More >>

A 1988 classic, covering Two-dimensional Surfaces; Domains on the Plane and on Surfaces; Brunn-Minkowski Inequality...  Read More >>

Also very useful are the large lists of references which are important not only for their mathematical content but...  Read More >>

For an arbitrary surface F, as is known, all those concepts that can be defined and facts that can be established...  Read More >>

The theory of surfaces was developed in the first place mainly as the 3 theory of surfaces in three-dimensional...  Read More >>

The remarkable idea of Abel to replace these integrals by the corresponding inverse functions led to the creation...  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 >>

This IMA Volume in Mathematics and its Applications GEOMETRIC METHODS IN INVERSE PROBLEMS AND PDE CONTROL contains...  Read More >>

Vojta has made quantitative conjectures by relating the Second Main Theorem of Nevan­ linna theory to the theory...  Read More >>

Since the early work of Gauss and Riemann, differential geometry has grown into a vast network of ideas and approaches,...  Read More >>

Natural Group Structures on Sets of Homotopy Classes . Absolute Homotopy Groups . Local Systems of Homotopy Groups...  Read More >>

Thus, Finsler spaces can be viewed as special spray spaces. Thus Finsler spaces can be viewed as regular metric...  Read More >>