Download PDF Quantum Measurement Theory and its Applications, by Kurt Jacobs
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Quantum Measurement Theory and its Applications, by Kurt Jacobs
Download PDF Quantum Measurement Theory and its Applications, by Kurt Jacobs
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Recent experimental advances in the control of quantum superconducting circuits, nano-mechanical resonators and photonic crystals has meant that quantum measurement theory is now an indispensable part of the modelling and design of experimental technologies. This book, aimed at graduate students and researchers in physics, gives a thorough introduction to the basic theory of quantum measurement and many of its important modern applications. Measurement and control is explicitly treated in superconducting circuits and optical and opto-mechanical systems, and methods for deriving the Hamiltonians of superconducting circuits are introduced in detail. Further applications covered include feedback control, metrology, open systems and thermal environments, Maxwell's demon, and the quantum-to-classical transition.
- Sales Rank: #1519511 in Books
- Published on: 2014-09-29
- Original language: English
- Number of items: 1
- Dimensions: 9.72" h x 1.18" w x 6.85" l, 2.44 pounds
- Binding: Hardcover
- 554 pages
About the Author
Kurt Jacobs is an Associate Professor of Physics at the University of Massachusetts, Boston. He is a leading researcher in quantum measurement theory and feedback control, and applications in nano-electro-mechanical systems. He is author of the textbook Stochastic Processes for Physicists: Understanding Noisy Systems (Cambridge University Press, 2010).
Most helpful customer reviews
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Worth a look
By Stephen K. Parrott
This is a review of Chapter 1 only, entitled Quantum Measurement Theory. Normally, I wouldn't post a review based solely on such a small part, but I am making an exception because the first chapter impressed me so favorably and there are no other reviews about two years after its publication.
For a paper I am writing, I needed a published reference to the theory of quantum measurement operators in the form that I intended to use it. The only reference I knew was the book of Nielsen and Chuang, "Quantum Computation and Quantum Information". Though a generally excellent book, I was not satisfied with its treatment of measurement operators. Searching the web, I came across an early version of the first Chapter of Jacob's book, which turned out to be almost exactly what I was looking for.
There ought to be many good treatments of measurement operators by now, some thirty-odd years after its introduction in the seminal book of Karl Kraus, "States, effects, and operations". Probably there are, but Jacobs' is the only one that I have seen.
The Chapter is clear and well written. The essence of its mathematical treatment is essentially the way I would do it were I writing an introduction to measurement operators. However, I think it would be more useful for advanced readers if it were written in the language and notation of operators on Hilbert spaces rather than matrices.
Its intended audience is graduate students in physics. They should be able, and encouraged if not, to think more abstractly than in terms of matrices with numerical entries. A more abstract view may be harder at first, but once mastered makes so many things so much easier. It is because the chapter is written in the language of numerical-entried matrices that I gave it 4 instead of the maximum 5 stars.
In summary, I think this book is worth a look for anyone who wants to learn quantum measurement theory.
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