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portada Screening and Sufficiency in Multiobjective Decision Problems with Large Alternative Sets
Type
Physical Book
Publisher
Language
English
Pages
128
Format
Paperback
Dimensions
24.6 x 18.9 x 0.7 cm
Weight
0.24 kg.
ISBN13
9781288306879
Categories

Screening and Sufficiency in Multiobjective Decision Problems with Large Alternative Sets

Michael D. Cote (Author) · Biblioscholar · Paperback

Screening and Sufficiency in Multiobjective Decision Problems with Large Alternative Sets - Cote, Michael D.

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Synopsis "Screening and Sufficiency in Multiobjective Decision Problems with Large Alternative Sets"

Portfolio selection problems with combinatorially-large alternative sets can be impossible to evaluate precisely on a reasonable timescale. When portfolios require complex modeling for performance assessment, prohibitive computational processing times can result. Eliminating a small number of alternatives through an intelligent screening process can greatly reduce the number of alternative combinations, thereby decreasing a problem's evaluation time and cost. A methodology was developed for the class of hierarchical portfolio selection problems in which multiple objectives are all judged on the same sub-objectives. First, a novel capability-based alternative screening process was devised to identify and remove poor alternatives, thereby reducing the number of portfolios. Then, a performance-based portfolio screening process was explored to estimate portfolio sufficiency according to the performance requirements of the decision maker. Following the establishment of a set of sufficient portfolios, the analyst can employ higher resolution post-analysis methods to choose a final solution. Finally, the methodology was applied to a portfolio selection problem in which the United States Strategic Command attempts to select an ideal mix of intelligence, surveillance, and reconnaissance assets. After deconstructing the actual objective hierarchy, a set of representative alternatives were evaluated and a variety of screening procedures were applied to demonstrate significant reduction in the number of possible portfolios.

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