节点文献
神经网络在有限元动力分析的最小特征值计算中的应用
The Application of the Neural Network in the Calculation of Minimized Eigenvalue of Dynamic Analysis of Finite Element
【摘要】 广义特征值问题是有限元动力学计算的基本问题之一。其算法的有效性对大型复杂结构的动力学分析至关重要。从能量的观点出发 ,将神经网络的优化计算能力与Rayleigh极小值原理相结合得到了求解广义特征值问题的极小值及其对应特征向量的神经网络解法 ,为神经网络优化计算应用于有限元结构动力分析打下了一个良好的基础
【Abstract】 Generalized eigenvalue is one of the basic problems in the finite element dynamic calculation. The validity of the algorithm is essential to the dynamic analysis of large-scale complex structures. In view of energy, this paper obtains the minimized value to solve the problem of finite eigenvalue and the neural network solution if its corresponding eigenvector by integrating the optimized calculating capability and Rayleigh minimized value theory, which lays a solid foundation for the neural network optimization in the finite element structural dynamic analysis.
【Key words】 neural network; finite element; dynamic analysis; minimized eigenvalue;
- 【文献出处】 重庆工学院学报 ,Journal of Chongqing Institute of Technology Management , 编辑部邮箱 ,2002年05期
- 【分类号】TP183
- 【被引频次】1
- 【下载频次】87