Geometry

Bifurcation of Maps and Applications

Developing Mathematics in Third World Countries

Differential Equations and Applications

Saks Spaces and Applications to Functional Analysis

Functional Analysis: Surveys and Recent Results

Bornologies and Functional Analysis

This work deals with the many variations of the Stoneileierstrass Theorem for vector-valued functions and some of its applications.

This book discusses general topological algebras; space C(T,F) of continuous functions mapping T into F as an algebra only (with pointwise operations); and C(T,F) endowed with compact-open topology as a topological algebra C(T,F,c).

Near-rings: The Theory and its Applications

Hopf Spaces

New Developments in Differential Equations

Vector Measures and Control Systems

Intensional and Higher-Order Modal Logic

Global Theory of a Second Order Linear Ordinary Differential Equation with a Polynomial Coefficient

Hewitt-Nachbin Spaces

Volterra Stieltjes-Integral Equations

Localization of Nilpotent Groups and Spaces

Divisor Theory in Module Categories

Spectral Theory and Asymptotics of Differential Equations

Infinite Dimensional Holomorphy and Applications

Analytic Functions and Manifolds in Infinite Dimensional Spaces

Topology and Borel Structure

Locally Compact Semi-Algebras

Finite Groups 72

Matched Asymptotic Expansions and Singular Perturbations

Ope rateurs maximaux monotones et semi-groupes de contractions dans les espaces de Hilbert

Spectral Theory and Complex Analysis

Pseudo-convexite , convexite polynomiale et domaines d holomorphie en dimension infinie

Degrees of Unsolvability

Holomorphic Functions, Domains of Holomorphy and Local Properties

This book consists of five chapters presenting problems of current research in mathematics, with its history and development, current state, and possible future direction.

This textbook introduces generalized trigonometric functions through the exploration of imperfect circles: curves defined by |x|p + |y|p = 1 where p = 1.

Vectors in 2 or 3 Dimensions provides an introduction to vectors from their very basics.

As the basis of equations (and therefore problem-solving), linear algebra is the most widely taught sub-division of pure mathematics.

This English version of the path-breaking French book on this subject gives the definitive treatment of the revolutionary approach to measure theory, geometry, and mathematical physics developed by Alain Connes.

This text provides an introduction to group theory with an emphasis on clear examples.

Applications from condensed matter physics, statistical mechanics and elementary particle theory appear in the book.

This book is an exposition of semi-Riemannian geometry (also called pseudo-Riemannian geometry)--the study of a smooth manifold furnished with a metric tensor of arbitrary signature.

While it is well known that the Delian problems are impossible to solve with a straightedge and compass - for example, it is impossible to construct a segment whose length is cube root of 2 with these instruments - the discovery of the Italian mathematician Margherita Beloch Piazzolla in 1934 that one can in fact construct a segment of length cube root of 2 with a single paper fold was completely ignored (till the end of the 1980s).

The aim of these lecture notes is to propose a systematic framework for geometry and analysis on metric spaces.

In recent years, extensive research has been conducted by eminent mathematicians and engineers whose results and proposed problems are presented in this new volume.

This textbook offers a geometric perspective on special relativity, bridging Euclidean space, hyperbolic space, and Einstein's spacetime in one accessible, self-contained volume.

This book opens with an axiomatic description of Euclidean and non-Euclidean geometries.

This is the first comprehensive monograph to thoroughly investigate constant width bodies, which is a classic area of interest within convex geometry.

With In Focus Sacred Geometry, learn the fascinating history behind this ancient tradition as well as how to decipher the geometrical symbols, formulas, and patterns based on mathematical patterns.

The geometry of power exponents includes the Newton polyhedron, normal cones of its faces, power and logarithmic transformations.

This book provides an accessible introduction to using the tools of differential geometry to tackle a wide range of topics in physics, with the concepts developed through numerous examples to help the reader become familiar with the techniques.

The objective of Volume II is to show how asymptotic methods, with the thickness as the small parameter, indeed provide a powerful means of justifying two-dimensional plate theories.

Handbook of the Geometry of Banach Spaces