A Course in Abstract Analysis
This book covers topics appropriate for a firstyear graduate course preparing students for the doctorate degree. The first half of the book presents the core of measure theory, including an introduction to the Fourier transform.

Real and Complex Singularities
"This volume is a collection of papers presented at the 11th International Workshop on Real and Complex Singularities, held July 2630, 2010, in Säao Carlos, Brazil, in honor of David Mond's 60th birthday.

Subgroup Complexes
This book is intended as an overview of a research area that combines geometries for groups (such as Tits buildings and generalizations), topological aspects of simplicial complexes from $p$subgroups of a group (in the spirit of Brown, ...

Mathematics Everywhere
This series of lectures from renowned mathematicians demonstrates the prominent role of mathematics in our daily life, through science, technology and culture.

A Mathematical Medley: Fifty Easy Pieces on Mathematics
Fortunately for the general public, mathematics and its modern applications can be intelligible to the nonspecialist, as George Szpiro shows in A Mathematical Medley.

Euclidean Geometry
Traditionally, we have also learned formal reasoning by studying Euclidean geometry. In this book, David Clark develops a modern axiomatic approach to this ancient subject, both in content and presentation.

Regularised Integrals, Sums and Traces
This book provides a unified and selfcontained mathematical treatment of various regularization techniques.

Advanced Calculus
The goal is to rigorously present the fundamental concepts within the context of illuminating examples and stimulating exercises. This book is selfcontained and starts with the creation of basic tools using the completeness axiom.

A Moscow Math Circle
This book presents materials used during the course of one year in a math circle organized by mathematics faculty at Moscow State University, and also used at the mathematics magnet school known as Moscow School Number 57.

Mostly Surfaces
This book presents a number of topics related to surfaces, such as Euclidean, spherical and hyperbolic geometry, the fundamental group, universal covering surfaces, Riemannian manifolds, the GaussBonnet Theorem, and the Riemann mapping ...
