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A Group Theoretic Approach to Quantum Information (Paperback, Softcover reprint of the original 1st ed. 2017)
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A Group Theoretic Approach to Quantum Information (Paperback, Softcover reprint of the original 1st ed. 2017)
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This book is the first one addressing quantum information from the
viewpoint of group symmetry. Quantum systems have a group
symmetrical structure. This structure enables to handle
systematically quantum information processing. However, there is no
other textbook focusing on group symmetry for quantum information
although there exist many textbooks for group representation. After
the mathematical preparation of quantum information, this book
discusses quantum entanglement and its quantification by using
group symmetry. Group symmetry drastically simplifies the
calculation of several entanglement measures although their
calculations are usually very difficult to handle. This book treats
optimal information processes including quantum state estimation,
quantum state cloning, estimation of group action and quantum
channel etc. Usually it is very difficult to derive the optimal
quantum information processes without asymptotic setting of these
topics. However, group symmetry allows to derive these optimal
solutions without assuming the asymptotic setting. Next, this book
addresses the quantum error correcting code with the symmetric
structure of Weyl-Heisenberg groups. This structure leads to
understand the quantum error correcting code systematically.
Finally, this book focuses on the quantum universal information
protocols by using the group SU(d). This topic can be regarded as a
quantum version of the Csiszar-Korner's universal coding theory
with the type method. The required mathematical knowledge about
group representation is summarized in the companion book, Group
Representation for Quantum Theory.
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