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We present a more realistic model which involved in long-range electrostatic interaction between DNA and its counterions, and a coupled nonlinear differential system is esta-blished. 然后考虑DNA和抗衡离子的长程库仑作用及界面影响,计入水合层的阻尼作用及有关的耦合,自然地计算了DNA、水合层以及它们之间的静电相互作用,提出了一个更符合实际的模型,得到DNA和第一水合层系统的二阶非线性微分方程。
Nonlinear differential system oforder 2 二阶方程组
Boundedness of the Solutions of a Second Order Nonlinear Differential System 一类二阶非线性微分系统解的有界性
On the Boundedness of the Solutions of a Second-Order Nonlinear Differential System 一类二阶非线性系统解的有界性
The Global Asymptotic Stability for A Glass of Nonlinear Differential System of Second Order 一类二阶非线性微分系统的全局渐近稳定性
The partial Lipschitz stability for a class of nonlinear differential systems 一类非线性微分系统关于部分变元的稳定性
On the Existence of Limit Cycles for a Class of Nonlinear Differential Systems 一类非线性微分系统极限环的存在性
nonlinear differential system 非线性微分系统
ON THE BOUNDEDNESS OF SOLUTIONS AND THE EXISTENCE OF THE LIMIT CYCLES FOR A CLASS OF NONLINEAR DIFFERENTIAL SYSTEMS 一类非线性系统解的有界性和极限环的存在性
Oscillatory comparison theorems of solutions for second order nonlinear differential systems 二阶非线性微分系统解的振动比较定理
ASYMPTOTIC BEHAVIOUR OF SOLUTIONS FOR FORCED NONLINEAR DIFFERENTIAL SYSTEMS WITH DISTRIBUTED DELAYS 带有强迫项的具分布型时滞的非线性系统的渐近性
Uniform Lipschitz stability of nonlinear differential systems based on an integral inequality 基于一类积分不等式的非线性微分系统的一致Lipschitz稳定性
ALMOST PERIODIC SOLUTIONS OF A CLASS OF TWO-DIMENSIONAL NONLINEAR DIFFERENTIAL SYSTEMS 一类二阶非线性微分方程组的概周期解
A set of sufficient conditions for the solvability of two point boundary value problems at resonance of a class of nonlinear second order differential system are given. 给出了一类非线性二阶微分系统两点边值共振问题可解的一组充分条件。
This paper gives a theorem for the spread of Gronwall inequality and that for the error estimation of the solution to nonlinear differential equation system. 给出了Gronwall不等式的一个推广定理和非线性微分方程组的解的误差估计定理。
The general nonlinear differential equations of motion were deduced by using the second kind Lagrange's equation for the system with two degrees of freedom. 利用第二类拉格朗日方程，推导出二自由度系统的通用运动非线性微分方程。
It is proven that the solution of the nonlinear complementarity problem is an asymptotically stable equilibrium point of the proposed differential system. 然后,对此方程组给出了一种微分方程解法,并且证明了非线性互补问题的解是微分方程系统的渐进稳定平衡点。
The nonlinear differential equations are solved using finite difference method. 用有限差分法求解非线性微分方程组。
The invariant set and attractor for a class of non-autonomous delay differential system are investigated in this paper. 摘要研究了一类非自治时滞微分系统的解的不变集与吸引集。
The overwhelming majority of nonlinear differential equations are not soluble analytically. 绝大多数非线性微分方程是不能用解析方法求解的。

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