Mathematical Foundations of Information Flow by Samson Abramsky, Michael Mislove

By Samson Abramsky, Michael Mislove

This quantity relies at the 2008 Clifford Lectures on info move in Physics, Geometry and good judgment and Computation, held March 12-15, 2008, at Tulane collage in New Orleans, Louisiana. The various views of the researchers are obvious within the themes represented within the quantity, together with arithmetic, machine technological know-how, quantum physics and classical and quantum details. some of the articles tackle basic questions in quantum info and comparable subject matters in quantum physics, utilizing summary specific and domain-theoretic types for quantum physics to cause approximately such platforms and to version spacetime. Readers can count on to realize additional perception into the inspiration of data movement and the way it may be understood in lots of settings. in addition they can know about new techniques to modeling quantum mechanics that offer easier and extra obtainable motives of quantum phenomena, which do not require the arcane elements of Hilbert areas and the bulky notation of bras and kets

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Benjamin, 1969. William K. Wootters and Wojciech H. Zurek, A single quantum cannot be cloned, Nature 299 (1982), 802–803. uk Proceedings of Symposia in Applied Mathematics Volume 71, 2012 Teleportation in General Probabilistic Theories Howard Barnum, Jonathan Barrett, Matthew Leifer, and Alexander Wilce Abstract. In a previous paper, we showed that many important quantum information-theoretic phenomena, including the no-cloning and no-broadcasting theorems, are in fact generic in all non-classical probabilistic theories.

This is the base of a “pyramidal” cone, {(x, y, z)||x|, |y| ≤ z}. 1. In fact, the two basic measurements {x, x } and {y, y } in that example can be recovered from the geometry of the state space: simply identify x with the unique functional taking the value 1 on some face of Ω, and 0 on the opposite face, and let x = u − x; similarly for y and y , using the other two faces. Observables Let (X, B) be a measurable space: an X-valued observable on a state space A is a weakly countably additive vector measure F : B → A∗ with F (X) = u.

26, American Mathematical Society, 1939. [Amb45] Warren Ambrose, Structure theorems for a special class of Banach algebras, Transactions of the American Mathematical Society 57 (1945), no. 3, 364–386. [Bae97] John C. Baez, Higher-dimensional algebra II: 2-Hilbert spaces, Advances in Mathematics 127 (1997), 125–189. [Bar92] Michael Barr, Algebraically compact functors, Journal of Pure and Applied Algebra 82 (1992), 211–231. [Bar01] Henk P. Barendregt, The lambda calculus: its syntax and semantics, North-Holland, 2001.

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