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Reconstruction of the Shape of Unknown Obstacles in Freshwater
ZHUANG Hong-wei, MA Yi-chen, ZHANG Zhi-bin, WANG Jian
CHINESE JOURNAL OF COMPUTATIONAL PHYSICS    2004, 21 (1): 54-60.  
Abstract221)      PDF (210KB)(1121)      
The inverse scattering problem is converted to an operator equation F(Γ)=f, which consists of the far field operator F, the measured far field data f and the shape Γ of the unknown obstacle. Using the Levenberg-Marquardt method and the derivative of F on Γ, in-troduced by A. Kirsh, this equation is solved and the shape Γ is determined. The numerical results show that this algorithm is practical and efficient.
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MIXED AND DISCONTINUOUS FINITE ELEMENT METHOD USED TO NEUTRON DIFFUSION EQUATION
YANG Yin-ling, GUO Xiu-lan, MA Yi-chen, ZHANG Zhi-bin
CHINESE JOURNAL OF COMPUTATIONAL PHYSICS    2001, 18 (6): 563-568.  
Abstract190)      PDF (169KB)(996)      
A variational formula combining mixed finite element method with discontinuous finite element method is derived for solving the two group neutron diffusion equation in 2D. According to the variational formula, a numerical test is given whose result proves that the variational formula is reasonable and practicable. In order to improve the precision of the calculation, there are more to be studied.
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