euler-lagrange equation造句
例句与造句
- A stabilization of constraints in the numerical solution of euler - lagrange equation
方程数值求解的一种违约稳定性方法 - A stabilization of constraints for the numerical solution of euler - lagrange equation in multi - body system
方程数值计算的一类违约修正法 - Least square algorithms and constraint stabilization for euler - lagrange equations of multibody system dynamics
方程的最小二乘法与违约修正 - In this paper , we convert the complex third order eigenvalue problems into the real third order eigenvalue problems . then , based on the euler - lagrange equation and legendre transformation , a reasonable jacobi - ostrogredsky coordinate system have been found , then using nonlinear method , the lax pairs of the real bargrnann and neumann system are nonlinearized , so as to be a new finite - dimensional integrable hamilton system in the liouville sense is generated . moreover , the involutive representations of the solution for the evolution equations are obtained
本文将复的三阶特征值问题转化为实的三阶特征值问题，利用euler - lagrange方程和legendre变换，找到一组合理的实的jacobi - ostrogredsky坐标系，从而找到与之相关的实化系统，再利用曹策问教授的非线性化方法，分别将三阶特征值问题及相应的lax对进行非线性化，从而得到bargmann势和neumann势约束系统，并证明它们是liouville意义下的完全可积系统，进而给出了bargmann系统和neumann系统的对合解。 - Only some fundamental parameters are posted to servers , which can complete the modeling , numerical analysis , management , and animation simulation . the results are given to the client . the distributed simulation system can automatically build myltibody systems dynamics equations using euler - lagrange equations in global coordinates
用户可以在客户端提交运动学仿真所需要的基本参数，在服务器端完成系统数学模型的自动建立、数值分析及数据管理，相应的数据和图形仿真结果反馈回客户端。 - It's difficult to find euler-lagrange equation in a sentence. 用euler-lagrange equation造句挺难的
- For the regular curves , we find two killing fields for the purpose of integrating the structural equations of the p - elastic curves and express the p - elastica by quadratures in a system of cylindrical coordinates . for the star - like affine curves , we solve the euler - lagrange equation by quadratures and reduced the higher order structure equation to a first order linear system by using killing field and the classification of linear lie algebra sl ( 2 , r ) , sl ( 3 , r ) and sl ( 4 , r ) . we solve the centroaffine p - elastica completely by quadratures
对于正则曲线的情形，我们发现了两个用于求解p -弹性曲线的结构方程的killing向量场并用积分将p -弹性曲线在一个柱面坐标系中表示出来，而对仿射星形曲线的情形，我们用积分方法解出了欧拉-拉格朗日方程，利用killing向量场及线性李代数s1 ( 2 ， r ) 、 s1 ( 3 ， r )和s1 ( 4 ， r )的分类将高阶结构方程降为一阶线性方程，因此我们用积分完全解出了中心仿射p -弹性曲线。