Scheduling loosely connected task graphs
DSpace at IIT Bombay
View Archive InfoField | Value | |
Title |
Scheduling loosely connected task graphs
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Creator |
RANADE, ABHIRAM
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Subject |
polynomials
approximation theory constraint theory algorithms |
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Description |
We present a polynomial time algorithm for precedence-constrained scheduling problems in which the task graph can be partitioned into large disjoint parts by removing edges with high float, where the float of an edge is defined as the difference between the length of the longest path in the graph and the length of the longest path containing the edge. Our algorithm guarantees schedules within a factor 1.875 of the optimal independent of the number of processors. The best-known factor for this problem and in general is 2-2/p, where p is the number of processors, due to Coffman–Graham. Our algorithm is unusual and considerably different from that of Coffman–Graham and other algorithms in the literature.
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Publisher |
Elsevier
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Date |
2009-05-10T09:11:43Z
2011-12-08T07:07:34Z 2011-12-26T13:01:58Z 2011-12-27T05:47:47Z 2009-05-10T09:11:43Z 2011-12-08T07:07:34Z 2011-12-26T13:01:58Z 2011-12-27T05:47:47Z 2003 |
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Type |
Article
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Identifier |
Journal of Computer and System Sciences 67(1), 198-208
0022-0000 10.1016/S0022-0000(03)00071-0 http://hdl.handle.net/10054/1337 http://dspace.library.iitb.ac.in/xmlui/handle/10054/1337 |
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Language |
en
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