Geometry

This is a monograph which collects basic techniques, major results and interesting applications of Lefschetz properties of Artinian algebras.

A Stitch in Line: Mathematics and One-Stitch Sashiko provides readers with instructions for creating hitomezashi items with minimum outlay.

Pluripotential theory is a very powerful tool in geometry, complex analysis and dynamics.

Developing Mathematics in Third World Countries

This book summarizes the author's lifetime achievements, offering new perspectives and approaches in the field of metal cutting theory and its applications.

Stiefel manifolds are an interesting family of spaces much studied by algebraic topologists.

This is the first volume of a series of books that will describe current advances and past accompli shments of mathemat i ca 1 aspects of nonlinear sCience taken in the broadest contexts.

The legacy of Galois was the beginning of Galois theory as well as group theory.

Die von Karl Menger und seinen Mitarbeitern (darunter Kurt Gödel) herausgegebenen "Ergebnisse eines Mathematischen Kolloquiums" zählen zu den wichtigsten Quellenwerken der Wissenschafts- und Geistesgeschichte der Zwischenkriegszeit, mit bahnbrechenden Beiträgen von Menger, Gödel, Tarski, Wald, John von Neumann und vielen anderen.

by a more general quadratic algebra (possibly obtained by deformation) and then to derive Rq [G] by requiring it to possess the latter as a comodule.

This book is an introduction to singularities for graduate students and researchers.

This textbook provides a thorough introduction to spectrahedra, which are the solution sets to linear matrix inequalities, emerging in convex and polynomial optimization, analysis, combinatorics, and algebraic geometry.

Grothendieck's duality theory for coherent cohomology is a fundamental tool in algebraic geometry and number theory, in areas ranging from the moduli of curves to the arithmetic theory of modular forms.

Dieser Buchtitel ist Teil des Digitalisierungsprojekts Springer Book Archives mit Publikationen, die seit den Anfängen des Verlags von 1842 erschienen sind.

This book presents a number of important contributions focusing on harmonic analysis and representation theory of Lie groups.

This book gives a self-contained introduction to the subject of asymptotic approximation for multivariate integrals for both mathematicians and applied scientists.

Analytic Geometry covers several fundamental aspects of analytic geometry needed for advanced subjects, including calculus.

This book completes the comprehensive introduction to modern algebraic geometry which was started with the introductory volume Algebraic Geometry I: Schemes.

No detailed description available for "e;The Riemann Zeta-Function"e;.

Commutative Ring Theory emerged as a distinct field of research in math- ematics only at the beginning of the twentieth century.

This monograph provides some useful tools for performing global geometric analysis on real analytic manifolds.

This book collects a series of important works on noncommutative harmonic analysis on homogeneous spaces and related topics.

Revised and updated, this second edition provides an accessible introduction to both chaotic dynamics and fractal geometry for readers with a calculus background.

This book introduces the dilation theory of operators on Hilbert spaces and its relationship to complex geometry.

This book presents progress on two open problems within the framework of algebraic geometry and commutative algebra: Grobner's problem regarding the arithmetic Cohen-Macaulayness (aCM) of projections of Veronese varieties, and the problem of determining the structure of the algebra of invariants of finite groups.

The present volume is the culmination often years' work separately and joint- ly.

In recent years, the discovery of new algorithms for dealing with polynomial equations, coupled with their implementation on fast inexpensive computers, has sparked a minor revolution in the study and practice of algebraic geometry.

Groups and Manifolds is an introductory, yet a complete self-contained course on mathematics of symmetry: group theory and differential geometry of symmetric spaces, with a variety of examples for physicists, touching briefly also on super-symmetric field theories.

Explores connections between infinitary model theory and other branches of mathematical logic, with algebraic applications.

A thoroughly revised second edition of a textbook for a first course in differential/modern geometry that introduces methods within a historical context.

Introduction In the present essay, we attempt to convey some idea of the skeleton of topology, and of various topological concepts.

This book deals with the classical theory of Nevanlinna on the value distribution of meromorphic functions of one complex variable, based on minimum prerequisites for complex manifolds.

This book provides an introduction to the mathematics and physics of general relativity, its basic physical concepts, its observational implications, and the new insights obtained into the nature of space-time and the structure of the universe.

Intercropping is a method of sustaining or improving soil structure by growing two or more crops on the same field.

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

About one and a half decades ago, Feigenbaum observed that bifurcations, from simple dynamics to complicated ones, in a family of folding mappings like quadratic polynomials follow a universal rule (Coullet and Tresser did some similar observation independently).

This is the third volume of the Handbook of Geometry and Topology of Singularities, a series which aims to provide an accessible account of the state of the art of the subject, its frontiers, and its interactions with other areas of research.

This is the first of two volumes representing the current state of knowledge about Enriques surfaces which occupy one of the classes in the classification of algebraic surfaces.

Interfaces are geometrical objects modelling free or moving boundaries and arise in a wide range of phase change problems in physical and biological sciences, particularly in material technology and in dynamics of patterns.

This English translation of Daniel Coray's original French textbook Notes de geometrie et d'arithmetique introduces students to Diophantine geometry.

This book introduces key topics on Geometric Invariant Theory, a technique to obtaining quotients in algebraic geometry with a good set of properties, through various examples.

The three-volume set, consisting of LNCS 10116, 10117, and 10118, contains carefully reviewed and selected papers presented at 17 workshops held in conjunction with the 13th Asian Conference on Computer Vision, ACCV 2016, in Taipei, Taiwan in November 2016.

This book presents an accessible and engaging approach to geometric group theory; ideal for advanced undergraduates.

This book grew out of our lectures given in the Oberseminar on 'Cod- ing Theory and Number Theory' at the Mathematics Institute of the Wiirzburg University in the Summer Semester, 2001.