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Fast TSP algorithm based on binary neuron output and analog neuron input using the zero-diagonal interconnect matrix and necessary and sufficient constraints of the permutation matrix

机译:基于二元神经元输出的快速TSP算法和使用零对角线互连矩阵的模拟神经元输入以及置换矩阵的必要和充分约束

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Alleged difficulties of the original Hopfield and Tank (H-T) neural network model reported by G.V. Wilson and G.S. Pawley (1988) in attempting a scaled-up VLSI implementation of the traveling salesman problem (TSP) are clarified and repudiated. A simple refinement is presented that has sped up and eliminated the decaying dynamics compounded by the feeble and indecisive analog neurons having a self-decaying interconnect. In summary, the modified TSP version is based on binary neuronic output, analog neuronic input, a zero diagonal interconnect matrix, the necessary and sufficient constraint of a permutation matrix, Lagrangian multipliers a=b=c=1, and Euler's first-order integration with the step constant about 10/sup -4/. Programs, one written in True Basic running on a microcomputer (Macintosh Plus or Mac II) and the other written in C on a mainframe computer, are briefly mentioned.
机译:所涉嫌G.V报告的原始Hopfield和Tank(H-T)神经网络模型的困难。威尔逊和G.S. Pawley(1988)在尝试缩放的VLSI实施旅行推销员问题(TSP)的实施中澄清并否定。提出了一种简单的改进,其加速并消除了通过具有自腐蚀互连的虚弱和纯度的模拟神经元复合的衰减动力学。总之,修改的TSP版本基于二进制神经输出,模拟神经输出,零对角线互连矩阵,排列矩阵的必要和充分约束,拉格朗日乘法器A = B = C = 1,以及欧拉的一阶集成步长约为10 / sup -4 /。简要介绍,在Microcoputer(Macintosh Plus或Mac II)上以真正的基本运行编写的程序,以及在主机计算机上写入的另一个。

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