Geometry

In this book invariant probabilities for a large class of discrete-time homogeneous Markov processes known as Feller processes are discussed.

This book provides an introduction to geometric invariant theory from a differential geometric viewpoint.

It isn't that they can't see the solution.

The Role of Products of the Histocompatibility Gene Complex in Immune Responses documents the proceedings of a conference held on 3-7 November 1975, which brought together an international group of scientists spanning three independent disciplines-genetics and immunogenetics, molecular biochemistry, and immunobiology-with clinical medicine overlapping these disciplines.

This book presents a panorama of recent developments in the theory of tilings and related dynamical systems.

Unifies discrete and computational geometry by using forbidden patterns of points to characterize many of its problems.

A 2007 graduate text on spectral methods with applications in fluid dynamics and engineering.

This book presents current perspectives on theoretical and empirical issues related to the teaching and learning of geometry at secondary schools.

This book develops some of the extraordinary richness, beauty, and power of geometry in two and three dimensions, and the strong connection of geometry with topology.

According to Grothendieck, the notion of topos is "e;the bed or deep river where come to be married geometry and algebra, topology and arithmetic, mathematical logic and category theory, the world of the continuous and that of discontinuous or discrete structures"e;.

This book is a compilation of all basic topics of Analytical Geometry of Two Dimensions and is intended to serve as an introductory text aimed towards undergraduate and graduate students in science and technology.

Requiring little more than calculus and some linear algebra, this book provides readers with a coherent path to understanding relativity.

The purpose of this monograph is two-fold: it introduces a conceptual language for the geometrical objects underlying Painleve equations, and it offers new results on a particular Painleve III equation of type PIII (D6), called PIII (0, 0, 4, -4), describing its relation to isomonodromic families of vector bundles on P1 with meromorphic connections.

Looking beyond the boundaries of various disciplines, the author demonstrates that symmetry is a fascinating phenomenon which provides endless stimulation and challenges.

This textbook is a comprehensive and yet accessible introduction to non-Euclidean Laguerre geometry, for which there exists no previous systematic presentation in the literature.

This volume contains 17 surveys that cover many recent developments in Discrete Geometry and related fields.

This book presents a coherent and unified account of classical and more advanced techniques for analyzing the performance of randomized algorithms.

Differential Forms on Singular Varieties: De Rham and Hodge Theory Simplified uses complexes of differential forms to give a complete treatment of the Deligne theory of mixed Hodge structures on the cohomology of singular spaces.

Symmetry is a key ingredient in many mathematical, physical, and biological theories.

The Bernstein problem and the Plateau problem are central topics in the theory of minimal submanifolds.

This volume deals with various topics around equivariant holomorphic maps of Hermitian symmetric domains and is intended for specialists in number theory and algebraic geometry.

The Singularity School and Conference took place in Luminy, Marseille, from January 24th to February 25th 2005.

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This unique book deals with the theory of Rozansky-Witten invariants, introduced by L Rozansky and E Witten in 1997.

Introduction to Diophantine approximation and equations focusing on Schmidt''s subspace theorem, with applications to transcendence.

This book offers an introduction to differential geometry for the non-specialist.

The Symposium on the Current State and Prospects ofMathematics was held in Barcelona from June 13 to June 18,1991.

In this book you will discover the mathematical patterns and regularities of various spirals, helixes and spiral-like figures.

The aim of the Sino-Japan Conference of Young Mathematicians was to provide a forum for presenting and discussing recent trends and developments in differential equations and their applications, as well as to promote scientific exchanges and collaborations among young mathematicians both from China and Japan.

A step-by-step illustrated introduction to the astounding mathematics of symmetryThis lavishly illustrated book provides a hands-on, step-by-step introduction to the intriguing mathematics of symmetry.

500 Ways to Achieve Your Best GradesWe want you to succeed on your college algebra and trigonometry midterm and final exams.

This monograph explores classical electrodynamics from a geometrical perspective with a clear visual presentation throughout.

This book can be seen as a continuation of Equations and Inequalities: El- ementary Problems and Theorems in Algebra and Number Theory by the same authors, and published as the first volume in this book series.

Number theory is a branch of mathematics which draws its vitality from a rich historical background.

Many people think there is only one "e;right"e; way to teach geometry.

This book presents established and new approaches to perform calculations of electrostatic interactions at the nanoscale, with particular focus on molecular biology applications.

A fun, entertaining exploration of the ideas and people behind the growth of trigonometryTrigonometry has a reputation as a dry, difficult branch of mathematics, a glorified form of geometry complicated by tedious computation.

This monograph studies decompositions of the Jacobian of a smooth projective curve, induced by the action of a finite group, into a product of abelian subvarieties.

The book demonstrates the development of integral geometry on domains of homogeneous spaces since 1990.

Quaternionic and Clifford analysis are an extension of complex analysis into higher dimensions.

An exquisite visual celebration of the 2,500-year history of geometryIf you've ever thought that mathematics and art don't mix, this stunning visual history of geometry will change your mind.

Sure to be influential, this book lays the foundations for the use of algebraic geometry in statistical learning theory.

John Milnor, best known for his work in differential topology, K-theory, and dynamical systems, is one of only three mathematicians to have won the Fields medal, the Abel prize, and the Wolf prize, and is the only one to have received all three of the Leroy P.