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Analytic solutions of the ground and excited states of the spin-weighted spheroidal equation in the case of s=2
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作者 孙越 田贵花 董锟 《Chinese Physics B》 SCIE EI CAS CSCD 2012年第4期106-116,共11页
By using the super-symmetric quantum mechanics (SUSYQM) method, this paper obtains the analytical solutions for the spin-weighted spheroidal wave equation in the case of s = 2. Based on the derived W0 to W4 the gene... By using the super-symmetric quantum mechanics (SUSYQM) method, this paper obtains the analytical solutions for the spin-weighted spheroidal wave equation in the case of s = 2. Based on the derived W0 to W4 the general form for the n-th-order super-potential is summarized and is proved correct by mathematical induction. Hence the ground eigenvalue problem is completely solved. Particularly, the novel solutions of the excited state are investigated according to the shape-invariance property. 展开更多
关键词 spheroidal wave equation supersymmetric quantum mechanics super-potential eigen-value and eigenfunetion
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Estimation of Transverse Thermal Conductivity of Doubly-periodic Fiber Reinforced Composites 被引量:5
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作者 Yan Peng Jiang Chiping +1 位作者 Song Fan Xu Xianghong 《Chinese Journal of Aeronautics》 SCIE EI CAS CSCD 2010年第1期54-60,共7页
For steady-state heat conduction,a new variational functional for a unit cell of composites with periodic microstructures is constructed by considering the quasi-periodicity of the temperature field and in the periodi... For steady-state heat conduction,a new variational functional for a unit cell of composites with periodic microstructures is constructed by considering the quasi-periodicity of the temperature field and in the periodicity of the heat flux fields. Then by combining with the eigenfunction expansion of complex potential which satisfies the fiber-matrix interface conditions, an eigenfunction expansion-variational method (EEVM)based on a unit cell is developed. The effective transverse thermal conductivities of doubly-periodic fiber reinforced composites are calculated, and the first-order approximation formula for the square and hexagonal arrays is presented, which is convenient for engineering application. The numerical results show a good convergency of the presented method,even though the fiber volume fraction is relatively high. Comparisons with the existing analytical and experimental results are made to demonstrate the accuracy and validity of the first-order approximation formula for the hexagonal array. 展开更多
关键词 effective thermal conductivity unit cell model eigenfunetion expansion variational techniques double period fiber reinforced materials
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