Green's Function Methods in Probability
Author: Julian Keilson
Publisher:
Published: 1965
Total Pages: 220
ISBN-13:
DOWNLOAD EBOOKRead and Download eBook Full
Author: Julian Keilson
Publisher:
Published: 1965
Total Pages: 220
ISBN-13:
DOWNLOAD EBOOKAuthor: J. Keilson
Publisher:
Published: 1963
Total Pages: 33
ISBN-13:
DOWNLOAD EBOOKAuthor: Julian Keilson
Publisher: Gower Publishing Company, Limited
Published: 1965
Total Pages: 246
ISBN-13:
DOWNLOAD EBOOKAuthor: Julian Keilson
Publisher:
Published:
Total Pages: 220
ISBN-13:
DOWNLOAD EBOOKAuthor: Michael D. Greenberg
Publisher: Prentice Hall
Published: 1971
Total Pages: 156
ISBN-13:
DOWNLOAD EBOOKAuthor: Dean G. Duffy
Publisher: CRC Press
Published: 2001-05-31
Total Pages: 461
ISBN-13: 1420034790
DOWNLOAD EBOOKSince its introduction in 1828, using Green's functions has become a fundamental mathematical technique for solving boundary value problems. Most treatments, however, focus on its theory and classical applications in physics rather than the practical means of finding Green's functions for applications in engineering and the sciences. Green's
Author: Michael D. Greenberg
Publisher: Courier Dover Publications
Published: 2015-08-19
Total Pages: 164
ISBN-13: 0486797961
DOWNLOAD EBOOKIn addition to coverage of Green's function, this concise introductory treatment examines boundary value problems, generalized functions, eigenfunction expansions, partial differential equations, and acoustics. Suitable for undergraduate and graduate students. 1971 edition.
Author: Yuri A. Melnikov
Publisher: Springer Science & Business Media
Published: 2011-08-30
Total Pages: 171
ISBN-13: 0817682805
DOWNLOAD EBOOKGreen's Functions and Infinite Products provides a thorough introduction to the classical subjects of the construction of Green's functions for the two-dimensional Laplace equation and the infinite product representation of elementary functions. Every chapter begins with a review guide, outlining the basic concepts covered. A set of carefully designed challenging exercises is available at the end of each chapter to provide the reader with the opportunity to explore the concepts in more detail. Hints, comments, and answers to most of those exercises can be found at the end of the text. In addition, several illustrative examples are offered at the end of most sections. This text is intended for an elective graduate course or seminar within the scope of either pure or applied mathematics.
Author: Tom Rother
Publisher: Springer
Published: 2017-04-27
Total Pages: 272
ISBN-13: 3319524372
DOWNLOAD EBOOKThis book presents the Green’s function formalism in a basic way and demonstrates its usefulness for applications to several well-known problems in classical physics which are usually solved not by this formalism but other approaches. The book bridges the gap between applications of the Green’s function formalism in quantum physics and classical physics. This book is written as an introduction for graduate students and researchers who want to become more familiar with the Green’s function formalism. In 1828 George Green has published an essay that was unfortunately sunken into oblivion shortly after its publication. It was rediscovered only after several years by the later Lord Kelvin. But since this time, using Green’s functions for solving partial differential equations in physics has become an important mathematical tool. While the conceptual and epistemological importance of these functions were essentially discovered and discussed in modern physics - especially in quantum field theory and quantum statistics - these aspects are rarely touched in classical physics. In doing it, this book provides an interesting and sometimes new point of view on several aspects and problems in classical physics, like the Kepler motion or the description of certain classical probability experiments in finite event spaces. A short outlook on quantum mechanical problems concludes this book.
Author: V.L. Bonch-Bruevich
Publisher: Courier Dover Publications
Published: 2015-11-18
Total Pages: 276
ISBN-13: 0486797155
DOWNLOAD EBOOKConcise monograph devoted to techniques of solving many-body problems in physics using the quantum-mechanical Green function method. Requires some familiarity with the basic theory of quantum mechanics and statistical mechanics. 1962 edition.