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Application of generalized radial basis functions to the problem of object recognition

机译:广义径向基函数在目标识别中的应用

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Abstract: The neural network approach to computation is foundedon the application of simple mechanisms, operatinguniformly in massively parallel structures. Inaddition, the notion of `learning' or `training' playsa strong role; the hope is that, given sample solutionsto a difficult problem, some general mechanism canconstruct a general rule which produces solutions. Thispaper describes an application of one variant on thisparadigm, the theory of generalized radial basisfunctions (GRBF), also called HyperBF, to the problemof object recognition, which has often been regarded asa `symbolic' domain, ill-suited to the application ofneural networks. The authors begin with a briefreviewing of the view of learning which leads to theHyperBF paradigm, and continue by describing how theproblem of recognizing views of a particular object maybe cast into the neural network paradigm, and showingthe application of HyperBF to the problem, withexamples. Problems for further work are discussed. TheHyperBF scheme for learning models emerges fromfunction approximation theory (specifically, Tikhonov'sregularization theory). In its full generality, itincludes a number of other function approximationschemes; it also has a simple representation as a formof computational network (albeit a slightly unusualform). A feature of particular interest is that thenetwork is trained only on 2-D views of the objects tobe recognized; no explicit 3-D models are everconstructed, nor are they ever required. A discussionof the plain radial-basis-functions method ofapproximation is followed by discussion of variousgeneralizations.!
机译:摘要:计算计算的神经网络方法是在大规模平行结构中实施简单机构的应用。 inddition,“学习”或“培训”的概念强大的作用;希望如此,给定样本解决方案难题,一些一般机制突破了一种产生解决方案的一般规则。此纸纸介绍了在本协议识别(GRBF)的一个变体上的应用程序,也称为HyperBF,对象识别问题,该对象识别通常被认为是ASA“符号”域,不适合应用程序的应用程序。作者首先开始探索学习的观点,这导致了神秘主义范例,并继续描述特定对象的识别视图的问题,这些问题可能被投入神经网络范式,并将HyperBF的应用程序显示到问题的应用程序。讨论了进一步工作的问题。学习模型的神秘主义方案出现从功能近似理论(具体而言,Tikhonov'Regularization理论)。在完整的一般性中,不包括许多其他函数近似化学;它还具有简单的代表,作为计算网络的形式(尽管略微不动态)。特别感兴趣的特点是,只有在识别的对象的2-D视图上培训。没有明确的3-D模型是everclicted,它们也不需要。普通径向基函数方法的讨论之后讨论了各种一项。

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