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Relation between weight initialization of neural networks and pruning algorithms: case study on Mackey-Glass time series

机译:神经网络权重初始化与修剪算法之间的关系:以Mackey-Glass时间序列为例

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The implementation of weight initialization is directly related to the convergence of learning algorithms. We made a case study on the Mackey-Glass time series problem in order to try to find some relations between weight initialization of neural networks and pruning algorithms. The pruning algorithm used in simulations is the Laplace regularizer method, that is, the backpropagation algorithm with Laplace regularizer added to the criterion function. Simulation results show that different kinds of initialization weight matrices display almost the same generalization ability when using the pruning algorithm, at least for the Mackey-Glass time series.
机译:权重初始化的实现与学习算法的收敛直接相关。我们对Mackey-Glass时间序列问题进行了案例研究,以试图找到神经网络的权重初始化与修剪算法之间的某些关系。在仿真中使用的修剪算法是Laplace正则化方法,即,向后传播算法,其中Laplace正则化器添加到了标准函数中。仿真结果表明,至少在Mackey-Glass时间序列上,使用修剪算法时,不同种类的初始化权重矩阵显示出几乎相同的泛化能力。

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