| 1. | Incomplete lagrange function and optimality in nonlinear programming 函数与最优性条件 |
| 2. | Approximation of lagrange function 拉格朗日函数近似 |
| 3. | Incomplete lagrange function and saddle point optimality criteria for a class of nondifferentiable generalized fractional programming 函数与鞍点最优性准则 |
| 4. | Based on the computed steering angles this paper builds lunar rover ’ s mathematic model using lagrange function 在此基础上,采用拉格朗日方程对月球车进行建模。 |
| 5. | Wenxue li put forward a sufficient condition of conditional extreme value with lagrange function , but his proof is wrong 摘要李文学用拉格朗日函数提出求条件极值的充分条件,但他的证明却是错误的。 |
| 6. | Firstly , the first kind of lagrange function is used to obtain the dynamics model of the space robot , which final expressions are hybrid differential - algebraic equation 首先利用第一类lagrange方程建立了多体系统动力学模型,并给出了常见约束的约束方程。 |
| 7. | This text derives out the sufficient condition again no using lagrange function , but direct eliminating a variable from the side condition to transform conditional extreme value into the unconditional extreme value 本文不用拉格朗日函数,而是直接通过消去一个变量将条件极值转化成无条件极值,重新推导出充分性条件。 |
| 8. | It is proven that these modified dual algorithms still have the same convergence results as those of the conceptional dual algorithms in chapter 2 and chapter 3 . secondly , a dual algorithm is constructed for general constrained nonlinear programming problems and the local convergence theorem is established accordingly . the condition number of modified lagrange function ' s hessian is estimated , which also depends on the penalty parameter 证明这些修正的对偶算法仍具有同前两章的概念性对偶算法相同的收敛性结果,我们还进一步构造了一般约束非线性规划问题的对偶算法,建立了相应的局部收敛理论,最后估计了修正lagrange函数的hesse阵的条件数,它同样依赖于罚参数。 |
| 9. | In this thesis , by means of the lagrange function , the finite element dynamic equations of the beam element are deduced . then all the element dynamic equations are assembled into the system dynamic equation through using the kineto - elastodynamics theory . the dissipation force derived from joint damping is applied as excitation force of the linkage system 本文的主要内容如下:以平面弹性四连杆机构为研究对象,运用ked ( kineto - elastodynamics )方法推导出了连杆机构的系统动力学方程;在此基础上,将运动副阻尼等效为粘性阻尼,导出了包含运动副等效粘性阻尼系数的系统动力学方程。 |
| 10. | The solution methods of support vector machine , including quadratic programming method , chunking method , decomposing method , sequential minimization optimization method , iterative solution method named lagrange support vector machine based on lagrange function and newton method based on the smoothing technique , are studied systematically 主要有支持向量机的二次规划求解法、选块法、分解法、序列最小优化方法、基于lagrange函数的迭代求解方法即lagrange支持向量机、基于smoothing处理的牛顿求解方法。 |