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球体位错理论的基本解 被引量:1
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作者 周新 孙文科 《大地测量与地球动力学》 CSCD 北大核心 2017年第11期1105-1111,1117,共8页
位错理论是现代地震学中计算地球内部位错源引起的地表变形的重要理论模型。诸多学者对准静态位错理论模型进行了研究,其中大量工作是在前人给出的基本解的基础上进行的。回顾了位错理论模型的基本物理方程,包括平衡方程、本构关系和泊... 位错理论是现代地震学中计算地球内部位错源引起的地表变形的重要理论模型。诸多学者对准静态位错理论模型进行了研究,其中大量工作是在前人给出的基本解的基础上进行的。回顾了位错理论模型的基本物理方程,包括平衡方程、本构关系和泊松方程,并分别推导了无自重、不可压缩、自重可压缩的地球模型下的通解。给出的基本解可以用于进一步理解和计算一维径向分层的地震变形问题。 展开更多
关键词 位错理论 球体地球模型 平衡方程 球型解 环型
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Numerical Simulation of Viscous Flow Through Spherical Particle Assemblage with the Modified Cell Model 被引量:9
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作者 毛在砂 《Chinese Journal of Chemical Engineering》 SCIE EI CAS CSCD 2002年第2期149-162,共14页
The cell model developed since 1950s is a useful tool forexploring the behavior of particle assemblages, but it demandsfurther careful development of the outer boundary conditions so thatinteraction in a particle swar... The cell model developed since 1950s is a useful tool forexploring the behavior of particle assemblages, but it demandsfurther careful development of the outer boundary conditions so thatinteraction in a particle swarm is better represented. In this paper,the cell model and its development were reviewed, and themodifications of outer cell boundary conditions were suggested. Atthe cell outer boundary, the restriction of uniform liquid flow wasremoved in our simulation conducted in the reference frame fixed withthe particle. 展开更多
关键词 cell model numerical simulation particle assemblage boundary condition
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Asymptotic Solutions to a Nonlinear Climate Oscillation Model
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作者 LIN Yi-Hua LIN Wan-Tao MO Jia-Qi 《Atmospheric and Oceanic Science Letters》 2008年第1期40-44,共5页
A class of nonlinear global climate oscillation models is considered. Using perturbation theory and its methods, solutions to the asymptotic expansions of some related problems are constructed. These asymptotic expans... A class of nonlinear global climate oscillation models is considered. Using perturbation theory and its methods, solutions to the asymptotic expansions of some related problems are constructed. These asymptotic expansions of the solutions for the original problem possess a higher approximation. The perturbed asymptotic method is an analyti cmethod. 展开更多
关键词 NONLINEAR global climate asymptotic solution
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Periodic Points on the Parabolic Domain
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作者 张能明 《Chinese Quarterly Journal of Mathematics》 CSCD 1992年第3期15-17,共3页
The papers proves that there is one and only one rational neutral periodic points on the bound ary of any parabolic domain.
关键词 parabolic domain neutral periodic points
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ODE-Solver-Oriented Computational Method for the Structural Dynamic Analysis of Super Tall Buildings
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作者 Xiancheng Wang Yaoqing Gong 《Journal of Mathematics and System Science》 2014年第10期667-674,共8页
The paper is to introduce a computational methodology that is based on ordinary differential equations (ODE) solver for the structural systems adopted by a super tall building in its preliminary design stage so as t... The paper is to introduce a computational methodology that is based on ordinary differential equations (ODE) solver for the structural systems adopted by a super tall building in its preliminary design stage so as to facilitate the designers to adjust the dynamic properties of the adopted structural system. The construction of the study is composed by following aspects. The first aspect is the modelling of a structural system. As a typical example, a mega frame-core-tube structural system adopted by some famous super tall buildings such as Taipei 101 building, Shanghai World financial center, is employed to demonstrate the modelling of a computational model. The second aspect is the establishment of motion equations constituted by a group of ordinary differential equations for the analyses of free vibration and resonant response. The solutions of the motion equations (that constitutes the third aspect) resorted to ODE-solver technique. Finally, some valuable conclusions are summarized. 展开更多
关键词 ODE-solver-oriented computational methodology tall building structures structural dynamic analysis computational model of a mega frame-core-tube system ODE solver
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Quasi-Conical Quantum Dot: Electron States and Quantum Transitions
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作者 Eduard M.Kazaryan Lyudvig S.Petrosyan +1 位作者 Vanik A.Shahnazarya Hayk A.Sarkisyan 《Communications in Theoretical Physics》 SCIE CAS CSCD 2015年第2期255-260,共6页
The exactly solvable model of quasi-conical quantum dot, having a form of spherical sector, is proposed. Due to the specific symmetry of the problem the separation of variables in spherical coordinates is possible in ... The exactly solvable model of quasi-conical quantum dot, having a form of spherical sector, is proposed. Due to the specific symmetry of the problem the separation of variables in spherical coordinates is possible in the one- electron Sehrodinger equation. Analytical expressions for wave function and energy spectrum are obtained. It is shown that at small values of the stretch angle of spherical sector the problem is reduced to the conical QD problem. The comparison with previously performed works shows good agreement of results. As an application of the obtained results, the quantum transitions in the system are considered. 展开更多
关键词 conical quantum dot electron states quantum transitions
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