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Application of error minimized extreme learning machine for simultaneous learning of a function and its derivatives

机译:误差最小化极限学习机在同时学习功能及其派生中的应用

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In this paper a new learning algorithm is proposed for the problem of simultaneous learning of a function and its derivatives as an extension of the study of error minimized extreme learning machine for single hidden layer feedforward neural networks. Our formulation leads to solving a system of linear equations and its solution is obtained by Moore-Penrose generalized pseudo-inverse. In this approach the number of hidden nodes is automatically determined by repeatedly adding new hidden nodes to the network either one by one or group by group and updating the output weights incrementally in an efficient manner until the network output error is less than the given expected learning accuracy. For the verification of the efficiency of the proposed method a number of interesting examples are considered and the results obtained with the proposed method are compared with that of other two popular methods. It is observed that the proposed method is fast and produces similar or better generalization performance on the test data.
机译:针对单隐层前馈神经网络误差最小极限学习机的研究扩展,本文针对函数及其导数的同时学习问题提出了一种新的学习算法。我们的公式导致求解线性方程组,并且其解是通过Moore-Penrose广义伪逆获得的。在这种方法中,通过将新的隐藏节点一个接一个地或逐组地重复添加到网络中,并以有效的方式递增地更新输出权重,直到网络输出误差小于给定的预期学习,自动确定隐藏节点的数量。准确性。为了验证所提方法的效率,考虑了许多有趣的示例,并将所提方法获得的结果与其他两种流行方法进行了比较。可以看出,所提出的方法是快速的,并且在测试数据上产生相似或更好的泛化性能。

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