Metaheuristics in Data Mining

Metaheuristics in Data Mining

Miguel García Torres (Universidad de La Laguna, Spain)
Copyright: © 2009 |Pages: 7
DOI: 10.4018/978-1-60566-010-3.ch187
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Abstract

The Metaheuristics are general strategies for designing heuristic procedures with high performance. The term metaheuristic, which appeared in 1986 for the first time (Glover, 1986), is compound by the terms: “meta”, that means over or behind, and “heuristic”. Heuristic is the qualifying used for methods of solving optimization problems that are obtained from the intuition, expertise or general knowledge (Michalewicz & Fogel, 2000). Nowadays a lot of known strategies can be classified as metaheuristics and there are a clear increasing number of research papers and applications that use this kind of methods. Several optimization methods that already existed when the term appeared have been later interpreted as metaheuristics (Glover & Kochenberger, 2003). Genetic Algorithms, Neural Networks, Local Searches, and Simulated Annealing are some of those classical metaheuristics. Several modern metaheuristics have succeeded in solving relevant optimization problems in industry, business and engineering. The most relevant among them are Tabu Search, Variable Neighbourhood Search and GRASP. New population based evolutionary metaheuristics such as Scatter Search and Estimation Distribution Algorithms are also quite important. Besides Neural Networks and Genetic Algorithms, other nature-inspired metaheuristics such as Ant Colony Optimization and Particle Swarm Optimization are also now well known metaheuristics.
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Background

The Metaheuristic methods are general strategies for designing heuristic procedures for solving an optimization problem. An optimization problem is characterized by a search space S of feasible solutions and an objective function f. Solving the problem consists of finding an optimal solution s*; i.e., a feasible solution that optimizes f in S. Given a set of transformations or moves on the solution space, the neighbourhood of s, denoted by N(s), is the set of solutions that are reachable from s with one of these moves. A local optimum is a solution s that optimizes f in its neighbourhood N(s). A Local Search is a procedure that iteratively applies an improving move to a solution (Pirlot, 1996; Yagiura & Ibaraki, 2002). The main objection to local searches is that they are trapped in a local optimum. The first metaheuristics arose looking for ways to escape from local optima in order to reach an optimal solution. There are an increasing number of books and reviews on the whole field of Metaheuristics (Reeves, 1993, Michalewicz & Fogel, 2000; Glover & Kochenberger, 2003; Blum & Roli, 2003)

Data mining (DM) is a constantly growing area. DM tools are confronted to a particular problem: the great number of characteristics that qualify data samples. They are more or less victims of the abundance of information. DM needs benefits from the powerful metaheuristics that can deal with huge amounts of data in Decision Making contexts. Several relevant tasks in DM; such as clustering, classification, feature selection and data reduction, are formulated as optimization problems. The solutions for the corresponding problem consist of the values for the parameters that specify the role designed for performing the task. In nearest-neighbour clustering and classification, the solutions consist of the possible selections of cases for applying the rule. The objective functions are the corresponding performance measures. In Feature Selection and Data Reduction, the solutions are set of variables or cases and, if the size of set of features or the amount of data is fixed, the objective is to maximize the (predictive) performance. However in general, there are, at least, two objectives: the accuracy and the simplicity. They are usually contradictory and generally referred by the performance and the amount of information used for prediction. The accuracy is to be maximized and the amount of information is to be minimized. Therefore, multi-objective metaheuristics are appropriated to get the adequate tradeoff.

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