1、So, then we've seen the method of Lagrange multipliers.
我們就此學過拉格朗日乘數(shù)法的。

2、And so what we will see is you may have heard of Lagrange multipliers.
接下來要講到的，就是你們可能聽說過的拉格朗日乘數(shù)法。

3、The dynamic equation of robot arms with link flexibility is established using Lagrange method.
運用拉格朗日法建立了臂桿柔性的機械臂的動力學方程。

4、A DERIVING WAY FOR LAGRANGE OF LINEAR MVLTISTEP METHOD
線性多步法拉格朗日形式的導出方法

5、THE VARIETY AND APPLICATION OF LAGRANGE OF COMPLETE SYSTEM
完整系統(tǒng)的Lagrange方程及其應用

6、From Classical Multiplier Transfer to Extended Lagrange Multiplier
從古典的乘子法到增廣的Lagrange乘子法

7、The nonlinear governing equations of the system are derived from the Lagrange equation.
由拉格朗日方程導出系統(tǒng)的非線性控制方程。

8、ON TECTONIC PROBLEM OF LAGRANGE FUNCTION
關于Lagrange函數(shù)的構造問題

9、At first we set up the model of seesaw with the use of Lagrange function and linearize it.
我們首先運用拉格朗日方程建立了系統(tǒng)的數(shù)學模型并進行了線性化。

10、The Convergence Order of Interpolation Process by Lagrange Polynomials
Lagrange插值多項式的收斂階

11、He was mysterious and his bookstore obscure. It was on the Rue Lagrange in Paris.
他一直非常神秘，而他開在巴黎拉格朗日大街上的書店也是默默無聞。

12、ON IDENTIFICATION OF LAGRANGE MULTIPLIER
關于拉氏乘子的識別

13、Lagrange Equation of Another Class of Nonholonomic Systems
另一類非完整力學系統(tǒng)的Lagrange方程

14、The Application of Lagrange Method inAnalyses of Electric Circuit
拉格朗日方法在電路分析中的應用

15、And we can get the constraint force by a new form of Lagrange equation.
而這個主動約束力的大小，則是通過分析力學中拉格朗日方程推導出來的。

16、In this paper, we study the Lagrange bisection at the symplectic groupoids.
本文研究了辛群胚上的拉格朗日雙截面。

17、GEOMETRIC DISCUSSION ON LAGRANGE DUAL PROBLEM AND PUNITION FUNCTIONS
Lagrange對偶問題與懲罰函數(shù)的幾何討論

18、Chapter 13 contains an excellent exposition of the Lagrange multipliers technique.
這本書的第13章對拉格蘭茲乘數(shù)法有非常精辟的講解。

19、Lagrange is the lofty pyramid of mathematical sciences.
（拉格朗日是數(shù)學科學中高聳的金字塔。）

20、An Intuitive Approach to Lagrange Equation for Constrained System
導出具約束系統(tǒng)的拉格朗日方程的一個直觀途徑

21、The jerky motion of electric current may be described by three-order Lagrange equation.
三階拉格朗日方程可以用來描述電流猝變運動。

22、REMARKS ON PERIODIC SOLUTIONS OF THE LAGRANGE EQUATIONS
關于Lagrange方程周期解的注記

23、Now we try to apply our Lagrange multiplier equations.
現(xiàn)在我們來用拉格朗日乘數(shù)法方程。

24、THE INVARIANCE OF INTERVAL AND RELATIVISTIC LAGRANGE MECHANICS
間隔不變性與相對論拉格朗日力學

25、Lagrange brought forward the Lagrange equations of the second kind.
法國拉格朗日(1736 ~ 1813)提出第二類拉格朗日方程。

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