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11篇 您的检索式：作者名="MoJiaqi"

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		题名	作者	年代	出处	被引量
	1	Asymptotic behavior of the shock solution for a class of nonlinear equations显示文摘The high precision approximation of the shock solution for a class of nonlinear problems is obtained using a simple method.	MOJiaqi ZHUJiang WANGHui	2003	Progress in Natural Science:Materials International2003，13，10：	141
	2	A variational iteration method for studying the ENSO mechanism显示文摘	MOJiaqi LINWantao ZHUJiang	2004	Progress in Natural Science:Materials International2004，14，12：	36
	3	The perturbed solution of sea-air oscillator for ENSO model显示文摘A class of delayed oscillators and coupled systems to oscillation of El Nio-Southern Oscillation (ENSO) models are considered. Using the perturbed theory and other methods,the exact solution or asymptotic expansions of the solution for ENSO models is obtained and the asymptotic behavior of solution of corresponding problem is studied.	MOJiaqi LINWantao ZHUJiang	2004	Progress in Natural Science:Materials International2004，14，6：	38
	4	THE NONLINEAR SINGULARLY PERTURBED PROBLEMS FOR REACTION DIFFUSION EQUATIONS WITH BOUNDARY PERTURBATION显示文摘The nonlinear singularly perturbed problems for reaction diffusion equations with boundary perturbation are considered. Under suitable conditions, using the theory of differential inequalities the asymptotic behavior of solution for the initial boundary value problems is studied.	OuyangCheng MoJiaqi	2005	Annals of Differential Equations2005，21，2：	10
	5	NONLINEAR SINGULARLY PERTURBED PREDATOR-PREY REACTION DIFFUSION SYSTEMS显示文摘A class of nonlinear predator prey reaction diffusion systems for singularly pe rturbed problems are considered.Under suitable conditions, by using theory of di fferential inequalities the existence and asymptotic behavior of solution for in itial boundary value problems are studied.	MoJiaqi TangRongrong	2004	Applied Mathematics(A Journal of Chinese Universities)2004，19，1：	5
	6	A CLASS OF SINGULARLY PERTURBED NONLINEAR BOUNDARY VALUE PROBLEM显示文摘The singularly perturbed boundary value problem for the nonlinear boundary conditions is considered.Under suitable conditions,the asymptotic behavior of solution for the original problems is studied by using theory of differential inequalities.	MoJiaqi LinWantao	2005	Applied Mathematics(A Journal of Chinese Universities)2005，20，2：	3
	7	SINGULAR PERTURBATION FOR REACTION DIFFUSION EQUATIONS显示文摘The singularly perturbed initial boundary value problems for reaction diffusion equations are considered.Under suitable conditions and by using the theory of differential inequality,the asymptotic behavior of solution for initial boundary value problems are studied,where the reduced problems possess two intersecting solutions.	MoJiaqi WangHui ZhuJiang	2003	Applied Mathematics(A Journal of Chinese Universities)2003，18，3：	1
	8	The singularly perturbed nonlinear boundary value problems[J]显示文摘	MoJiaqi		应用数学0，，：	1
	9	ASYMPTOTIC SOLUTION OF SINGULARLY PERTURBED PROBLEM FOR A NONLINEAR SINGULAR EQUATION显示文摘The singularly perturbed initial value problem for a nonlinear singular equation is considered. By using a simple and special method the asymptotic behavior of solution is studied.	MoJiaqi LinWantao	2004	Applied Mathematics(A Journal of Chinese Universities)2004，19，2：	0
	10	A PERTURBED SOLUTION OF SEA-AIR OSCILLATOR FOR THE ENSO MECHANISM显示文摘A class of coupled system of the E1Nifio/La Nifio-Southern Oscillation (ENSO) mechanism is studied. Using the perturbed theory, the asymptotic expansions of the solution for ENSO model are obtained and the asymptotic behavior of the solution for corresponding problem is considered. And it is pointed out that the solution tends to the corresponding attractor as t→∞.	MOJiaqi LINWantao WANGHui	2005	Journal of Systems Science & Complexity2005，18，2：	0
	11	ASYMPTOTIC BEHAVIOR OF SOLUTION FOR A CLASS OF REACTION DIFFUSION EQUATIONS显示文摘A class of initial boundary value problems for the reaction diffusion equations are considered.The asymptotic behavior of solution for the problem is obtained using the theory of differential inequality.	MoJiaqi LinWantao ZhuJiang	2004	Applied Mathematics(A Journal of Chinese Universities)2004，19，4：	0

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