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基于矩形有限元离散泊松方程的二重网格法研究
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作者 韩冰冰 《安阳师范学院学报》 2021年第5期5-8,共4页
采用矩形有限元方法离散泊松方程,形成粗网格和细网格,对粗网格精确求解,然后采用三次样条插值为细层提供初始值,构造出一类求解二维泊松方程的瀑布型二重网格法,并结合数值实验讨论不同粗细网格情况下算法的计算效率。结果表明,只需要... 采用矩形有限元方法离散泊松方程,形成粗网格和细网格,对粗网格精确求解,然后采用三次样条插值为细层提供初始值,构造出一类求解二维泊松方程的瀑布型二重网格法,并结合数值实验讨论不同粗细网格情况下算法的计算效率。结果表明,只需要使用节点较少的粗网格插值算子、磨光算子就能有效求出节点较多细网格上的数值解,改进的算法耗时更短。 展开更多
关键词 瀑布型二重网格法 矩形有限元法 泊松方程 三次样条插值
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矩形槽波导的模式图 被引量:1
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作者 王惠燕 杨鸿生 +3 位作者 徐耀忠 谢凤玲 郭雪峰 彭艳军 《微波学报》 CSCD 北大核心 2002年第3期59-62,共4页
本文用有限元法分析了矩形槽波导。对矩形波导的计算验证了我们的有限元程序是有效的。文中给出的矩形槽波导模式图有助于设计基于矩形槽波导的短毫米波和亚毫米波器件。
关键词 矩形波导 矩形槽波导 有限元法 模式图
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Numerical Simulation of Sloshing in Rectangular Storage Tank Using Coupled FEM-BEM 被引量:6
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作者 Hassan Saghi Mohammad Javad Ketabdari 《Journal of Marine Science and Application》 2012年第4期417-426,共10页
Sloshing of liquid can increase the dynamic pressure on the storage sidewalls and bottom in tanker ships and LNG careers. Different geometric shapes were suggested for storage tank to minimize the sloshing pressure on... Sloshing of liquid can increase the dynamic pressure on the storage sidewalls and bottom in tanker ships and LNG careers. Different geometric shapes were suggested for storage tank to minimize the sloshing pressure on tank perimeter. In this research, a numerical code was developed to model liquid sloshing in a rectangular partially filled tank. Assuming the fluid to be inviscid, Laplace equation and nonlinear free surface boundary conditions are solved using coupled FEM-BEM. The code performance for sloshing modeling is validated against available data. To minimize the sloshing pressure on tank perimeter, rectangular tanks with specific volumes and different aspect ratios were investigated and the best aspect ratios were suggested. The results showed that the rectangular tank with suggested aspect ratios, not only has a maximum surrounded tank volume to the constant available volume, but also reduces the sloshing pressure efficiently. 展开更多
关键词 rectangular storage tank sloshing phenomenon aspect ratio coupled FEM-BEM
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Analytical Solution of Helmholtz Equation in Anisotropic and Nonhomogeneous Region
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作者 Dariusz Spalek 《Journal of Energy and Power Engineering》 2014年第7期1265-1271,共7页
The analytical solution of Helmholtz equation for magnetic vector potential in anisotropic and nonhomogeneous region is presented. The solution is built of a combination of both Bessel and power functions. There are d... The analytical solution of Helmholtz equation for magnetic vector potential in anisotropic and nonhomogeneous region is presented. The solution is built of a combination of both Bessel and power functions. There are developed two examples that proof the accuracy of the proposed analytical solution. First example is showing the electromagnetic field analysis in slot of ferromagnetic rotor of electrical induction machine. The second example approaches electromagnetic field wave in resonator of the form of rectangular cavity The analytical solution presented is treated as an exact one and is being compared with the numerical solution, e.g., given by finite element method. The analytical solution can be used as a benchmark test for numerical algorithms, 展开更多
关键词 Helmholtz equation anisotropic and nonhomogeneous region analytical and numerical solutions.
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