Greens Functions In Classical Physics
Download Greens Functions In Classical Physics full books in PDF, epub, and Kindle. Read online free Greens Functions In Classical Physics ebook anywhere anytime directly on your device. Fast Download speed and no annoying ads. We cannot guarantee that every ebooks is available!
Green’s Functions in Classical Physics
Author | : Tom Rother |
Publisher | : Springer |
Total Pages | : 272 |
Release | : 2017-04-27 |
Genre | : Science |
ISBN | : 3319524372 |
Download Green’s Functions in Classical Physics Book in PDF, Epub and Kindle
This 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.
Green’s Functions in Classical Physics Related Books
Pages: 272
Pages: 211
Pages: 484
Pages: 370
Pages: 325