【24h】

PIPELINING OF ART ARCHITECTURES (FAM, EAM, GAM) WITHOUT MATCH TRACKING

机译:无需进行匹配跟踪即可完成艺术建筑(FAM,EAM,GAM)的流水线

获取原文
获取原文并翻译 | 示例

摘要

Adaptive Resonance theory was introduced by Grossberg to address the stability versus plasticity dilemma. That is, how can one design a learning system that is plastic enough to learn new information, and at the same time stable enough not to forget old, important information that it has already learned. In the past two decades a number of ART neural network architectures were introduced in the literature, based on the ART theory. These architectures can solve clustering and classification problems. Our focus in this paper is ART architectures that function like classifiers. ART classifiers have a number of desirable properties, such as guaranteed convergence to a solution for any classification problem of interest, fast convergence to a solution (i.e., they converge in a few epochs, where epoch is a single presentation of all the training data), they can be trained in an on-line fashion, they have the ability to recognize novel inputs, and they can explain the answers that they produce. One of their limitations is that for large database problems, where inevitably a lot of categories (clusters) are created to represent the input data, the convergence to a solution becomes excruciatingly slow, since ART's complexity is proportional to the product of the input patterns and the number of categories created. To address this problem, Castro had suggested a parallel implementation of Fuzzy ARTMAP (one of the ART classifiers) on a Beowulf cluster. Castro's implementation was efficient and general enough to apply to other ART architectures, such as Ellipsoidal ARTMAP and Gaussian ARTMAP, which are two other examples of ART classifiers. In this paper we validate this claim, that EAM and GAM can be implemented effectively on a Beowulf cluster, and we verify this claim by presenting appropriate experimental results. What is also worth noting is that Castro's Fuzzy ARTMAP Beowulf implementation can also be applied to other competitive classifiers, neural network based or not.
机译:Grossberg引入了自适应共振理论,以解决稳定性与可塑性的难题。也就是说,如何设计一种学习系统,该学习系统应具有足够的可塑性来学习新信息,同时又要足够稳定以至于不会忘记已经学习过的旧的重要信息。在过去的二十年中,基于ART理论在文献中引入了许多ART神经网络架构。这些体系结构可以解决聚类和分类问题。本文的重点是功能类似于分类器的ART架构。 ART分类器具有许多理想的属性,例如,对于任何感兴趣的分类问题,可以保证收敛到解决方案;快速收敛到解决方案(即,它们收敛于几个纪元,其中纪元是所有训练数据的单个表示) ,他们可以通过在线方式进行培训,他们可以识别新颖的输入,并且可以解释所产生的答案。它们的局限性之一是,对于大型数据库问题,不可避免地会创建许多类别(簇)来表示输入数据,由于ART的复杂度与输入模式的乘积成正比,因此解决方案的收敛变得异常缓慢。创建的类别数。为了解决此问题,Castro建议在Beowulf集群上并行执行Fuzzy ARTMAP(ART分类器之一)。 Castro的实现高效且通用,足以应用于其他ART体系结构,例如椭球ARTMAP和高斯ARTMAP,这是ART分类器的另外两个示例。在本文中,我们验证了这一主张,即可以在Beowulf集群上有效地实施EAM和GAM,并通过提供适当的实验结果来验证这一主张。还值得注意的是,Castro的Fuzzy ARTMAP Beowulf实现也可以应用于其他竞争分类器,无论是否基于神经网络。

著录项

相似文献

  • 外文文献
  • 中文文献
  • 专利
获取原文

客服邮箱:kefu@zhangqiaokeyan.com

京公网安备:11010802029741号 ICP备案号:京ICP备15016152号-6 六维联合信息科技 (北京) 有限公司©版权所有
  • 客服微信

  • 服务号