Stochastic Approximation Monte Carlo for MLP Learning

F. Liang
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引用次数: 2

Abstract

Over the past several decades, multilayer perceptrons (MLPs) have achieved increased popularity among scientists, engineers, and other professionals as tools for knowledge representation. Unfortunately, there is no a universal architecture which is suitable for all problems. Even with the correct architecture, frustrating problems of connection weights training still remain due to the rugged nature of the energy landscape of MLPs. The energy function often refers to the sum-of-square error function for conventional MLPs and the negative logposterior density function for Bayesian MLPs. This article presents a Monte Carlo method that can be used for MLP learning. The main focus is on how to apply the method to train connection weights for MLPs. How to apply the method to choose the optimal architecture and to make predictions for future values will also be discussed, but within the Bayesian framework.
MLP学习的随机逼近蒙特卡罗算法
在过去的几十年里,多层感知器(mlp)作为知识表示工具在科学家、工程师和其他专业人士中越来越受欢迎。不幸的是,没有一个适用于所有问题的通用架构。即使有了正确的架构,由于mlp的能量格局的崎岖性质,连接权重训练仍然存在令人沮丧的问题。能量函数通常是指传统mlp的平方和误差函数和贝叶斯mlp的负对数后验密度函数。本文提出了一种可用于MLP学习的蒙特卡罗方法。重点研究了如何将该方法应用于mlp的连接权训练。如何应用该方法来选择最优架构和对未来值进行预测也将被讨论,但在贝叶斯框架内。
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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