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Robust Template Decomposition without Weight Restriction for Cellular Neural Networks Implementing Arbitrary Boolean Functions Using Support Vector Classifiers

机译:强大的模板分解,对使用支持向量分类器实现任意布尔函数的蜂窝神经网络的重量限制

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摘要

If the given Boolean function is linearly separable, a robust uncoupled cellular neural network can be designed as a maximal margin classifier. On the other hand, if the given Boolean function is linearly separable but has a small geometric margin or it is not linearly separable, a popular approach is to find a sequence of robust uncoupled cellular neural networks implementing the given Boolean function. In the past research works using this approach, the control template parameters and thresholds are restricted to assume only a given finite set of integers, and this is certainly unnecessary for the template design. In this study, we try to remove this restriction. Minterm- and maxterm-based decomposition algorithms utilizing the soft margin and maximal margin support vector classifiers are proposed to design a sequence of robust templates implementing an arbitrary Boolean function. Several illustrative examples are simulated to demonstrate the efficiency of the proposed method by comparing our results with those produced by other decomposition methods with restricted weights.
机译:如果给定的布尔函数是线性可分离的,则可以设计一款稳健的未耦合蜂窝神经网络,可以设计为最大边距分类器。另一方面,如果给定的布尔函数线性可分离但具有小的几何边距或者不是线性可分离的,则流行的方法是找到实现给定布尔函数的稳健的蜂窝神经网络序列。在过去的研究工作中,使用这种方法,控制模板参数和阈值仅限于假设给定的一组整数集,这肯定是模板设计不必要的。在这项研究中,我们尝试消除这种限制。建议使用软距和最大边距支持向量分类器的MinterM和基于MaxTerm的分解算法来设计实现任意布尔函数的稳健模板序列。模拟了几个说明性示例以证明所提出的方法的效率通过将我们的结果与由具有限制重量产生的其他分解方法产生的结果进行比较。

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