Develops a general theory of Steenrod operations in spectral sequences. This book focuses on the change-of-rings spectral sequence for the cohomology of an... Læs mere
Contains papers by participants in the celebrated seminar of I M Gelfand, which ran for more than forty years at Moscow State University.
Sophus Lie had a tremendous impact in several areas of mathematics. His work centered on understanding continuous transformation groups and showing how these groups supply an... Læs mere
Focuses on the applications of probability theory to the theory of nonlinear partial differential equations. This book is suitable for graduate students and research mathematicians interested in probability theory and its applications to differential equations.
Surveys more than 125 years of aspects of associative algebras, especially ring and module theory. This work includes certain... Læs mere
The Stony Brook Conference, 'Graphs and Patterns in Mathematics and Theoretical Physics', was dedicated to Dennis Sullivan in honor of his 60th... Læs mere
The concept of 'wave packet analysis' originates in Carleson's famous proof of almost everywhere convergence of Fourier series of $L^2$ functions. This work emphasizes the classical successes (Carleson's theorem and the Hilbert transform) in the main development.
A book for the beginner, a reference work for the advanced scholar and a source of inspiration for the research worker. It features text in German.
Inspired by issues and intriguing questions surrounding the interplay of combinatorics and statistical physics, a DIMACS/DIMATIA workshop was held at Rutgers... Læs mere
Since 1961, the Georgia Topology Conference has been held every eight years to discuss the developments in topology. The goals of the conference are to disseminate... Læs mere
Compiled and edited by the directors of the Mathematicians and Education Reform (MER) Network, this book contains papers by speakers and participants in MER... Læs mere
Circles and spheres are central objects in geometry. This work looks at systems of circles and spheres and the geometry and groups associated to them. It also examines the differential and projective geometry of the space of various spheres in a given space.