学习适应度模型的最优抽样策略

A. Ratle
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引用次数: 79

摘要

本文研究了利用克里格插值和估计作为函数逼近工具来优化计算复杂函数。适应度函数的模型是由该函数的少量样本建立的。该模型作为辅助适应度函数应用于基于模型的学习策略中。克里格方法代表了全球模型和局部模型之间的折衷。该模型最初是整个域的全局近似值,在优化过程中的连续更新将其转化为更精确的局部近似值。为了以较低的计算成本高效地更新适应度模型,研究了几种真实适应度函数采样的方法。
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Optimal sampling strategies for learning a fitness model
The paper investigates the use of kriging interpolation and estimation as a function approximation tool for the optimization of computationally complex functions. A model of the fitness function is built from a small number of samples of this function. This model is utilized in a model based learning strategy as an auxiliary fitness function. The kriging approach represents a compromise between global models and local models. The model is initially a global approximation of the entire domain, and successive updates during the optimization process transform it into a more precise local approximation. Several approaches for the sampling of the true fitness function are investigated in order to update a fitness model efficiently and at a low computational cost.
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