Parallel dynamic programming

Recurrence formulations for various problems such as finding an optimal order of matrix multiplication, finding an optimal binary search tree and optimal triangulation of polygons assume a similar form. A CREW PRAM algorithm has been given to solve such dynamic programming problems. The algorithm us...

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Published in:Parallel and Distributed Processing, 2nd IEEE Symposium On pp. 497 - 500
Main Authors: Viswanathan, V., Huang, S.-H.S., Hongfei Liu
Format: Conference Proceeding
Language:English
Published: IEEE Comput. Soc. Press 1990
Subjects:
ISBN:0818620870, 9780818620874
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Abstract Recurrence formulations for various problems such as finding an optimal order of matrix multiplication, finding an optimal binary search tree and optimal triangulation of polygons assume a similar form. A CREW PRAM algorithm has been given to solve such dynamic programming problems. The algorithm uses O(n/sup 6//log n) processors and runs in O(log/sup 2/ n)time. A modified algorithm is presented which reduces the processor requirement to O(n/sup 6//log/sup 5/n) while maintaining the same time complexity of O(log/sup 2/ n).< >
AbstractList Recurrence formulations for various problems such as finding an optimal order of matrix multiplication, finding an optimal binary search tree and optimal triangulation of polygons assume a similar form. A CREW PRAM algorithm has been given to solve such dynamic programming problems. The algorithm uses O(n/sup 6//log n) processors and runs in O(log/sup 2/ n)time. A modified algorithm is presented which reduces the processor requirement to O(n/sup 6//log/sup 5/n) while maintaining the same time complexity of O(log/sup 2/ n).< >
Author Viswanathan, V.
Hongfei Liu
Huang, S.-H.S.
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  surname: Hongfei Liu
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  organization: Dept. of Comput. Sci., Houston Univ., TX, USA
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Snippet Recurrence formulations for various problems such as finding an optimal order of matrix multiplication, finding an optimal binary search tree and optimal...
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StartPage 497
SubjectTerms Binary search trees
Binary trees
Computer science
Dynamic programming
Equations
H infinity control
NASA
Open systems
Phase change random access memory
Title Parallel dynamic programming
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