Geometry

A complete theory of integration as it appears in geometric and physical problems must include integration over oriented r-dimensional domains in n...

This book represents a collection of carefully selected geometry problems designed for passionate geometers and students preparing for the IMO. Ass...

Winner, Euler Book Prize, awarded by the Mathematical Association of America. With over 200 full color photographs, this non-traditional, tactile i...

Since its introduction in the early 1980s quasiconformal surgery has become a major tool in the development of the theory of holomorphic dynamics, ...

The goal of this book is to explain, at the graduate student level, connections between tropical geometry and optimization. Building bridges betwee...

The Woods Hole trace formula is a Lefschetz fixed-point theorem for coherent cohomology on algebraic varieties. It leads to a version of the sheave...

The Assouad dimension is a notion of dimension in fractal geometry that has been the subject of much interest in recent years. This book, written b...

After the development of manifolds and algebraic varieties in the previous century, mathematicians and physicists have continued to advance concept...

After the development of manifolds and algebraic varieties in the previous century, mathematicians and physicists have continued to advance concept...

Geometric and topological inference deals with the retrieval of information about a geometric object using only a finite set of possibly noisy samp...

Regular polytopes and their symmetry have a long history stretching back two and a half millennia, to the classical regular polygons and polyhedra....

Topology-based methods are of increasing importance in the analysis and visualization of datasets from a wide variety of scientific domains such as...

Every student can succeed Elayn Martin-Gay's developmental math program is motivated by her firm belief that every student can succeed. Martin-Ga...

Noncommutative geometry combines themes from algebra, analysis and geometry and has significant applications to physics. This book focuses on cycli...

Projective geometry is one of the most fundamental and at the same time most beautiful branches of geometry. It can be considered the common founda...

There are many interactions between noncommutative algebra and representation theory on the one hand and classical algebraic geometry on the other,...

Euclidean and other geometries are distinguished by the transformations that preserve their essential properties. Using linear algebra and transfor...

Over the past three decades there has been a total revolution in the classic branch of mathematics called 3-dimensional topology, namely the discov...

The 35th International Workshop on Graph-Theoretic Concepts in Computer Science (WG 2009) took place at Montpellier (France), June 2426 2009. About...

The aim of the book is to study some aspects of geometric evolutions, such as mean curvature flow and anisotropic mean curvature flow of hypersurfa...

Differential Geometry is one of the major branches of current Mathematics, and it is an unavoidable language in modern Physics. The main characters...

These proceedings contain the contributions of some of the participants in the intensive research period held at the De Giorgi Research Center in P...

The 36th International Workshop on Graph-Theoretic Concepts in Computer Science (WG 2010) took place in Zar´ os, Crete, Greece, June 2830, 2010. Ab...

This book presents the foundations of the theory of groups and semigroups acting isometrically on Gromov hyperbolic metric spaces. Particular empha...

Derived algebraic geometry is a far-reaching generalization of algebraic geometry. It has found numerous applications in other parts of mathematics...

This book offers the beginning undergraduate student some of the vista of modern mathematics by developing and presenting the tools needed to gain ...

This text-based on the author's popular courses at Pomona College-provides a readable, student-friendly, and somewhat sophisticated introduction to...

Based on lectures given at Zhejiang University in Hangzhou, China, and Johns Hopkins University, this book introduces eigenfunctions on Riemannian ...

TheSeventhInternationalConferenceonMathematicalMethodsforCurvesand SurfacestookplaceJune26-July 1,2008,inTonsberg,Norway. Theearlier conferences in...

This book uses the hypoelliptic Laplacian to evaluate semisimple orbital integrals in a formalism that unifies index theory and the trace formula. ...

Diese 2., überarbeitete und erweiterte Auflage des bisher unter dem Titel Elementare Geometrie und Algebra erschienenen Lehrbuches weist deutlicher...

An exploration of one of the most celebrated and well-known theorems in mathematicsBy any measure, the Pythagorean theorem is the most famous state...

Winner, Euler Book Prize, awarded by the Mathematical Association of America. With over 200 full color photographs, this non-traditional, tactile i...

The book is the second volume of a collection which consists of surveys that focus on important topics in geometry which are at the heart of curren...

Kompetenzen in der Geometrie sind nicht nur wegen ihres mathematischen Gehalts bedeutsam, sondern sie dienen auch der Förderung der allgemeinen Int...

This vital contribution to the mathematical literature on combinatorics, algebra and differential equations develops two fundamental finiteness pro...

Our physical world is embedded in a geometric environment. Plane geometry has many amazing wonders beyond those that are briefly touched on in scho...

Our physical world is embedded in a geometric environment. Plane geometry has many amazing wonders beyond those that are briefly touched on in scho...

Dieses Buch zeichnet ein im wahrsten Sinne des Wortes  farbenfrohes Bild von Mathematik: Es stellt eine Auswahl von mathematischen Themen vor, die...