1) Relativistic Lagrange's Equations
相对论性的拉格朗日方程
2) Relativistic Lagrange's Function
相对论性的拉格朗日函数
3) Lagrange equation
拉格朗日方程
1.
The motion mathematical model is established for the lifting system by using Lagrange equation and is used to numerically simulate the dynamic response of the lifting system.
为研究铰接式扬矿系统的动态影响,分析了波浪液动力、流体阻力和流体附加质量对多段铰接式连接扬矿系统的影响,采用拉格朗日方程建立系统的运动数学模型,并对系统的运动响应进行数值模拟;计算结果和实验基本相符。
2.
With quadratic lagrange equation, large , medium and small of kinds differential equation of movement are established; Solution of equation is calculated and approximately per-formed , and qualitative explanation and quantitative analysis are made.
利用二阶拉格朗日方程,建立起大、中、小三类提升机的运动微分方程;并对其解进行了演算与近似演算,做出了定性说明和定量分析。
3.
The dynamic equations of the couple pendulum near the balance location were given by using Lagrange equation.
利用保守系的拉格朗日方程,给出了耦合摆在平衡位置附近的动力学方程,求解出耦合摆在平衡位置附近作小振动时的本征频率。
5) Lagrangian equations
拟拉格朗日方程
6) Lagrangian equation
拉格朗日方程
1.
Study on State Feelback Control of Car-seesaw Based on Lagrangian Equation;
基于拉格朗日方程的小车跷跷板状态反馈控制研究
2.
In this paper,the typical multi-variable and nonlinear Ball-Beam System is studied,and its mathematic model is constructed with Lagrangian equation and a related controller is designed with the state-feedback method of modern control theory.
以典型多变量非线性系统——球棒系统为研究对象,用拉格朗日方程建立其数学模型,并用现代控制理论中的状态反馈的方法设计该非线性系统的控制器。
3.
In this paper,we study the typical multi-variable and nonlinear Ball-and-Beam System, construct its mathematic model by Lagrangian equation and design its controller by state feedback of modern control theory.
以典型多变量非线性系统———球棒系统为研究对象,用拉格朗日方程建立其数学模型,并用现代控制理论中的状态反馈的方法设计该非线性系统的控制器。
补充资料：第二类拉格朗日方程
见拉格朗日方程。
说明：补充资料仅用于学习参考，请勿用于其它任何用途。
参考词条