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1·Now we try to apply our Lagrange multiplier equations.

现在我们来用拉格朗日乘数法方程。

2·So, then we've seen the method of Lagrange multipliers.

我们就此学过拉格朗日乘数法的。

3·And so what we will see is you may have heard of Lagrange multipliers.

接下来要讲到的，就是你们可能听说过的拉格朗日乘数法。

4·He was mysterious and his bookstore obscure. It was on the Rue Lagrange in Paris.

他一直非常神秘，而他开在巴黎拉格朗日大街上的书店也是默默无闻。

5·Chapter 13 contains an excellent exposition of the Lagrange multipliers technique.

这本书的第13章对拉格兰兹乘数法有非常精辟的讲解。

6·The nonlinear governing equations of the system are derived from the Lagrange equation.

由拉格朗日方程导出系统的非线性控制方程。

7·The jerky motion of electric current may be described by three-order Lagrange equation.

三阶拉格朗日方程可以用来描述电流猝变运动。

8·Lagrange (French, 1736 ~ 1813) brought forward the Lagrange equations of the second kind.

法国拉格朗日(1736 ~ 1813)提出第二类拉格朗日方程。

9·At first we set up the model of seesaw with the use of Lagrange function and linearize it.

我们首先运用拉格朗日方程建立了系统的数学模型并进行了线性化。

10·The dynamic equation of robot arms with link flexibility is established using Lagrange method.

运用拉格朗日法建立了臂杆柔性的机械臂的动力学方程。