Quantum information theory / Mark M. Wilde.

By:

Wilde, Mark, 1980-

Material type: Text

TextPublication details: Cambridge, UK ; New York : Cambridge University Press, 2017.Edition: Second editionDescription: xvii, 757 pages ; 26 cmISBN:

9781107176164 (Hardback)
1107176166

Subject(s):

DDC classification:

003.54 23

LOC classification:

QA76.889 .W544 2017

Summary: In this new edition, readers can expect to find over 100 pages of new material, including detailed discussions of Bell's theorem, the CHSH game, Tsirelson's theorem, the axiomatic approach to quantum channels, the definition of the diamond norm and its interpretation, and a proof of the Choi-Kraus theorem. Discussion of the importance of the quantum dynamic capacity formula has been completely revised, and many new exercises and references have been added.

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Holdings
Item type	Current library	Home library	Call number	Copy number	Status	Date due	Barcode
Book	Ayesha Abed Library General Stacks	Ayesha Abed Library General Stacks	003.54 WIL (Browse shelf(Opens below))	1	Available		3010043835
Book	Ayesha Abed Library General Stacks	Ayesha Abed Library General Stacks	003.54 WIL (Browse shelf(Opens below))	2	Available		3010043836
Book	Ayesha Abed Library General Stacks	Ayesha Abed Library General Stacks	003.54 WIL (Browse shelf(Opens below))	3	Checked out	01/09/2026	3010043837

Total holds: 0

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Previous	003.54 MAC Information theory, inference, and learning algorithms /	003.54 TAL The black swan : the impact of the highly improbable /	003.54 WIL Quantum information theory /	003.54 WIL Quantum information theory /	003.54 WIL Quantum information theory /	003.83 DIS Discrete-event system simulation /	003.857 STE Does God play dice? :	Next

First published : 2013

Includes bibliographical references (pages 733-753) and index.

In this new edition, readers can expect to find over 100 pages of new material, including detailed discussions of Bell's theorem, the CHSH game, Tsirelson's theorem, the axiomatic approach to quantum channels, the definition of the diamond norm and its interpretation, and a proof of the Choi-Kraus theorem. Discussion of the importance of the quantum dynamic capacity formula has been completely revised, and many new exercises and references have been added.

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