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e-Book Complexity of sequential and parallel numerical algorithms: [proceedings] epub download

e-Book Complexity of sequential and parallel numerical algorithms: [proceedings] epub download

Author: J.F. Traub
ISBN: 0126975507
Pages: 300 pages
Publisher: Academic Press; Ex-library, o/wise good (no markings to text). No edition (1973)
Language: English
Category: Mathematics
Size ePUB: 1836 kb
Size Fb2: 1103 kb
Size DJVU: 1378 kb
Rating: 4.9
Votes: 943
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Subcategory: Science

e-Book Complexity of sequential and parallel numerical algorithms: [proceedings] epub download

by J.F. Traub



Start by marking Complexity of Sequential and Parallel Numerical Algorithms as Want to Read .

Start by marking Complexity of Sequential and Parallel Numerical Algorithms as Want to Read: Want to Read savin. ant to Read.

But the complexity of parallel algorithms is measured by the time, in which they can be implemented on a k-processor computer. Complexity of Sequential and Parallel Numerical Algorithms. Academic Press, New York, 1973, pp. 83–102.

oceedings{, title {Symposium on complexity of sequential .

oceedings{, title {Symposium on complexity of sequential and parallel numerical algorithms : program and abstracts. F. Traub}, year {1973} }. J. Traub.

Items related to complexity of sequential and parallel numerical algorithms. If book is not as described you may return it for a refund within 30 days. Sam Briggs dba Bingo Books 2 13016 NE 37th Court Vancouver, WA 98686 [email protected] Published by Academic Press, 1973. Condition: Very Good Hardcover. From Bingo Books 2 (Vancouver, WA, .

In numerical computational complexity. Complexity of Sequential and Parallel Numerical Algorithms at Carnegie-Mellon. University in May, 1973. Incidentally, there have been at least four Symposia.

In Complexity of Sequential and Parallel Numerical Algorithms (ed. by . Traub), Academic Press, New York, 1973, 149–180. The complexity of multiple-precision arithmetic. Seminar on Complexity of Computational Problem Solving (held at the Australian National University, Dec. 1974), Queensland Univ. Press, Brisbane, 1975. Fast multiple-precision evaluation of elementary functions. Sub-mitted to J. ACM.

Complexity of Sequential and Parallel Numerical Algorithms, J. Traub, E. 83-102. 4. Stephen A. Cook, The complexity of theorem-proving procedures, Proceedings of the third annual ACM symposium on Theory of computing, . 51-158, May 03-05, 1971, Shaker Heights, Ohio, United States. 5. Fischer, M. and Rabin, M. O. Super-exponential complexity of Presburger arithmetic. In Complexity of Computations (SIAM-AMS Proc. Vol. 7), R. M. Karp E. 1974, pp. 27-41.

Essays on the Complexity of Continuous Problems, European Mathematical Society, Zurich, 2009 (with E. Novak, I. H. Sloan, and H. Wozniakowski). Complexity and Information, Cambridge University Press, 1998 (with A. G. Werschulz). Information-Based Complexity, Academic Press, 1988 (with G. Wasilkowski and H.

This book gives a compact yet comprehensive survey of major results in the computational complexity of sequential algorithms. This is followed by a highly informative introduction to the development of parallel algorithms, with the emphasis on non-numerical algorithms

This book gives a compact yet comprehensive survey of major results in the computational complexity of sequential algorithms. This is followed by a highly informative introduction to the development of parallel algorithms, with the emphasis on non-numerical algorithms. The material is so selected that the reader in many cases is able to follow the same problem for which both sequential and parallel algorithms are discussed - the simultaneous presentation of sequential and parallel algorithms for solving enabling the reader to apprehend their common and unique features.

In computer science, a parallel algorithm, as opposed to a traditional serial algorithm, is an algorithm which can do multiple operations in a given time

In computer science, a parallel algorithm, as opposed to a traditional serial algorithm, is an algorithm which can do multiple operations in a given time.