Series: Theoretical and Mathematical Physics
Hardcover: 485 pages
Publisher: Springer; 2009 edition (February 27, 2009)
Language: English
ISBN-10: 1402087624
ISBN-13: 978-1402087622
Product Dimensions: 6.3 x 1.2 x 9.3 inches
Shipping Weight: 2.3 pounds (View shipping rates and policies)
Average Customer Review: 5.0 out of 5 stars See all reviews (2 customer reviews)
Best Sellers Rank: #1,843,139 in Books (See Top 100 in Books) #54 in Books > Engineering & Transportation > Engineering > Aerospace > Gas Dynamics #80 in Books > Engineering & Transportation > Engineering > Electrical & Electronics > Superconductivity #278 in Books > Science & Math > Physics > Nuclear Physics > Atomic & Nuclear Physics
For those who want updating on the status of low-temperature physics, or for students who are learning the subject for the first time, this book is an excellent choice. It not only has challenging problem sets at the end of every chapter, but it contains insightful commentary and the details of how to approach problems in the physics of ultracold gases. As expected for a book on theoretical physics, there is not much discussion on experimental techniques, but enough however to gain an appreciation for the brilliance behind them. A book like this can be partitioned according to three different areas, namely the strategies discussed for solving problems, the physical insights, and topics that would be of interest to the mathematical community:Strategies for the solution of ultracold many-body problems: 1. The renormalization group, which is a method that allows calculations over and above mean field theory, and which allows higher-order (beyond quadratic) fluctuations to be taken into account. Using the renormalization group one can study critical phenomena by finding the fixed points of the renormalization group transformation. This approach is constructive in that it entails that the fixed points be found explicitly, and not merely a proof of their "existence." The renormalization group can also be used to study quantum phase transitions, and this raises the question as to whether it is always true that near a classical critical point the quantum theory reduces to the classical theory. The renormalization group is applicable at any temperature, and it can be used to determine the homogeneous phase diagram of a strongly-interacting imbalanced Fermi mixture. 2.
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