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Bayesian Optimization with Robust Bayesian Neural Networks

机译:鲁棒贝叶斯神经网络的贝叶斯优化

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Bayesian optimization is a prominent method for optimizing expensive-to-evaluate black-box functions that is widely applied to tuning the hyperparameters of machine learning algorithms. Despite its successes, the prototypical Bayesian optimization approach - using Gaussian process models - does not scale well to either many hyperparameters or many function evaluations. Attacking this lack of scalability and flexibility is thus one of the key challenges of the field. We present a general approach for using flexible parametric models (neural networks) for Bayesian optimization, staying as close to a truly Bayesian treatment as possible. We obtain scalability through stochastic gradient Hamiltonian Monte Carlo, whose robustness we improve via a scale adaptation. Experiments including multi-task Bayesian optimization with 21 tasks, parallel optimization of deep neural networks and deep reinforcement learning show the power and flexibility of this approach.
机译:贝叶斯优化是一种优化昂贵的评估黑盒函数的杰出方法,广泛应用于调整机器学习算法的超参数。尽管取得了成功,但使用高斯过程模型的典型贝叶斯优化方法无法很好地扩展到许多超参数或许多函数评估上。因此,克服这种缺乏可伸缩性和灵活性的问题是该领域的主要挑战之一。我们提出了一种使用灵活的参数模型(神经网络)进行贝叶斯优化的通用方法,并尽可能接近真正的贝叶斯处理。我们通过随机梯度哈密顿量蒙特卡罗获得了可伸缩性,我们通过规模调整提高了其鲁棒性。实验包括21个任务的多任务贝叶斯优化,深度神经网络的并行优化和深度强化学习,这些都证明了这种方法的强大功能和灵活性。

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