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Petroleum, energy and mining industries

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Search for a Moving Target: The FAB Algorithm

Article Abstract:

An iterative Forward and Backward (FAB) algorithm is studied. It is applicable to the problem of computing optimal search plans when the target's motion is modeled by a discrete space and time Markov chain. The class of objective functions to which the method applies is generalized. The object is to optimize the distribution of effort in finding a target which moves randomly from cell to cell as the search proceeds. A model is developed and numerical results presented. A table shows ten passes through the FAB algorithm. A graph shows myopic and near optimal miss functions.

Author: Washburn, A.R.
Publisher: Operations Research Society of America
Publication Name: Operations Research
Subject: Petroleum, energy and mining industries
ISSN: 0030-364X
Year: 1983
Mathematical models, Applications, Models, Systems, Markov Process, Searching, Surveillance Systems

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(An Absolute Value of E) Time Algorithm for Computing the Reliability of a Class of Directed Networks

Article Abstract:

The problem of computing source-to-terminal reliability is studied. It is the probability that a source can communicate with a certain terminal in a probabilistic directed network. A set of reliability-preserving reductions is discussed. Polynomial time algorithms are developed for a class of directed networks called BSP-digraphs. The proposed method is usable for mixed graphs containing directed and undirected edges. Diagrams are used to illustrate digraphs.

Author: Agrawal, A., Satyanarayana, A.
Publisher: Operations Research Society of America
Publication Name: Operations Research
Subject: Petroleum, energy and mining industries
ISSN: 0030-364X
Year: 1984
Computational complexity (Machine theory), Reliability (Trustworthiness), Network analyzers, Graph theory, LAN Monitor, Networks, Reliability, Probability, Computational Complexity

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An Algorithm for a Class of Discrete Maximum Entropy Problems

Article Abstract:

An exact method for solving a class of maximum entropy problems is presented. The solutions are valuable for testing numerical nonlinear programming methods. An example of equipment selection for an oil spill problem is given.

Author: Freund, D., Saxena, U.
Publisher: Operations Research Society of America
Publication Name: Operations Research
Subject: Petroleum, energy and mining industries
ISSN: 0030-364X
Year: 1984
Nonlinear programming, Mathematical Programming, Decision Making, Theory, Entropy

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Subjects list: Management science, Algorithms, Algorithm, Optimization, Operations Research
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