Bayesian Optimization: Model Comparison With Different Benchmark Functions

Ning Qin, Xinyu Zhou, Jiaqi Wang, Chujie Shen
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Abstract

Bayesian optimization(BO) is a global optimization problem. It is an important approach in machine learning, hyperparameter tuning and other fields such as drug discovery. BO consists of two main parts which are probabilistic model for the objective function and acquisition function. This paper mainly focused on assessing the strengths and weaknesses of two different probabilistic models which are Gaussian Process (GP) and Random Forests (RF). This paper illustrated several results, which indicated the performance of each probabilistic model and helped us find the optimal model corresponding to each benchmark function. RF will be preferred if the function is smooth. GP will be preferred if the function has many local minima. Moreover, implementability of other probabilistic models were discussed in this paper.
贝叶斯优化:不同基准函数下的模型比较
贝叶斯优化是一个全局优化问题。它是机器学习、超参数调谐和药物发现等领域的重要方法。BO主要由目标函数的概率模型和获取函数两部分组成。本文主要研究了高斯过程(GP)和随机森林(RF)两种不同概率模型的优缺点。本文给出了几个结果,这些结果表明了每个概率模型的性能,并帮助我们找到每个基准函数对应的最优模型。如果功能平滑,则首选RF。如果函数有许多局部极小值,则首选GP。此外,本文还讨论了其他概率模型的可实现性。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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