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Computing Method and Hardware Circuit Implementation of Neural Network on Finite Element Analysis

机译:有限元分析的神经网络计算方法与硬件电路实现

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The finite element analysis in theory of elasticity is corresponded to the quadratic programming with equality constraint, which can be further transformed into the unconstrained optimization. In the paper, the neural network of finite element solving was obtained on the basis of Hopfield neural network that was reformed. And the no error solving of finite element neural net computation was realized in theory. And a design method to construct an artificial neuron by using electronic devices such as operational amplifier, digital controlled potentiometer and so on was presented. A programmable hardware neural network of finite element can be build up by using analog switches to interconnect inputs/outputs of hardware neurons. The weights, biases and connection in the hardware neural network of finite element can be adjusted automatically by microprocessor according to the results of train to controlling system, This programmable hardware neural network of finite element has some more adaptability for different systems. In addition, the authors present the computer simulation and analogue circuit experiment to verify this method. The results are revealed that: 1) The results of improved Hopfield neural network are reliable and accuracy; 2) The improved Hopfield neural network model has an advantage on circuit realization and the computing time, which is unrelated with complexity of the structure, is constant. It is practical significance for the research and calculation.
机译:弹性理论中的有限元分析与具有等式约束的二次规划相对应,可以进一步转化为无约束优化。本文在经过改造的Hopfield神经网络的基础上,获得了有限元求解的神经网络。并从理论上实现了有限元神经网络计算的无误差求解。提出了一种利用运算放大器,数控电位器等电子设备构造人工神经元的设计方法。可以通过使用模拟开关来互连硬件神经元的输入/输出来构建有限元的可编程硬件神经网络。微处理器可以根据对控制系统的训练结果,自动调整有限元硬件神经网络中的权重,偏差和连接。该可编程有限元硬件神经网络对不同系统具有更大的适应性。此外,作者还提供了计算机仿真和模拟电路实验以验证该方法。结果表明:1)改进的Hopfield神经网络的结果可靠,准确。 2)改进的Hopfield神经网络模型在电路实现上具有优势,并且计算时间与结构的复杂性无关,是恒定的。对于研究和计算具有现实意义。

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