An Introduction to Stochastic Processes in Physics: Containing "on the Theory of Brownian Motion" by Paul Langevin, Translated by Anthony Gythiel (Johns Hopkins Paperback) - Softcover

Lemons, Don S.

Softcover

ISBN 10: 080186867X ISBN 13: 9780801868672

Verlag: Johns Hopkins University Press, 2002

Inhaltsangabe

Book by Lemons Don S

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Críticas

"Students will love this book. It tells them without fuss how to do simple and useful numerical calculations, with just enough background to understand what they are doing... a refreshingly brief and unconvoluted work."

(Vinay Ambegaokar American Journal of Physics)

"The book is very clearly set out and very easy to read. Undergraduate students and those wishing to learn about stochastic processes for the first time would enjoy the clear pedagogic presentation."

(B.I. Henry The Physicist)

"[An Introduction to Stochastic Processes in Physics] presents fundamental ideas with admirable clarity and concision. The author presents in about 100 pages enough material for the student to appreciate the very different natures of stochastic and sure processes and to solve simple but important problems involving noise. Any physicist wondering what noise is about would be well advised to pack Lemons' books for their next train journey."

(S.M. Barnett Contemporary Physics)

"Self-contained and provides adequate insight into stochastic processes in physics. It is quite readable and will be useful to students interested in learning about stochastic processes and their relevance in understanding the physical phenomena. It also provides teachers a good approach to communicate the essence of the subject to students."

(Suresh V. Lawande Mathematical Reviews)

"This is a clear, well-written, and valuable book. It is both original and important because it ties together much disparate material scattered throughout the literature into a coherent and readable form."

(Gregory N. Derry, Loyola College)

"This book will be much appreciated by those who wish to teach, without going into excessive and demanding mathematical details, a little more than can be covered by analysing a one-dimensional random walk on a lattice or solving the Langevin equation. The author covers a lot of ground in very few pages. The last chapter, entitled 'Fluctuations without Dissipation,' gives his admirably slim volume its own flavor. I will have no hesitation in recommending the book to my students."

(K. Razi Naqvi, Norwegian University of Science and Technology)

"This is a lucid, masterfully written introduction to an often difficult subject and a text which belongs on the bookshelf of every student of statistical physics. I have every confidence that the accessibility of the presentation and the insight offered within will make it a classic reference in the field."

(Dr. Brian J. Albright, Applied Physics Division, Los Alamos National Laboratory)

"Professor Lemons's book has reclaimed the field of stochastic processes for physics. For too long it has been taught as a highly mathematical subject devoid of its roots in the physical sciences. Professor Lemons's book shows how the subject grew historically from early fundamental problems in physics, and how the greater minds, like Einstein, used its methods to solve problems that are still important today. The book is not only a good introduction for students, but an excellent guide for the professional."

(William Peter, Advance Power Technologies, Inc.)

Reseña del editor

This book provides an accessible introduction to stochastic processes in physics and describes the basic mathematical tools of the trade: probability, random walks, and Wiener and Ornstein-Uhlenbeck processes. It includes end-of-chapter problems and emphasizes applications.

An Introduction to Stochastic Processes in Physics builds directly upon early-twentieth-century explanations of the "peculiar character in the motions of the particles of pollen in water" as described, in the early nineteenth century, by the biologist Robert Brown. Lemons has adopted Paul Langevin's 1908 approach of applying Newton's second law to a "Brownian particle on which the total force included a random component" to explain Brownian motion. This method builds on Newtonian dynamics and provides an accessible explanation to anyone approaching the subject for the first time. Students will find this book a useful aid to learning the unfamiliar mathematical aspects of stochastic processes while applying them to physical processes that he or she has already encountered.

Details zur Ausgabe

• Verlag: Johns Hopkins University Press
• Erscheinungsdatum: 2002
• ISBN 10: 080186867X
• ISBN 13: 9780801868672
• Einband: Tapa blanda
• Sprache: Englisch
• Anzahl der Seiten: 128