It is well known that the maximum principle is an important approach to study optimal control problems.
众所周知，最大值原理是研究最优控制问题的一个重要方法。
It presents an analytic solution for the theme by pontryagin maximum principle.
应用极大值原理导出了它的解析解。
From differential game point of view, a optimum intercept guidance law with uncertain factors is discussed on minimum-maximum principle.
本文从微分对策观点出发，利用极小极大原理讨论了带有不确定因素的最优拦截制导律。
As an application of the maximum principle, one kind of partially observed linear quadratic recursive optimal control problem is also studied.
作为最大值原理的应用，我们研究了一类部分可观测的递归线性二次最优控制问题。
Firstly the optimal control problem of minimum-time strike trajectory was translated into two-point-boundary-value problem by using Pontryagin maximum principle.
首先，利用庞特里亚金极大值原理将时间最短打击轨道的最优控制问题转化为两点边值问题。
At the last in this chapter, we give three interesting examples to show the applications of our risk-sensitive maximum principle.
我们也举出了三个有趣的例子，以展示风险敏感最大值原理的应用。
As a special case of partial information, the general stochastic maximum principle for this kind of fully observed risk-sensitive optimal control problem is also obtained.
作为部分可观测信息的特例，我们给出了完全可观测的风险敏感最优控制问题的一般最大值原理。
By using the weak maximum principle, the uniqueness and stability of the solution of water vapour equation with the first, second and third boundary-value problems were proven.
利用该弱极大值原理，证明了对于第一类、第二类和第三类边值问题，水汽方程解的唯一性和稳定性。
Methods the maximum principle, monotone method, bifurcation theory, the perturbation theorem for linear operators and the stability theorem for bifurcation solutions were used.
方法运用极值原理、上下解方法、分歧理论、线性算子的扰动理论和分歧解的稳定性理论进行研究。
The paper introduced the utility function that can calibrate the service level of transportation products on the basis of the maximum principle for user utility in selecting transportation products.
为此，研究了运输产品市场选择的用户效用极大化原理，建立了运输产品服务水平量化标定的效用函数；
The trajectory problem was cast as the optimal control problem and Pontriaghin Maximum Principle was used to obtain first order necessary condition.
我们将此弹道问题转化成最优控制问题，通过极大值原理得到最优弹道的一阶必要条件。
Using separation theorem of convex set and the time terminal value function equation, we obtain the determining method of optimal terminal time as well as the Maximum principle.
由凸集分离定理及终端时间阈值函数方程，我们获得了最大值原理及最优控制时间的确定方法。
Of the problems of optimal control, the most important two optimization methods are Pontryagin minimum(or called maximum) principle and Bellman dynamic programming.
在最优控制中，最重要的两种优化方法是庞特里亚金最小值（或称最大值）原理和贝尔曼动态规划法。
Of the problems of optimal control, the most important two optimization methods are Pontryagin minimum(or called maximum) principle and Bellman dynamic programming.
在最优控制中，最重要的两种优化方法是庞特里亚金最小值（或称最大值）原理和贝尔曼动态规划法。
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