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[期刊论文] 作者:Zhong-Ci Shi,
来源:计算数学(英文版) 年份:2007
The Joual of Computational Mathematics (JCM) is an inteational joual covering numerical methods, analysis and applications. It was founded by the late Professor...
[期刊论文] 作者:Xu ZHANG,Zhong-ci SHI,
来源:黑龙江科技学院学报 年份:2015
为探究吕家坨井田地质构造格局,根据钻孔勘探资料,采用分形理论和趋势面分析方法,研究了井田7...
[期刊论文] 作者:Zhong-ci Shi,Xue-jun Xu,
来源:计算数学(英文版) 年份:2000
In this paper, we develop the cascadic multigrid method for parabolic problems.The optimal convergence accuracy and computation complexity are obtained....
,P1-NONCONFORMING QUADRILATERAL FINITE VOLUME ELEMENT METHOD AND ITS CASCADIC MULTIGRID ALGORITHM FO
[期刊论文] 作者:Hong-ying Man,Zhong-ci Shi,
来源:计算数学(英文版) 年份:2006
In this paper, we discuss the finite volume element method of P1-nonconforming quadrilateral element for elliptic problems and obtain optimal error estimates fo...
[期刊论文] 作者:Zhong-ci Shi,Xue-jun Xu,
来源:计算数学(英文版) 年份:2005
The mortar element method is a new domain decomposition method(DDM) with nonoverlapping subdomains. It can handle the situation where the mesh on different subd...
[期刊论文] 作者:Ping-bing Ming,Zhong-ci Shi,
来源:计算数学(英文版) 年份:2003
This is the third part of the paper for the rotated Q1 nonconforming element on quadrilateral meshes for general second order elliptic problems. Some optimal nu...
,MATHEMATICAL ANALYSIS FOR QUADRILATERAL ROTATED Q1 ELEMENT Ⅱ: POINCARE INEQUALITY AND TRACE INEQUAL
[期刊论文] 作者:Ping-bing Ming,Zhong-ci Shi,
来源:计算数学(英文版) 年份:2003
This is the second part of the paper for the mathematical study of nonconformingInequalities are proved without assuming the quasi-uniformity of the mesh subdiv...
[期刊论文] 作者:Ping-bing Ming,Zhong-ci Shi,
来源:计算数学(英文版) 年份:2001
Based upon a new mixed variational formulation for the three-field Stokes equations and linearized Non-Newtonian flow, an h -p finite element method is presente...
[期刊论文] 作者:Jun Hu,Zhong-Ci Shi,
来源:计算数学(英文版) 年份:2012
...
[期刊论文] 作者:Jun Hu,Zhong-Ci Shi,
来源:计算数学(英文版) 年份:2006
We consider the quadrilateral (Q)1 isoparametric element and establish an optimal error estimate in H1 norm for the interpolation operator under a weaker mesh c...
[期刊论文] 作者:Shipeng Mao,Zhong-Ci Shi,
来源:计算数学(英文版) 年份:2009
In this paper, we study the explicit expressions of the constants in the error estimates of the lowest order mixed and nonconforming finite element methods. We...
[期刊论文] 作者:Zhong-ci Shi,Xue-jun Xu,
来源:计算数学(英文版) 年份:2003
In this paper, a V-cycle multigrid method is presented for quadrilateral rotated Q1elements with numerical integration....
[期刊论文] 作者:Jun Hu,Zhong-ci Shi,
来源:计算数学(英文版) 年份:2005
In this paper, we define a new nonconforming quadrilateral finite element based on the nonconforming rotated Q1 element by enforcing a constraint on each elemen...
[期刊论文] 作者:Xuying Zhao,Zhong-Ci Shi,
来源:中国科学:数学英文版 年份:2019
Nonconforming grids with hanging nodes are frequently used in adaptive finite element comput at ions.In all earlier works on such methods,proper cons train ts s...
[期刊论文] 作者:Zhong-ci SHI,Xue-jun XU,Yun-qi,
来源:中国科学A辑(英文版) 年份:2004
In this paper, an economical cascadic multigrid method is proposed. Compared with the usual cascadic multigrid method developed by Bornemann and Deuflhard, the...
[期刊论文] 作者:Zhong-ci Shi,Xue-jun Xu,Hong-ying Man,
来源:计算数学(英文版) 年份:2004
In this paper, some effective cascadic multigrid methods are proposed for solving the large scale symmetric or nonsymmetric algebraic systems arising from the f...
[期刊论文] 作者:Chuanmiao Chen,Zhong-Ci Shi,Hongling Hu,
来源:计算数学(英文版) 年份:2011
...
,ADAPTIVE QUADRILATERAL AND HEXAHEDRAL FINITE ELEMENT METHODS WITH HANGING NODES AND CONVERGENCE ANA
[期刊论文] 作者:Xuying Zhao,Shipeng Mao,Zhong-Ci Shi,
来源:计算数学(英文版) 年份:2010
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[期刊论文] 作者:Dongyang Shi,Zhong-Ci Shi,Jingzhu Wu,
来源:计算数学(英文版) 年份:2007
The main aim of this paper is to show that the quadrilateral mesh condition RDP(N, ψ) is only sufficient but not necessary for the optimal order error estimate...
[期刊论文] 作者:Ming Wang,Zhong-Ci Shi,Jinchao Xu,
来源:计算数学(英文版) 年份:2007
In this paper, three n-rectangle nonconforming elements are proposed with n ≥ 3. They are the extensions of well-known Morley element, Adini element and Bogner...
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