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Techniques and Applications of Path Integration (Dover Books on Physics)

Techniques and Applications of Path Integration (Dover Books on Physics)

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Author: L. S. Schulman
Publisher: Dover Publications
Category: Book

List Price: $21.95
Buy New: $13.99
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New (14) Used (8) from $13.99

Rating: 5.0 out of 5 stars 2 reviews
Sales Rank: 53844

Media: Paperback
Pages: 432
Number Of Items: 1
Shipping Weight (lbs): 0.9
Dimensions (in): 8.4 x 5.3 x 1

ISBN: 0486445283
Dewey Decimal Number: 530.12
EAN: 9780486445281

Publication Date: December 27, 2005
Availability: Usually ships in 1-2 business days
Shipping: International shipping available
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Editorial Reviews:

Product Description
Suitable for advanced undergraduates and graduate students, this text requires only a first course in quantum mechanics. The first part develops the techniques of path integration; the second section, dealing with applications, covers a host of illustrative examples. 26 figures. 1981 edition.



Customer Reviews:

5 out of 5 stars Readable coverage of a broad range of applications.   December 13, 2006
Daverz
16 out of 17 found this review helpful

The first line of chapter one reads, "The best place to find out about path integrals is in Feynman's paper." This is the paper "Space-time Approach to Non-relativistic Quantum Mechanics" (Rev. Mod. Phys. 20, p. 367 (1948)),
which is included in "Selected Papers on Quantum Electrodynamics" edited by Julian Schwinger, also reprinted by Dover. So you may want to start there first.

The current book has many short, readable chapters on various applications of path integration, each with copious references. The author's bias is toward non-QFT applications, which is fine as there are plenty of books on QFT.

This Dover reprint includes a 60 page supplement with notes, errata, and further references.



5 out of 5 stars Very excellent books about Feynman's path integral   January 10, 2007
Chi Tsung Chen (Kaohsiung Taiwan)
3 out of 7 found this review helpful

The author collected many branches of modern physics abouut path integral.
It included many references for advanced reading.
Anyone wants to go into Feynman's path integral should read it.


 

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