...常微分方程组( ode g)的求解3.2 简介： 二阶微分方程组的MATLAB解法 请告诉一种用ode45来解二阶微分方程组的方法，最好把算法写出来请告诉一种用ode45...
基于32个网页-相关网页
刚性常微分方程组 Stiff ODEs
一阶常微分方程组 first-order ordinary differential equation system
解常微分方程组 Boundary Value Problems for ODE
为常微分方程组 Ordinary Differential Equations ; ODES
无限刚性常微分方程组 stiff ordinary differential equations
The N-body problem is a system of ordinary differential equations that describes the motion of N point masses or particles moving under Newton’s law of motion, where the only acting forces are the mutual gravitational attractions .
N体问题是研究的一个常微分方程组,它描述了N个质点在万有引力的作用下的运动。
参考来源 - 平面四体和八体问题的新周期解In this doctoral dissertation, we mainly consider the existence of positive solutions for second-order ordinary differential systems and second-order elliptic systems which consist of two boundary value problems with Dirichlet data.
在这篇博士学位论文中,我们主要考虑Dirichlet边值问题的耦合方程组（包括二阶常微分方程组及二阶椭圆型方程组）的正解的存在性。
参考来源 - 乘积锥上的不动点定理及其在微分方程组中的应用·2,447,543篇论文数据，部分数据来源于NoteExpress
本文导出的动力学控制方程是高度非线性的STIFF常微分方程组。
The dynamic equations developed in this paper are a set of highly nonlinear STIFF ordinary differential equations.
利用锥上的不动点指数研究了一阶非线性常微分方程组的周期边值问题。
In this paper, by using the fixed point index method, the authors discussed the periodic boundary value problem of first order differential systems.
摘要利用锥上的不动点指数研究了一阶非线性常微分方程组的周期边值问题。
In this paper, by using the fixed point index method, the authors discussed the periodic boundary value problem of first order differential systems.
应用推荐