This research investigates an uncapacitated discrete location problem called maximum capture (MAXCAP) model, where the number of facilities to be opened is specified and has no capacity constraints. Revelle (1986) presented the Maximum Capture Model in which a new competing firm A seeks to locate p new stores in a spatial market where other firms, say B are already competing for clients. The objective of the new firm is to maximize its market capture. This problem is reviewed, the drawback of the model discussed and a quick ...
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This research investigates an uncapacitated discrete location problem called maximum capture (MAXCAP) model, where the number of facilities to be opened is specified and has no capacity constraints. Revelle (1986) presented the Maximum Capture Model in which a new competing firm A seeks to locate p new stores in a spatial market where other firms, say B are already competing for clients. The objective of the new firm is to maximize its market capture. This problem is reviewed, the drawback of the model discussed and a quick and simple method along with two revised formulations are presented. New MAXCAP related problems are developed and formulation provided. A GA is developed to obtain the best solution for one of the models developed. A decision support system is developed using the interface between the GIS and a heuristic based on GA. Further, robust analysis is also adopted to find the best ways of finding a robust solution. This book can be a useful reference and a practical guide to academic in location analysis, to market researchers, GIS developers and students who are interested in pursuing research work in location analysis and optimisation.
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Add this copy of The Maximum Capture Problem: Models to cart. $126.99, good condition, Sold by Bonita rated 4.0 out of 5 stars, ships from Hialeah, FL, UNITED STATES, published 2010 by LAP LAMBERT Academic Publishin.