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【期刊论文】A New Exceptional Family of Elements for a Variational Inequality Problem on Hilbert Space
周叔子, SHU-ZI ZHOU AND MIN-Ru BAI*
Applied Mathematics Letters 17(2004)423-428,-0001,():
-1年11月30日
This paper introduces a new exceptional family for a variational inequality problem in the Hilbert space and related existence theorems for the solution to the variational inequality problem.
Variational inequality,, Exceptional family,, Existence of solution.,
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33浏览
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【期刊论文】A new domain decomposition method for an HJB equation☆
周叔子, Shuzi Zhou∗, Wuping Zhan
Journal of Computational and Applied Mathematics 159(2003)195-204,-0001,():
-1年11月30日
In this paper we propose a new domain decompostion method for solving a Hamilton-Jacobi-Bellman equation of second order. The basic idea is to solve an equivalent quasivariational inequality instead of the original discretized HJB equation.
HJB equation, Domain decomposition method, Quasivariational inequality, Convergence
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37浏览
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周叔子, 曾金平, 单桂华
计算数学,2003,25(3):171~176,-0001,():
-1年11月30日
A kind of nonlinear elliptic problems has been solved by a Schwarz algorithm. An asymptotic geometric convergence rate is derived, and a numerical method for the subproblems is proposed. Finally, a numerical example is given.
非线性椭圆问题,, Schwarz方法,, 收敛性
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31浏览
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周叔子, 曾金平, 单桂华
数值计算与计算机应用,2002(3):182~187,-0001,():
-1年11月30日
We have proposed a domain decomposition method for the finite element approximation of minimal surface problems. An asymptotically geometric convergence rate of the algorithm has been proved, and a numerical example has been given to explain that our method is good.
minimal surface problem,, domain decomposition method,, convergence rate
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44浏览
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【期刊论文】Monotonic Iterative Algorithms for an Implicit Two-Sided Obstacle Problem
周叔子, SHUZI ZHOU, JINPING ZENG AND WUPING ZHAN
Computers and Mathematics with Applications 43(2002)31-40,-0001,():
-1年11月30日
In this paper, we present some iterative algorithms, mainly Schwarz algorithms, for an implicit two-sided obstacle problem. The monotonic convergence of the algorithms is proved.
Two-sided obstacle problem,, Iterative algorithm,, Lower (, upper), solution,, Schwarz algorithm,, Monotonic convergence.,
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69浏览
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