A Geometrically-Based Method for Efficient Many-Objective Decision-Making
Abstract
Practitioners of the systems engineering discipline are increasingly asked to make decisions from large sets of alternative solutions while considering the conflicting interests of diverse system stakeholders. Formulated as many-alternative, many-objective optimization problems, a posteriori methods are often applied to these scenarios to determine the solution alternatives that are objectively best performing according to the diverse stakeholder preferences. Frequently operating under computational and temporal constraints, decision-makers are often forced to consider fewer alternatives or incorporate a smaller number of stakeholder preferences due to the inefficiencies of current a posteriori methods. Utilizing a geometric comparison to the ideal point of the solution-space, a method is proposed that seeks to reduce the computational and temporal expense of determining the set of objectively superior solutions. In a numerical comparison to current methods, the proposed was shown to exhibit improved efficiency across a range of many-objective test-classes. Equipped with these efficiency allowances, systems engineering decision-makers can consider more alternatives and a greater number of stakeholder preferences without violating computational or time restrictions. These liberties enable a more complete and tailored search of the solution-space, permitting the identification of more thoroughly vetted and scrutinized objectively superior engineering solutions.
Recommended Citation
S. Vanfossan, "A Geometrically-Based Method for Efficient Many-Objective Decision-Making," 2019 International Annual Conference Proceedings of the American Society for Engineering Management and 40th Meeting Celebration: A Systems Approach to Engineering Management Solutions, ASEM 2019, American Society of Engineering Management, Jan 2019.
Department(s)
Engineering Management and Systems Engineering
Keywords and Phrases
Geometric presort; Ideal point comparison; Many-objective decision-making; Pareto efficient set; Pareto frontier
International Standard Book Number (ISBN)
978-099751956-3
Document Type
Article - Conference proceedings
Document Version
Citation
File Type
text
Language(s)
English
Rights
© 2024 American Society of Engineering Management, All rights reserved.
Publication Date
01 Jan 2019
