Quantum Information Chapter 10. Quantum Shannon Theory John Preskill Institute for Quantum Information and Matter California Institute of Technology

First Page		Document Content
Date: 2016-06-14 13:00:18 Information theory Quantum information theory Quantum mechanics Quantum information science Inequalities Entropy Conditional entropy Entanglement distillation Quantum information Von Neumann entropy Mutual information Noisy-channel coding theorem		Quantum Information Chapter 10. Quantum Shannon Theory John Preskill Institute for Quantum Information and Matter California Institute of Technology Add to Reading List Source URL: www.theory.caltech.edu Download Document from Source Website File Size: 550,81 KB Share Document on Facebook

	Deserti, Julie; Grivaux, Julien Automorphisms of rational surfaces with positive entropy. (English) Zbl Indiana Univ. Math. J. 60, No. 5, ). The authors identify a systematic means of const DocID: 1xV3R - View Document
	A Proofs Proof 1 (of Theorem 1) By writing the definition of the entropy, we have: " DocID: 1xUEv - View Document
	Automorphisms of Rational Surfaces with Positive Entropy J ULIE D E´ SERTI & J ULIEN G RIVAUX A BSTRACT. A complex compact surface which carries a minimal automorphism of positive topological entropy has been proved by DocID: 1xTHG - View Document
	Twenty (simple) questions Yuval Dagan, Yuval Filmus, Ariel Gabizon, and Shay Moran April 20, 2017 Abstract A basic combinatorial interpretation of Shannon’s entropy function is via the “20 questions” DocID: 1viMZ - View Document
	A Mystery of Black Hole Entropy Alessio MARRANI “Enrico Fermi” Center, Roma INFN & University of Padova ISSP 2017, June 14-23, Erice DocID: 1vikK - View Document