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ISBN:9814021075
Author: Karl Svozil
ISBN13: 978-9814021074
Title: Quantum Logic (Discrete Mathematics and Theoretical Computer Science)
Format: azw txt lrf lit
ePUB size: 1699 kb
FB2 size: 1863 kb
DJVU size: 1365 kb
Language: English
Category: Computer Science
Publisher: Springer; 1998 edition (December 21, 1998)
Pages: 214

Quantum Logic (Discrete Mathematics and Theoretical Computer Science) by Karl Svozil



Distributed Computing and Networking. The journal is devoted to a quest of quality and immediacy. The median value for acceptance of papers (including refereeing and all eventual revisions) has been about 12 month for papers submitted in 2011. Due to the combined efforts of our authors (who typeset their final document with our LaTeX style) and our volunteers (who do the final layout) the time.

The 13-digit and 10-digit formats both work. Series: Discrete Mathematics and Theoretical Computer Science. Paperback: 214 pages.

All about Quantum Logic (Discrete Mathematics and Theoretical Computer Science) by Karl Svozil. Quantum Logic (Discrete Mathematics and Theoretical Computer Science).

Home All Categories Quantum Logic (Discrete Mathematics and Theoretical Computer Science). ISBN13: 9789814021074. Quantum Logic deals with the foundations of quantum mechanics and, related to it, the behaviour of finite, discrete deterministic systems. The quantum logical approach is particulalry suitable for the investigation and exclusion of certain hidden parameter models of quantum mechanics. Conversely, it can be used to embed quantum universes into classical ones. It is also highly relevant for the characterization of finite automation.

New & Forthcoming Titles Discrete Mathematics and Theoretical Computer Science. New & Forthcoming Titles. Home New & Forthcoming Titles. Titles in this series.

Faculty of Mathematics and Computer Science. Seminars:, Discrete Mathematics and Theoretical Computer Science: Friday, 8:0:30, A1/7, Geometry and Dynamical Systems: Thursday, 13:15-14:45, A1/6.

Theoretical computer science is an area of mathematics that studies problems that we can - and that we cannot - compute, transmit, reach an agreement over a communication channel. It originated from the mathematical logic and the foundations of mathematics after the seminal works of Kurt Gödel in proof theory, Claude Shannon in information theory, and Alan Turing in theory of computation. Computational complexity. Does every theorem have a short proof? This question remains open even in the & case of propositional proofs (where we have only Boolean variables and binary connectives such as and, or, not), where it is equivalent to the NP vs coNP question of the computational complexity theory. While the questions remains open in general, exponential lower bounds are known for speficic proof systems.

Automata, Logic and Semantics. Distributed Computing and Networking. Please refer to the "browse by section" for short descriptions of these.

This book covers elementary discrete mathematics for computer science and engineering. explores the topics of basic combinatorics, number and graph theory, logic and proof techniques. Advances in Discrete Differential Geometry (Alexander I. Bobenko). It surveys the fascinating connections between discrete models in differential geometry and complex analysis, integrable systems and applications in computer graphics and is illustrated to convince readers it's both beautiful and useful

Quantum Logic deals with the foundations of quantum mechanics and, related to it, the behaviour of finite, discrete deterministic systems. The quantum logical approach is particulalry suitable for the investigation and exclusion of certain hidden parameter models of quantum mechanics. Conversely, it can be used to embed quantum universes into classical ones. It is also highly relevant for the characterization of finite automation. This book has been written with a broad readership in mind. Great care has been given to the motivation of the concepts and to the explicit and detailed discussions of examples.