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Iterative-deepening heuristic search for optimal and semi-optimal resource allocationIt is demonstrated that when iterative-deepening A asterisk (IDA asterisk) is applied to one type of resource allocation problem, it uses far less storage than A asterisk, but opens far more nodes and thus has unacceptable time complexity. This is shown to be due, at least in part, to the low-valued effective branching factor that is a characteristic of problems with real-valued cost functions. The semi-optimal, epsilon-admissible IDA asterisk sub epsilon search algorithm that the authors described was shown to open fewer nodes than both A asterisk and IDA asterisk with storage complexity proportional to the depth of the search tree.
Document ID
19880007028
Acquisition Source
Legacy CDMS
Document Type
Conference Paper
Authors
Bridges, Susan M.
(Alabama Univ. Huntsville, AL, United States)
Johannes, James D.
(Alabama Univ. Huntsville, AL, United States)
Date Acquired
September 5, 2013
Publication Date
November 1, 1987
Publication Information
Publication: NASA. Marshall Space Flight Center, Third Conference on Artificial Intelligence for Space Applications, Part 1
Subject Category
Computer Programming And Software
Accession Number
88N16410
Distribution Limits
Public
Copyright
Work of the US Gov. Public Use Permitted.
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