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Hierarchical Genetic Algorithms for Fuzzy Inference System Optimization Applied to Response Integration for Pattern Recognition

机译:模糊推理系统优化的分层遗传算法在模式识别响应积分中的应用

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In this paper, a new method for fuzzy inference system optimization is proposed. The optimization consists in find the optimal parameters of fuzzy inference system used to combine the responses of modular neural networks using a hierarchical genetic algorithm. The optimized parameters are: type of fuzzy logic (type-1 and interval type-2), type of system (Mamdani or Sugeno), type of membership functions, number of membership functions in each variable (inputs and output), their parameters and the consequents of the fuzzy rules. Four benchmark databases are used to test the proposed method where, each database is a different biometric measure (face, iris, ear and voice) and each database is learned by a modular neural network. The main objective of the fuzzy inference system is to combine the different responses of the modular neural network and achieve final good results even when one (o more) biometric measure has individually a bad result. The results obtained in a previous work are used to compare with the results obtained in this paper.
机译:本文提出了一种新的模糊推理系统优化方法。优化在于找到模糊推理系统的最优参数,该最优推理参数用于使用分层遗传算法来组合模块化神经网络的响应。优化的参数为:模糊逻辑的类型(类型1和区间类型2),系统类型(Mamdani或Sugeno),隶属函数类型,每个变量(输入和输出)中隶属函数的数量,它们的参数和模糊规则的结果。四个基准数据库用于测试所提出的方法,其中,每个数据库都是不同的生物特征度量(面部,虹膜,耳朵和声音),并且每个数据库都是通过模块化神经网络学习的。模糊推理系统的主要目标是结合模块化神经网络的不同响应,即使在一个(或多个)生物特征度量单独有不良结果的情况下也能获得最终的良好结果。在先前的工作中获得的结果用于与本文中获得的结果进行比较。

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