Otimização multiobjetivo para seleção simultânea de variáveis e objetos em cromossomo duplo de representação inteira para calibração multivariada

Nenhuma Miniatura disponível

Data

2017-08-24

Título da Revista

ISSN da Revista

Título de Volume

Editor

Universidade Federal de Goiás

Resumo

Multiobjective Optimization for feature and samples selection in double chromosome of integer representation and variable size for multivariate calibration} In several problems of regression, classification, prediction, approximation Optimization, the original data contain a large number of variables to obtain a better representation of the problem under consideration. However, a significant part of the variables may be irrelevant and redundant from the point of view of machine learning. Indeed, one of the challenges to be overcome is a selection of a subset of variables that has the best perform. One of the breakthroughs in this type of problem is the use of a multiobjective formulation that avoids the overlap of the model to the training data set. Another important point is the process of choosing the objects to be used in the learning stage. Generally, a selection of variables and treatment objects are treated separately and without dependence. This project proposes a multiobjective modeling to select variables and objects simultaneously using a genetic integer representation algorithm with variable size chromosomes. It is expected that a simultaneous selection of objects and variables on a multiobjective context produce better results in a traditional approach. As a case study this work utilized an analysis of near infrared (NIR) material on oil samples for the purpose of estimating the concentration of an interest properties such set was used in the competition conducted at the International Diffuse Reflectance Conference (IDRC) in the year 2014.

Descrição

Citação

BASTOS, H. K. O. Otimização multiobjetivo para seleção simultânea de variáveis e objetos em cromossomo duplo de representação inteira para calibração multivariada. 2017. 76 f. Dissertação (Mestrado em Ciência da Computação) - Universidade Federal de Goiás, Goiânia, 2017.