Covers complex homogeneous spaces, transformations of systems of boundary value problems, operations on the class of all groups, elliptic pseudodifferential operators, and analytical form of differential equations.
Focuses primarily on differential equations and boundary value problems. This book includes papers on quasilinear hyperbolic equations, degenerate... Læs mere
Explores such topics as categories of Banach spaces, semisimple algebraic groups, linear elliptic differential equations, the Poincare boundary value problem, and pseudodifferential operators.
Focuses on such areas as measure theory, scattering theory, statistical mechanics, ergodic theory, spectral analysis of operators, and category theory.
Addresses bicompact sets, the group of automorphisms of a homogeneous convex cone, Markov random sets, partial topological products, homology theory of polynomial ideals, Markov processes, and ring groups and the duality principle.
Advances in the technologies of networking, wireless communications, and miniaturization of computers have lead to rapid development in mobile communication infrastructure and have engendered a fresh paradigm of computing. This book addresses various aspects of mobile networking.
Louis de Branges of Purdue University is recognized as the mathematician who proved Bieberbach's conjecture. This book offers insight into the nature of the conjecture, its history and its proof. It is suitable for research mathematicians and analysts.
Addresses two questions that include: 'What functions can be approximated by polynomials whose coefficients are integers?' and 'How well are they approximated (Jackson type theorems)?'
Deals with various aspects of the theory of bounded linear operators on Hilbert space. This book offers information on weighted shift operators with scalar weights.
Outlines the category theory of Eilenberg and MacLane. This book covers fundamental concepts and constructions, function spaces, mappings into polyhedra, dimension 1 and 2, compactifications and locally fine spaces.
Describes the topological methods based on fixed-point theory and on local topological degree which have been developed by Leray, Schauder, Nirenberg, Cesari and others for the study of nonlinear differential equations.