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具有不同初值的Dynamo抛物方程对初始时刻几何的连续依赖性
引用本文:陈展,谭忠. 具有不同初值的Dynamo抛物方程对初始时刻几何的连续依赖性[J]. 东北数学, 2005, 21(1): 105-116
作者姓名:陈展  谭忠
作者单位:Department of Mathematics Xiamen University,Xiamen,361005,Department of Mathematics Xiamen University,Xiamen,361005
摘    要:In this paper, we derive the continuous dependence on the initial-time geometry for the solution of a parabolic equation from dynamo theory. The forward in time problem and backward in time problem are considered. An explicit continuous dependence inequality is obtained even with different prescribed data.

关 键 词:连续相关  初时几何学  抛物线方程  偏微分

Continuous Dependence on the Initial-time Geometry for a Parabolic Equation from Dynamo Theory with Different Prescribed Data
CHEN Zhan,Tan Zhong. Continuous Dependence on the Initial-time Geometry for a Parabolic Equation from Dynamo Theory with Different Prescribed Data[J]. Northeastern Mathematical Journal, 2005, 21(1): 105-116
Authors:CHEN Zhan  Tan Zhong
Affiliation:DepartmentofMathematics,XiamenUniversity,Xiamen,361005
Abstract:In this paper, we derive the continuous dependence on the initial-time geometry for the solution of a parabolic equation from dynamo theory. The forward in time problem and backward in time problem are considered. An explicit continuous dependence inequality is obtained even with different prescribed data.
Keywords:improperly posed problem  continuous dependence  initial-time geometry  forward and backward in time
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