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Quantum Computation with Topological Codes

From Qubit to Topological Fault-Tolerance

  • Book
  • © 2015

Access provided by Autonomous University of Puebla

Overview

  • Provides a comprehensive introduction to topological quantum codes and fault-tolerant quantum computation with them
  • Presents the most efficient way to update the progress made after Nielsen–Chuang’s textbook was published in 2000
  • Offers a pedagogical introduction of the interdisciplinary fields between quantum information and other fields of physics
  • Includes supplementary material: sn.pub/extras

Part of the book series: SpringerBriefs in Mathematical Physics (BRIEFSMAPHY, volume 8)

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About this book

This book presents a self-consistent review of quantum computation with topological quantum codes. The book covers everything required to understand topological fault-tolerant quantum computation, ranging from the definition of the surface code to topological quantum error correction and topological fault-tolerant operations. The underlying basic concepts and powerful tools, such as universal quantum computation, quantum algorithms, stabilizer formalism, and measurement-based quantum computation, are also introduced in a self-consistent way. The interdisciplinary fields between quantum information and other fields of physics such as condensed matter physics and statistical physics are also explored in terms of the topological quantum codes. This book thus provides the first comprehensive description of the whole picture of topological quantum codes and quantum computation with them.

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Keywords

Table of contents (5 chapters)

Reviews

“The work provides a good reference for quantum computation and quantum information courses, allowing for students to become familiar with major points on the quantum information theoretical aspects of topological quantum computation and the advantages of topological quantum computation for quantum noise resistance. The book is also of interest to anyone doing research on quantum computation, quantum information and quantum error correction.” (Carlos Pedro Gonçalves, zbMATH 1339.81005, 2016)

Authors and Affiliations

  • Kyoto University, Graduate School of Science, Kyoto, Japan

    Keisuke Fujii

Bibliographic Information

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