Pareto-Based Multiobjective Particle Swarm Optimization: Examples in Geophysical Modeling

Ersin Büyük
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引用次数: 2

Abstract

It has been recently revealed that particle swarm optimization (PSO) is a modern global optimization method and it has been used in many real world engineering problems to estimate model parameters. PSO has also led as tremendous alternative method to conventional geophysical modeling techniques which suffer from dependence to initial model, linearization problems and being trapped at a local minimum. An area neglected in using PSO is joint modeling of geophysical data sets having different sensivities, whereas this kind of modeling with multiobjective optimization techniques has become an important issue to increase the uniqueness of the model parameters. However, using of subjective and unpredictable weighting to objective functions may cause a misleading solution in multiobjective optimization. Multiobjective PSO (MOPSO) with Pareto approach allows obtaining set of solutions including a joint optimal solution without weighting requirements. This chapter begins with an overview of PSO and Pareto-based MOPSO presented their mathematical formulation, algorithms and alternate approaches used in these methods. The chapter goes on to present a series synthetic modeled of seismological data that is one kind of geophysical data by using of Pareto-based multiobjective PSO. According to results matched perfectly, we believe that multiobjective PSO is an innovative approach to joint modeling of such data.
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基于pareto的多目标粒子群优化:地球物理建模实例
粒子群优化(PSO)是一种现代全局优化方法,已被应用于许多实际工程问题中来估计模型参数。PSO也成为传统地球物理建模技术的巨大替代方法,传统地球物理建模技术存在依赖初始模型、线性化问题和被困在局部最小值的问题。利用粒子群算法对不同灵敏度的地球物理数据集进行联合建模是一个被忽视的问题,而利用多目标优化技术进行联合建模已成为提高模型参数唯一性的一个重要问题。然而,在多目标优化中,对目标函数使用主观和不可预测的权重可能会导致错误的解。采用Pareto方法的多目标粒子群算法(MOPSO)可以在不需要权重要求的情况下得到包含一个联合最优解的一组解。本章首先概述了PSO和基于帕累托的MOPSO,介绍了它们的数学公式、算法和在这些方法中使用的替代方法。在此基础上,利用基于pareto的多目标粒子群算法建立了地震数据的一系列综合模型,地震数据是地球物理数据的一种。结果表明,多目标粒子群算法是对此类数据进行联合建模的一种创新方法。
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