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Quantum Codes for Topological Quantum Computation (Paperback, 1st ed. 2022)
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Quantum Codes for Topological Quantum Computation (Paperback, 1st ed. 2022)
Series: SpringerBriefs in Mathematics
Expected to ship within 10 - 15 working days
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This book offers a structured algebraic and geometric approach to
the classification and construction of quantum codes for
topological quantum computation. It combines key concepts in linear
algebra, algebraic topology, hyperbolic geometry, group theory,
quantum mechanics, and classical and quantum coding theory to help
readers understand and develop quantum codes for topological
quantum computation. One possible approach to building a quantum
computer is based on surface codes, operated as stabilizer codes.
The surface codes evolved from Kitaev's toric codes, as a means to
developing models for topological order by using qubits distributed
on the surface of a toroid. A significant advantage of surface
codes is their relative tolerance to local errors. A second
approach is based on color codes, which are topological stabilizer
codes defined on a tessellation with geometrically local stabilizer
generators. This book provides basic geometric concepts, like
surface geometry, hyperbolic geometry and tessellation, as well as
basic algebraic concepts, like stabilizer formalism, for the
construction of the most promising classes of quantum
error-correcting codes such as surfaces codes and color codes. The
book is intended for senior undergraduate and graduate students in
Electrical Engineering and Mathematics with an understanding of the
basic concepts of linear algebra and quantum mechanics.
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