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微分方程组     
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  differential equations
     A STUDY ON LIMIT CYCLES OF DIFFERENTIAL EQUATIONS (dx)/(dt)=y+μxF_1(x,y),(dy)/(dt)=-x+μyF_2(x,y) (1)_μ
     微分方程组(dx)/(dt)=y+μxF_1(x,y),(dy)/(dt)=-x+μyF_2(x,y) (1)_μ极限环之研究
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     Fuzzy Differential Equations
     Fuzzy微分方程组
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     GP_d-stability of multistep runge-kutta method for neutral delay differential equations
     中立型延迟微分方程组多步Runge-Kutta方法的GP_d-稳定性
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     In this paper,the existence uniqueness of solution for initial value problemsx′=f1(t,y)y′=f2(t,x) x(t0)=x0,y(t0)=y0of one order system of ordinary differential equations in Banach space is studied by means of cone theory. And the iterative algorithm of the solution for the above problem is given.
     利用锥理论研究了Banach空间中一阶常微分方程组初值问题x′=f1(t,y)y′=f2(t,x)x(t0)=x0,y(t0)=y0的解的存在唯一性,并且给出了解的迭代算法。
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     SOME RESEARCHES ABOUT THE SYSTEM OF DIFFERENTIAL EQUATIONS (dpξ)/(dtp)=Aξ
     关于微分方程组dpξ/(dp_t)=Aξ的一些探讨
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  differential equation system
     In the paper a method of identifying parameters a, b, c, d, and r in a kind of time-varying linear first-order differential equation system dx(t)dt=ax(t)+br -t y(t),dy(t)dt=cr tx(t)+dy(t) is introduced.
     本文给出一类时变一阶线性微分方程组:dx(t)dt=ax(t)+br-ty(t),dy(t)dt=crtx(t)+dy(t)的参数a,b,c,d,r的一种辨识方法
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     In this paper,the author use the method of Laplace transform to the differential equation system,which is M/M/1 queuing system satifies. So obtain the Laplace transform expression of the transient distribution P_n(t) of the length of M/M/1 queuing system.
     通过对M/M/1排队系统所满足的微分方程组求拉普拉斯变换,从而求出了M/M/1排队系统队长瞬时分布Pn(t)的拉普拉斯变换表达式.
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     Hopf Bifurcation for a Class of Nonlinear Differential Equation System with Delays
     一类含时滞非线性微分方程组的Hopf分歧
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     The λ-Matrix Solution of Linear Homogeneous Ordinary Differential Equation System with Variable Coefficient
     变系数线性齐次常微分方程组的λ-矩阵求解法
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     Singular Perturbation of General Boundary Value Problemfor Nonlinear Differential Equation System
     非线性微分方程组一般边值问题的奇摄动
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  differential equation group
     D is a 3*1 matrix, it is a differential equation group.
     这样求出的D为3*1矩阵,它是一个微分方程组
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     The Initial Value of the Differential Equation group Coupling by Nonlinear Schr■dinger with Some kind of Equaion
     非线性schrdinger方程与某类方程耦合微分方程组的初值问题
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     Performing 3 kinds of high approximation on the upward traveling wave equation in low differential equation group can realize the migration of large dip and any dip.
     对低阶微分方程组中的上行波方程进行 3种高阶逼近 ,可以实现大倾角以及任意倾角的偏移。
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     In this paper, The existence and the uniqueness of the solution of a class of the nonlinear integral differential equation group with par- tial reflecting boundary conditions are considered.
     本文研究了一类具部分反射边界条件的非线性积分一微分方程组解的存在性及唯一性。
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     To prove resolution existence and uniqueness theory of higher order linear differential equation with constant coefficient, it is first to change it into order linear differential equation group with constant coefficient, and secondly to change the order equation group into integral equation group, and then prove theory that integral equation group has only one group solution by using contraction mapping.
     为了证明高阶常系数线性常微分方程组解的存在性与唯一性定理,首先把它化为一阶常系数线性常微分方程组,又把一阶方程组化为积分方程组,再利用压缩映射原理,证明积分方程组有且只有一组解.
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  systems of differential equations
     Theory of Operator metrices and Solution to the Linear systems of Differential Equations with Constant Coefficients(Ⅰ)
     算子矩阵理论与常系数线性微分方程组求解(Ⅰ)
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     Proper Solutions and Limit Boundary Value Problems of Nonlinear Second-Order Systems of Differential Equations
     二阶非线性微分方程组的正规解及极限边值问题
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     PERTURBATION THEOREMS FOR SYSTEMS OF DIFFERENTIAL EQUATIONS
     关于微分方程组的扰动定理
短句来源
     Using variational method, the boundary value problem for a class of nonlinear systems of differential equations of second order is studied.
     文章用变分法研究非线性二阶微分方程组边值问题 .
短句来源
     The Theory of Operator Matrices and the Solution to the Linear Systems of Differential Equations with Constant Coefficients (Ⅱ)
     算子矩阵理论与常系数线性微分方程组求解(Ⅱ)
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  differential equations
Fractal differential equations on the Sierpinski gasket
      
We study the analogs of some of the classical partial differential equations with Δ playing the role of the usual Laplacian.
      
Some applications are given to control theory for partial differential equations.
      
The Banach envelopes of Besov and Triebel-Lizorkin spaces and applications to partial differential equations
      
Originally introduced in the context of separation of variables for certain partial differential equations, PSWFs became an important tool for the analysis of band-limited functions after the famous series of articles by Slepian et al.
      
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  differential equation system
The problem for this control law and performance criterion is to find coefficients of a differential equation system with distributed delay, for which the chosen control is a control of optimal stabilization.
      
The differential equation system obtained has two singular points, in the vicinity of which nondegenerate transformation produces a system with a diagonal matrix which is then integrated.
      
The results of the analytical peak-shape equations were compared with those from a numerical solution of the partial differential equation system modeling the chromatographic reactor.
      
The existence of the Hopf bifurcation of a complex ordinary differential equation system in the complex domain is studied in this paper by using the complex qualitative theory.
      
Singular perturbation of general boundary value problem for nonlinear differential equation system
      
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  systems of differential equations
Stabilization of linear autonomous systems of differential equations with distributed delay
      
Transformations are suggested that reduce the dimensions of the systems of differential equations of boundary value problems (without complicating them).
      
The existence of solutions with surfaces of strong discontinuity is one of the principal features of the continua whose motions are described by systems of differential equations of hyperbolic type.
      
In this paper we consider linear systems of differential equations,
      
We prove a theorem which reduces the investigation of the algebraic independence of solutions of linear nonhomogeneous systems of differential equations to the investigation of homogeneous systems.
      
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