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Fundamentals of Computation Theory - 8th International Conference, FCT '91, Gosen, Germany, September 9-13, 1991.... Fundamentals of Computation Theory - 8th International Conference, FCT '91, Gosen, Germany, September 9-13, 1991. Proceedings (Paperback, 1991 ed.)
Lothar Budach
R1,726 Discovery Miles 17 260 Ships in 10 - 15 working days

This volume contains papers which were contributed for presentation at the international conference "Fundamentals of Computation Theory - FCT '91" heldat Gosen, near Berlin, September 9-13, 1991. This was the eighth in the series of FCT conferences organized every odd year. The programme of theconference, including invited lectures and selected contributions, falls into the following categories: - Semantics and logical concepts in the theory of computing, formal specification, - Automata and formal languages, Computational geometry, - Algorithmic aspects of algebra and algebraic geometry, cryptography, - Complexity (sequential, parallel, distributed computing, structure, lower bounds, complexity of analytical problems, general concepts), - Algorithms (efficient, probabilistic, parallel, sequential, distributed), - Counting and combinatorics in connection with mathematical computer science. The proceedings of previous FCT meetings are available as Lecture Notes in Computer Science (Vols. 380, 278, 199, 158, 117, 56).

Fundamentals of Computation Theory - International Conference FCT '87 Kazan, USSR, June 22-26, 1987. Proceedings... Fundamentals of Computation Theory - International Conference FCT '87 Kazan, USSR, June 22-26, 1987. Proceedings (Paperback, 1987 ed.)
Lothar Budach, Rais G. Bukharajev, Oleg B. Lupanov
R1,771 Discovery Miles 17 710 Ships in 10 - 15 working days

This volume contains abridged versions of most of the sectional talks and some invited lectures given at the International Conference on Fundamentals of Computation Theory held at Kazan State University, Kazan, USSR, June 22-26, 1987. The conference was the sixth in the series of FCT Conferences organized every odd year, and the first one to take place in the USSR. FCT '87 was organized by the Section of Discrete Mathematics of the Academy of Sciences in the USSR, the Moscow State University (Department of Discrete Mathematics), and the Kazan State University (Department of Theoretical Cybernetics). This volume contains selected contributions to the following fields: Mathematical Models of Computation, Synthesis and Complexity of Control Systems, Probabilistic Computations, Theory of Programming, Computer-Assisted Deduction. The volume reflects the fact that FCT '87 was organized in the USSR: A wide range of problems typical of research in Mathematical Cybernetics in the USSR is comprehensively represented.

Fundamentals of Computation Theory - Proceedings of the International Conference FCT 1985, Cottbus, GDR, September 9-13, 1985... Fundamentals of Computation Theory - Proceedings of the International Conference FCT 1985, Cottbus, GDR, September 9-13, 1985 (Paperback, 1985 ed.)
Lothar Budach
R2,173 Discovery Miles 21 730 Ships in 10 - 15 working days

This volume contains abridged versions of most of the sectional talks and some invited lectures given at the International Conference on Fundamentals of Computation Theory held at Kazan State University, Kazan, USSR, June 22-26, 1987. The conference was the sixth in the series of FCT Conferences organized every odd year, and the first one to take place in the USSR. FCT '87 was organized by the Section of Discrete Mathematics of the Academy of Sciences in the USSR, the Moscow State University (Department of Discrete Mathematics), and the Kazan State University (Department of Theoretical Cybernetics). This volume contains selected contributions to the following fields: Mathematical Models of Computation, Synthesis and Complexity of Control Systems, Probabilistic Computations, Theory of Programming, Computer-Assisted Deduction. The volume reflects the fact that FCT '87 was organized in the USSR: A wide range of problems typical of research in Mathematical Cybernetics in the USSR is comprehensively represented.

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