Mathematical Analysis of Deterministic and Stochastic Problems in Complex Media Electromagnetics Mathematical Analysis of Deterministic and Stochastic Problems in Complex Media Electromagnetics
Princeton Series in Applied Mathematics

Mathematical Analysis of Deterministic and Stochastic Problems in Complex Media Electromagnetics

G. F. Roach und andere
    • 134,99 €
    • 134,99 €

Beschreibung des Verlags

Electromagnetic complex media are artificial materials that affect the propagation of electromagnetic waves in surprising ways not usually seen in nature. Because of their wide range of important applications, these materials have been intensely studied over the past twenty-five years, mainly from the perspectives of physics and engineering. But a body of rigorous mathematical theory has also gradually developed, and this is the first book to present that theory.

Designed for researchers and advanced graduate students in applied mathematics, electrical engineering, and physics, this book introduces the electromagnetics of complex media through a systematic, state-of-the-art account of their mathematical theory. The book combines the study of well posedness, homogenization, and controllability of Maxwell equations complemented with constitutive relations describing complex media. The book treats deterministic and stochastic problems both in the frequency and time domains. It also covers computational aspects and scattering problems, among other important topics. Detailed appendices make the book self-contained in terms of mathematical prerequisites, and accessible to engineers and physicists as well as mathematicians.

GENRE
Wissenschaft und Natur
ERSCHIENEN
2012
4. März
SPRACHE
EN
Englisch
UMFANG
400
Seiten
VERLAG
Princeton University Press
ANBIETERINFO
Princeton University Press
GRÖSSE
35,1
 MB
Hidden Markov Processes Hidden Markov Processes
2014
The Traveling Salesman Problem The Traveling Salesman Problem
2011
Totally Nonnegative Matrices Totally Nonnegative Matrices
2011
Positive Definite Matrices Positive Definite Matrices
2009
Mathematical Methods in Elasticity Imaging Mathematical Methods in Elasticity Imaging
2015
Topics in Quaternion Linear Algebra Topics in Quaternion Linear Algebra
2014