Multimodal search techniques, 1971
Scope and Contents
The collection consists of theses written by students enrolled in the Monmouth College and Monmouth University graduate Electronic Engineering programs. The holdings are bound print documents that were submitted in partial fulfillment of requirements for the Master of Science degree.
Dates
- Creation: 1971
Creator
- Major, Paul A. (Author, Person)
- Drucker, Harris (1943-2024) (Thesis advisor, Person)
Conditions Governing Access
All analog collection holdings are limited to library use only.
Researchers seeking to photocopy collection materials must complete an Application to Photocopy Form.
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Permission to examine, or copy, collection materials does not imply permission to publish or quote. It is the responsibility of the researcher to obtain such permissions from both the copyright holder and Monmouth University.
Extent
2 Items (print book) : 89 pages ; 8.5 x 11.0 inches (28 cm).
Language of Materials
English
Abstract
The purpose of this paper is to investigate the suitability of dynamic simplex search methods for finding the global extremum of multimodal functions. The search will be in N variable space with the form of the function unknown or in such a form that conventional techniques such as the calculus cannot be used.
The initial search is conducted using the dynamic simplex method to find the first extremum. Three methods were evaluated for their usefulness in determining the global extremum. The first of these is the dyanamic simplex with a randomly selected new starting point. The next method is a continued dynamic simplex, where the extremum will be used as the starting point for a new simplex. The third method is a steepest-slope dynamic simplex combination. In all cases, subsequent searches are excluded from re-entering the area of previously searched regions. The variable structure automaton multimodal search technique is used for comparison with the above three methods. The multi-trig function is used as the test function.
The adequacy of each of the methods is evaluated for the finding of the global extremum in the least number of iterations. The results show that the randomly selected new start point method will best meet this requirement.
Partial Contents
Abstract -- Introduction -- Discussion -- Search techniques -- Results -- Conclusions -- Appendix I -- Appendix II -- Appendix III -- Appendix IV -- Appendix V -- Appendix VI -- References.
Source
- Monmouth College (West Long Branch, N.J.) (University place, Organization)
Repository Details
Part of the Monmouth University Library Archives Repository
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