线性常微分方程

n阶变系数线性常微分方程的可积性

The Integrability of the n-order Variable Coefficients Linear Ordinary Differential Equation

关于一阶线性常微分方程解法的一个注

A Note on the Solution to a First-order Linear Ordinary Differential Equation

n阶线性常微分方程的基本解

Fundamental solution for n-th order linear ordinary differential equations

直接算符演算法的新进展&关于n阶变系数线性常微分方程的解法

The New Advance on the Direct Method of Operational Calculus-On the Solution of nth-Order Linear Ordinary Differential Equations with Variable Coefficients

本文对n阶和二阶具有变系数的线性常微分方程组证明了解的两个先验界值公式。

In this paper , we obtain two formulas of priori bounds of solu - tions of n-order and second order linear differential equations with variable coefficients .

二阶复系数线性常微分方程基本解的Hadamard展式

Hadamard 's fundamental solution of second order complex coefficients ordinary differential equation

为研究n阶常系数非齐次线性常微分方程解的问题，求证了n阶常系数非齐次线性常微分方程的通解和特解的积分表达式。

To obtain the general solution and their special solutions in integration form , the way to get the n order non-homogeneous linear ordinary equation with constant coefficients was studied .

本文利用张量分析给出了常系数线性常微分方程组和n阶常系数线性常微分方程初值问题一般解的显式表示，包括特征根有重根时的情况。

In this paper by using tensor analysis we give the explicit expressions of the solution of the initial-value problem of homogeneous linear differential equations with constant coefficients and the nth-order homogeneous linear differential equation with constant coefficients .

Jaynes-Cummings模型严格解的两种简便解法线性常微分方程初值问题的一种简便解法

New Methods in Solving Problems of the Jaynes-Cummings Model A Simple Way to Find the Initial Values of Linear Ordinary Differential Equations

首先对连续时间变量用Galerkin变分方法导出对流扩散方程的有限元方程，它是关于时间变量的一阶线性常微分方程，进而求解该方程组，完成求解对流扩散方程的全过程。

By Galerkin 's variation method of continuous time variable , the finite element equation of CDE is derived . It is a system of first-order ordinary differential equations with respect to time variable . Solving this system of equations , we yield whole process of solving CDE .

线性常微分方程组多点边值问题的插值矩阵法

Interpolating matrix method for linear multipoint boundary value problems of Odes

线性常微分方程组解的特征数的估计

Estimate of Characteristic Numbers of Linear Ordinary Differential Equations System

解常系数线性常微分方程的围道积分法

The Method of Contour Integration That Solution Constant Coefficients Linear Differential Equations

变系数线性常微分方程组的解法研究

The Theory of Solutions of Linear Differential Equation Systems with Variable Coefficients

一类三阶拟线性常微分方程正值解的存在性

The Existence of Positive Solutions of a Third Order Quasilinear Differential Equations

非齐次线性常微分方程高次代数方程式解算器

Inhomogeneous linear ordinary differential equation higher-order algebraic equation solver

线性常微分方程组的脉冲镇定

Impulsive Stabilization of linear differential system pulse Zn Electroplating

线性常微分方程灵敏度分析的精细积分法

Precise integration method for sensitivity analysis of linear ODEs

线性常微分方程初值问题的一种简便解法

A Simple Way to Find the Initial Values of Linear Ordinary Differential Equations

一类线性常微分方程所对应李代数的分解

Decompositions of Lie Algebra Corresponded to a Class of Linear Ordinary Differential Equations

二阶线性常微分方程的两点边值问题的泰勒展开式解法

Taylor 's expansion for solving two-point boundary value problems of second-order linear ordinary differential equation

求非齐次高阶常系数线性常微分方程的特解的一般公式

The General Formula of Particular Soution of Nonhomogeneous Linear Ordinary Difference Equation with Constant Coefficient

一阶线性常微分方程

Linear ordinary differential equation of first order

线性常微分方程系统的稳定性

Stability of linear ordinary differential systems

本文提供一种初等且相当简单的方法来构造非自治线性常微分方程的各类反例。

This paper provides a primary method to construct various counterexamples for linear time-dependent ordinary differential equations .

电弧螺旋不稳定性研究中一类二阶线性常微分方程的解法

Investigation of helical instability of arcs methods to solve a class of second order linear differential equations

在讨论常系数线性常微分方程组时，基解矩阵的计算是很重要的一部分内容。

Thus , we can explore and research the solution of differential equations'fundamental solution matrix from another angle .

齐次线性常微分方程组柯西问题在大积分区间上的数值解

On the Numerical Solution of the Cauchy Problem for Ordinary Linear Homogeneous Differential Equations on Large Intervals of Integration

本文用泰勒展开公式求解二阶线性常微分方程的两点边值问题。

Taylor 's expansion is proposed to approximately solve two-point boundary value problems of second-order linear ordinary differential equations .

通过变量变换，将变系数线性常微分方程化为常系数线性常微分方程，再利用常数变易法给出了一类二阶变系数非齐线性微分方程的通解。

This paper gives the general solutions of the second order inhomogeneous linear differential equation with inconstant coefficients , by the method of the variable transformation .