You may have to Search all our reviewed books and magazines, click the sign up button below to create a free account.
This book is about harmonic functions in Euclidean space. This new edition contains a completely rewritten chapter on spherical harmonics, a new section on extensions of Bochers Theorem, new exercises and proofs, as well as revisions throughout to improve the text. A unique software package supplements the text for readers who wish to explore harmonic function theory on a computer.
World financiers meet at a secluded chateau in the French countryside of Aquitaine to create a global currency ... oil must spike out of control to topple the US dollar ... an oil rig explodes in the Gulf of Mexico ... a secret report from the Soviet Northern Fleet hits the internet, but is mysteriously scrubbed before its lethal intel goes viral. Devon McKenzie returns with the help of CIA Agent Aaron Cohen. Is there time to thwart the ecological disasters that threaten the stability of the world?
None
In post communist Russia, there are no rules... For those in pursuit of wealth and power, there are no limits to what they'll do to obtain it. Even the unthinkable. Emerging technology has collided with Dark Age mentality in the vortex of a perfect storm. The paradigm has changed. At the highest levels, criminal minds have become emboldened to use the mask of terrorism to go where the sinister mind has never before dared.
This volume contains state-of-art survey papers in complex analysis based on lectures given at the second Winter School on Complex Analysis and Operator Theory held in February 2008 at the University of Sevilla, Sevilla, Spain. --
The accidental discovery of a decades old murder thrusts a young American diplomat in modern day Berlin into a terrifying race against time to destroy an underground menace that has lain dormant since the closing days of World War II. An obscure murder in the last days of World War II, a demonic plot that remains shrouded in time... Either through fate, accidental circumstance, or even the hand of God, a horror begins to surface and unfold. But is it too late to change its catastrophic outcome?
This Proceedings Volume contains 32 articles on various interesting areas ofpresent-day functional analysis and its applications: Banach spaces andtheir geometry, operator ideals, Banach and operator algebras, operator andspectral theory, Frechet spaces and algebras, function and sequence spaces.The authors have taken much care with their articles and many papers presentimportant results and methods in active fields of research. Several surveytype articles (at the beginning and the end of the book) will be very usefulfor mathematicians who want to learn "what is going on" in some particularfield of research.
This book offers an elementary and engaging introduction to operator theory on the Hardy-Hilbert space. It provides a firm foundation for the study of all spaces of analytic functions and of the operators on them. Blending techniques from "soft" and "hard" analysis, the book contains clear and beautiful proofs. There are numerous exercises at the end of each chapter, along with a brief guide for further study which includes references to applications to topics in engineering.
This text provides an introduction to some of the best-known fixed-point theorems, with an emphasis on their interactions with topics in analysis. The level of exposition increases gradually throughout the book, building from a basic requirement of undergraduate proficiency to graduate-level sophistication. Appendices provide an introduction to (or refresher on) some of the prerequisite material and exercises are integrated into the text, contributing to the volume’s ability to be used as a self-contained text. Readers will find the presentation especially useful for independent study or as a supplement to a graduate course in fixed-point theory. The material is split into four parts: the first introduces the Banach Contraction-Mapping Principle and the Brouwer Fixed-Point Theorem, along with a selection of interesting applications; the second focuses on Brouwer’s theorem and its application to John Nash’s work; the third applies Brouwer’s theorem to spaces of infinite dimension; and the fourth rests on the work of Markov, Kakutani, and Ryll–Nardzewski surrounding fixed points for families of affine maps.