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A geometric approach to properties of the discrete-time cellularneural network

机译:离散时间蜂窝神经网络特性的几何方法

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Using the available theory on linear threshold logic, the Discrete-Time Cellular Neural Network (DTCNN) is studied from a geometrical point of view, Different modes of operation are specified. A bound on the number of possible mappings is given for the case of binary inputs. The mapping process in a cell of the network is interpreted in the input space and the parameter space. Worst-case and average-case accuracy conditions are given, and a sufficient worst-case bound on the number of bits required to store the network parameters for the case of binary input signals is derived. Methods for optimizing the robustness of DTCNN parameters for certain regions of the parameter space are discussed
机译:使用线性阈值逻辑的可用理论,从几何角度研究了离散时间细胞神经网络(DTCNN),并指定了不同的操作模式。对于二进制输入,给出了可能映射数的界限。在输入空间和参数空间中解释网络单元中的映射过程。给出了最坏情况和平均情况下的精度条件,并得出了在二进制输入信号情况下存储网络参数所需的位数上的充分最坏情况界限。讨论了针对参数空间某些区域优化DTCNN参数鲁棒性的方法

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