| A New Nonlinear Stochastic Finite Element Method Based on Hermite Integrate |
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| 引用本文： | YANG Jie,CHEN Qiu,GAO Zhi-hui. A New Nonlinear Stochastic Finite Element Method Based on Hermite Integrate[J]. 保鲜与加工, 2003, 0(12): 15-17 |
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| 作者姓名： | YANG Jie CHEN Qiu GAO Zhi-hui |
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| 摘 要： | We apply the Hermite integrate to nonlinear stochastic finite element method, and establish the theory and algorithm of Stochastic FEM based on the Hermite integrate. An example is put forward, which is solved by choosing different kinds of integrate points and verified with Monte-Carlo stochastic FEM. The result show that the new method own a high efficiency. On the precision, the first and the second order quadrature reach high precision although the integrate points only is 3, however, the high precision of the third and the fourth order quadrature need more integrate points (e.g.11).
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| 关 键 词： | the hermite integrate monte-carlo stochastic FEM |
| 修稿时间： | 2003-08-10 |
A New Nonlinear Stochastic Finite Element Method Based on Hermite Integrate |
| |
| YANG Jie,CHEN Qiu,GAO Zhi-hui. A New Nonlinear Stochastic Finite Element Method Based on Hermite Integrate[J]. Storage & Process, 2003, 0(12): 15-17 |
| |
| Authors: | YANG Jie CHEN Qiu GAO Zhi-hui |
| |
| Abstract: | We apply the Hermite integrate to nonlinear stochastic finite element method, and establish the theory and algorithm of Stochastic FEM based on the Hermite integrate. An example is put forward, which is solved by choosing different kinds of integrate points and verified with Monte-Carlo stochastic FEM. The result show that the new method own a high efficiency. On the precision, the first and the second order quadrature reach high precision although the integrate points only is 3, however, the high precision of the third and the fourth order quadrature need more integrate points (e.g.11). |
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| Keywords: | the hermite integrate monte-carlo stochastic FEM |
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