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共轭梯度与牛顿混杂算法及在神经网络的应用
Conjugate-Gradient-and-Newton Hybrid Method and Application in Neural Network
【摘要】 在Powell重启动共轭梯度法基础上,利用共轭迭代过程产生的二阶导数信息,构造出当前点的牛顿方向,从而得出一类快速共轭梯度法。用于神经网络逼近非线性函数的学习结果表明,该算法的收敛速度均高于使用相同构造公式的共轭梯度算法。
【Abstract】 Based on the restart conjugate gradient method by Powell,the current point’s Newton direction has been con-structed according to the information of second derivative in the course of conjugate-gradient calculation,which produces Conjugate-Gradient-and-Newton Hybrid(CGNH)method.The learning result applied in neural network to approach to non-linear function shows that the rate of convergence of CGNH method is better than that of conjugate gradient method using the same constructing equation.
【关键词】 共轭梯度与牛顿混杂算法;
收敛速度;
神经网络;
【Key words】 Conjugate-Gradient-and-Newton Hybrid method; the rate of convergence; neural network;
【Key words】 Conjugate-Gradient-and-Newton Hybrid method; the rate of convergence; neural network;
- 【文献出处】 计算机工程与应用 ,Computer Engineering and Applications , 编辑部邮箱 ,2004年35期
- 【分类号】TP183
- 【被引频次】3
- 【下载频次】176