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非线性椭圆边值问题和极大单调算子的零点(英文)
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作者 魏利 樊树新 Ravi P.Agarwal 《应用数学》 CSCD 北大核心 2013年第2期371-379,共9页
本文利用非线性极大单调算子值域的扰动结论,研究一类与广义p-Laplacian算子相关的、具Neumann边值条件的非线性椭圆方程的解的存在唯一性.同时研究这个唯一解与适当定义的非线性极大单调算子的零点之间的关系.进而设计一种迭代算法强... 本文利用非线性极大单调算子值域的扰动结论,研究一类与广义p-Laplacian算子相关的、具Neumann边值条件的非线性椭圆方程的解的存在唯一性.同时研究这个唯一解与适当定义的非线性极大单调算子的零点之间的关系.进而设计一种迭代算法强收敛到这个唯一解本文采用新的构造算子和拆分方程的方法。 展开更多
关键词 单调算子 零点 广义p-Laplacian算子 carathEodory条件 非线性椭圆边值问题
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PBVP of Integrodifferential Equations with Carathéodory Functions 被引量:7
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作者 Zhuang Wan Chen Yubo, Department of Mathematics, Shandong Normal University, Jinan 250014, China 《Acta Mathematica Sinica,English Series》 SCIE CSCD 1998年第4期463-472,共10页
We study the periodic boundary value problems for nonlinear integro-differential equa- tions of Volterra type with Carathéodory functions. For two situations relative to lower and upper solutions α and β:αβ ... We study the periodic boundary value problems for nonlinear integro-differential equa- tions of Volterra type with Carathéodory functions. For two situations relative to lower and upper solutions α and β:αβ or β α, the existence of solutions and the monotone iterative method for establishing extreme solutions are considered. 展开更多
关键词 Integrodifferential equations Periodic boundary value problems carathéodory conditions Lower and upper solutions Sobolev spaces Topological degree
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Nonlinear boundary value problems for discontinuous delayed differential equations
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作者 SUN Wu-jun Department of Finance & Insurance, Business School of Nanjing University, Nanjing 210093, China 《Applied Mathematics(A Journal of Chinese Universities)》 SCIE CSCD 2010年第1期9-17,共9页
In this paper nonlinear boundary value problems for discontinuous delayed differen- tial equations are considered. Some existence and boundedness results of solutions are obtained via the method of upper and lower sol... In this paper nonlinear boundary value problems for discontinuous delayed differen- tial equations are considered. Some existence and boundedness results of solutions are obtained via the method of upper and lower solutions, which may be discontinuous. Our analysis can be applied to those phenomena from physics and control theory which have been successfully described by delayed differential equations with discontinuous functions, such as electric, pneu- matic, and hydraulic networks. It is also an important step to precede the design of control signals when finite-time or practical stability control are concerned. 展开更多
关键词 Nonlinear boundary value problems upper and lower solutions discontinuous delayed differentialequations carath^odory conditions existence of solutions.
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