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Offers an introduction to large deviations. This book is divided into two parts: theory and applications. It presents basic large deviation theorems for i i d sequences, Markov sequences, and sequences with moderate dependence. It also includes an outline of general definitions and theorems.
This book deals with a systematic study of a dynamical system approach to investigate the symmetrization and stabilization properties of nonnegative solutions of nonlinear elliptic problems in asymptotically symmetric unbounded domains.
This book deals with a systematic study of a dynamical system approach to investigate the symmetrization and stabilization properties of nonnegative solutions of nonlinear elliptic problems in asymptotically symmetric unbounded domains.
This book collects recent developments in stochastic control theory with applications to financial mathematics. It approaches quadratic backward stochastic differential equations following the point of view of Tevzadze.
This book details the theory of uniform spaces using pseudometrics. It features complete proofs, exercises as well as several new results. The book also presents diverse results from many sources organized in a logical whole.
This book is offers a concise study of derivatives of inner functions, confined to treating the integral means of derivatives and presenting a comprehensive list of results on Hardy and Bergman means.
This book gives a short introduction to parts of modern discrete geometry in addition to leading the reader to the frontiers of geometric research on sphere arrangements. It contains 30 open research problems ideal for graduate students and researchers.
This book gives an introduction to the very active field of combinatorics of affine Schubert calculus, explains the current state of the art, and states the current open problems.
This monograph aims to provide a rigorous yet accessible presentation of some fundamental concepts used in modeling brain mechanics and give a glimpse of the insights and advances that have arisen as a result of the nascent interaction of the mathematical and neurosurgical sciences.
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