Introduction to Topological Quantum Matter & Quantum Computation
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Book Details
• Author: Stanescu, Tudor D.
• Brand: CRC Press
• Edition: 1
• Binding: Hardcover
• Number of Pages: 380
• Release Date: 06-12-2016
• ISBN: 9781482245936
• Languages: English
• Details:
Introduction to Topological Quantum Matter & Quantum Computation provides a comprehensive synthesis of the rapidly growing field of topological quantum matter and quantum computation. Aimed at graduate students and researchers, the book explores concepts at the intersection of condensed matter physics, mathematics, and computer science.
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The book delves into the nature of topological quantum phases and zero-energy Majorana modes, fundamental to topological quantum computation.
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It offers insight into topological states beyond the well-known topological insulators and superconductors.
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Topics covered include classification of topological quantum phases, anyon properties, quantum computation fundamentals, and the realization of topological states in solid-state and cold atom systems.
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Key mathematical principles behind these topics are thoroughly explained, making the material accessible despite its complexity.
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The book also includes numerous examples, making abstract concepts more tangible.
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A valuable resource for researchers and graduate students entering the field of topological quantum matter, with a broad view of quantum computation and information theory.
Reviews:
"In the last twenty years, several themes have come to the forefront of quantum condensed matter physics research through cross-fertilization with other disciplines, such as: topological matter and its emergent quasiparticles, quantum information theory, and quantum computation. This new book from Tudor Stanescu provides a much-needed comprehensive introduction to this area of research." – Gabriel Kotliar, Rutgers University
"This book is a sort of travel guide through topological quantum computation…It is essential for anyone interested in the exciting new field of topological quantum computation." – Andreas Wichert, Lisboa, Zentralblatt Math, Springer


