Geometry

Explains both the how and the why of linear algebra to get students thinking like mathematicians.

Explains both the how and the why of linear algebra to get students thinking like mathematicians.

This coherent introduction provides a new perspective on group actions on R-trees.

This coherent introduction provides a new perspective on group actions on R-trees.

The definitive account of the recent computer solution of the oldest problem in discrete geometry.

The definitive account of the recent computer solution of the oldest problem in discrete geometry.

An engaging graduate-level introduction that bridges analysis and geometry.

This detailed exposition makes classical algebraic geometry accessible to the modern mathematician.

An engaging graduate-level introduction that bridges analysis and geometry.

This friendly introduction helps undergraduate students understand and appreciate matroid theory and its connections to geometry.

A rigorous introduction to real analysis for undergraduates.

The first book devoted to ellipsoidal harmonics presents the state of the art in this fascinating subject.

A rigorous introduction to real analysis for undergraduates.

A detailed exposition of the theory with an emphasis on its combinatorial aspects.

This graduate-level text demonstrates the basic techniques for researchers interested in the field of geometric analysis.

A complete and accessible introduction to the study of arithmetic differential operators over the p-adic integers.

Leading experts introduce this classical subject with exciting new applications in theoretical physics.

Guides the reader through the nonlinear Perron–Frobenius theory, introducing them to recent developments and challenging open problems.

Modern introduction to algebraic geometry for undergraduates; uses analytic ideas to access algebraic theory.

Seventeen articles from the most outstanding contemporary topics in algebraic geometry.

Comprehensive account of theory and applications of Gröbner bases, co-edited by the subject''s inventor.

For any researcher working in representation theory, algebraic or arithmetic geometry.

Lavishly illustrated and entertaining account of the surprising and useful results of the maths of folding and unfolding.

This volume is based on lecture courses and seminars given at the LMS Durham Symposium on the geometry of low-dimensional manifolds.

In this volume the authors seek to illustrate how methods of differential geometry find application in the study of the topology of differential manifolds.

This volume consists of the proceedings of a conference held at the University College of North Wales in July of 1979.

Introduction to Riemann surfaces for graduates and researchers, giving refreshingly new insights into the subject.

Both a reference and an introduction on the main results about topological geometries on surfaces.

An accessible introduction to Poisson geometry suitable for graduate students.

This volume honors Sir Peter Swinnerton-Dyer''s mathematical career spanning more than 60 years'' of amazing creativity in number theory and algebraic geometry.

This book, first published in 2001, is a concise introduction to analysis on manifolds, covering functional inequalities and their applications, for graduates and researchers.

Discover and understand mathematical theorems through paper folding, starting with high school algebra and geometry through to more advanced concepts.

Displays the intricate interplay between different foundations of non-commutative number theory.

Presents recent advances of Jordan theory in differential geometry, complex and functional analysis, with numerous examples and historical notes.

Popular undergraduate textbook revealing the beauty of geometry.

Provides a working knowledge of tools that are of great value in geometry and physics and in engineering.

The state of the art from an internationally respected line up of authors working in geometric variational problems.

Provides a working knowledge of tools that are of great value in geometry and physics and in engineering.

An overview of different theories of motivic integration and their applications.

An overview of different theories of motivic integration and their applications.

Methods and results from the theory of Zariski structures, and their applications in geometry.

Coverage includes foundational material as well as current research, authored by top specialists within their fields.

Important and original research in the fast-developing subject of Kleinian groups and hyperbolic 3-manifolds.

Reissued articles from two classic sources on hyperbolic manifolds with new sections describing recent work.

Surveys and articles on recent developments in pure and applied singularity theory.

Discover and understand mathematical theorems through paper folding, starting with high school algebra and geometry through to more advanced concepts.

A self-contained presentation of the tools of Lorentzian geometry necessary to access recent works in mathematical relativity.

A complement to standard books on commutative algebra providing complete and relatively easy proofs of important results.

An extended tour through a selection of the most important trends in modern geometric group theory.

Ideal for researchers in all aspects of dynamical systems and a useful introduction for graduate students entering the field.