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What is Optimization Problem

Encyclopedia of Artificial Intelligence
A computational problem whose object is to find the best from all feasible solutions.
Published in Chapter:
Different Approaches for Cooperation with Metaheuristics
José M. Cadenas (Universidad de Murcia, Spain), Ma Carmen Garrido (Universidad de Murcia, Spain), Enrique Muñoz (Universidad de Murcia, Spain), Carlos Cruz-Corona (Universidad de Granada, Spain), David A. Pelta (Universidad de Granada, Spain), and José L. Verdegay (Universidad de Granada, Spain)
Copyright: © 2009 |Pages: 8
DOI: 10.4018/978-1-59904-849-9.ch073
Abstract
Working on artificial intelligence, one of the tasks we can carry on is optimization of the possible solutions of a problem. Optimization problems appear. In optimization problems we search for the best solution, or one good enough, to a problem among a lot of alternatives. Problems we try to solve are usual in daily living. Every person constantly works out optimization problems, e.g. finding the quickest way from home to work taking into account traffic restrictions. Humans can find efficiently solutions to these problems because these are easy enough. Nevertheless, problems can be more complex, for example reducing fuel consumption of a fleet of plains. Computational algorithms are required to tackle this kind of problems. A first approach to solve them is using an exhaustive search. Theoretically, this method always finds the solution, but is not efficient as its execution time grows exponentially. In order to improve this method heuristics were proposed. Heuristics are intelligent techniques, methods or procedures that use expert knowledge to solve tasks; they try to obtain a high performance referring to solution quality and used resources. Metaheuristics, term first used by Fred Glover in 1986 (Glover, 1986), arise to improve heuristics, and can be defined as (Melián, Moreno & Moreno, 2003) ‘intelligent strategies for designing and improving very general heuristic procedures with a high performance’. Since Glover the field has been extensively developed. The current trend is designing new metaheuristics that improve the solution to given problems. However, another line, very interesting, is reuse existing metaheuristics in a coordinated system. In this article we present two different methods following this line.
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Approaches and Tools for Experiential Learning of Abstract Concepts: The Case of Algorithms
Combinatorial problem whose solution must optimize a given measure, either as maximization or minimization.
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Future Networks: Overview of Optimization Problems in Decision-Making Procedures
A problem that is described by: a set of parameters (inputs of the problem), a set of continuous or discrete decision variables, a set of constraints (in the form of equalities or inequalities over the parameters and variables), and an optimization criterion that is expressed as an objective function to be optimized. The goal is to find the best solution of the problem, that is the values of the variables that optimize (i.e., minimize or maximize, depending on the problem) the objective function, among all the feasible solutions (the solutions that fulfill the set of constraints).
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Transportation Network Optimization
The problem of finding the best value for a given max/min functions according to a set of constraints on the function variables.
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