Quantum Information Theory

Rezensionen / Stimmen

'... a modern self-contained text ... suitable for graduate-level courses leading up to research level.' Journal of Discrete Mathematical Sciences and Cryptography 'Mark M. Wilde's Quantum Information Theory is a natural expositor's labor of love. Accessible to anyone comfortable with linear algebra and elementary probability theory, Wilde's book brings the reader to the forefront of research in the quantum generalization of Shannon's information theory. What had been a gaping hole in the literature has been replaced by an airy edifice, scalable with the application of reasonable effort and complete with fine vistas of the landscape below.' Patrick Hayden, Stanford University, California '... the book does a phenomenal job of introducing, developing and nurturing a mathematical sense of quantum information processing ... In a nutshell, this is an essential reference for students and researchers who work in the area or are trying to understand what it is that quantum information theorists study. Wilde, as mentioned in his book, beautifully illustrates 'the ultimate capability of noisy physical systems, governed by the laws of quantum mechanics, to preserve information and correlations' through this book. I would strongly recommend it to anyone who plans to continue working in the field of quantum information.' Subhayan Roy Moulick, SIGCAT News 'During the four years after the appearance of the first edition the author collected misprints and suggestions he got from colleges who used this book to prepare their lectures as well as other readers to brush up verbal formulations and formal notations for the present edition. He also got ideas to do so giving himself courses on this topic in the meantime. The character and main contents of this book did not change and are well described by the reviewer of the first edition. The number of exercises has been enlarged, the discussions about Bell's theorem and the CHSH developments have been enlarged as well as the representation of the theory of quantum channels. Proofs of entropy inequalities, and the dynamics of erasure processes have been added. The present edition includes the important developments of the latter years.' K.-E. Hellwig, Zentralblatt MATH