基于模型预测的网络化控制系统补偿控制

针对分时控制模式下存在于网络诱发延迟大于一个采样周期的网络化随机控制系统中的空采样和数据拒绝问题,提出了一种基于模型预测的补偿控制法。该方法通过在执行器设立缓冲区窗口并存放一定数目的历史控制量,利用多个历史控制量对当前采样周期的控制状态进行估计预测,对空采样和数据拒绝情况进行补偿控制,达到改善系统性能的目的。通过仿真实验证明了该补偿控制算法的有效性。     

基于动态RCS的无人机航迹实时规划方法研究

为了提高无人机的生存能力,针对不确定飞行环境的无人机航迹规划问题展开研究,提出了一种基于RCS的无人机航迹实时规划方法,建立了相关计算模型,提出合理的代价函数,并采用多阶段分析博弈评估算法对航迹进行优化。仿真结果表明,基于动态RCS的无人机航迹实时规划方法能够比较好的解决无人机的航迹规划问题。     

时滞竞争神经网络的全局指数稳定性

对于不同时标的时变时滞竞争神经网络的网络模型,通过构造适当的Lyapunov函数,结合微分不等式分析,研究了时变时滞竞争神经网络的全局指数稳定性,获得了新的全局指数稳定性判据,所得判据推广和改进了前人的相关结论。最后的数值仿真例子证明了该算法的有效性。     

协同仿真技术在行星框架动态优化中的应用研究

行星框架作为行星传动机构的重要零部件,在设计时依然采用传统静强度设计理论,不能充分反映动载荷工况下的动态特征,导致工作过程中发生裂纹、突然断裂的现象,严重影响了行星传动机构的可靠性,给维修和保障带来很大的困难。因此对行星框架进行动态优化设计具有十分重要的意义。以行星轮数目为设计变量,采用基于接口的协同仿真技术作为求解工具,对某任务剖面下的行星框架进行动态结构优化,完善了行星传动设计方法,为设计部门提供有关寿命预测的参考数据。     

基于动态递归模糊神经网络盲均衡算法的研究

模糊系统和神经网络已广泛应用于系统的辨识和控制,但是传统的模糊神经网络是一种静态映射,不适用于动态系统的辨识;而由于无线通信信道的时变性和不确定性,决定了盲均衡器本身就是一个动态的均衡过程,所以研究利用动态递归模糊神经网络的盲均衡算法是可行的,而且也是必要的。仿真结果表明:由于动态模糊神经网络的均衡过程同时利用了系统的当前数据和历史数据,对动态系统的均衡,较传统神经网络在均衡的精度和稳定性方面具有更好的效果。     

具有时变时延和丢包的网络控制系统H∞优化控制

研究了一类存在时变时延和丢包的网络控制系统(networked control systems, NCS )的H∞优化控制问题。当网络时延和连续丢包有界时,NCS被建模为等效的具有时变时滞的系统,利用Lvapunov Krasovskii泛函和线性矩阵不等式方法,在NCS渐近稳定的基础上给出NCS状态反馈次优和最优H∞控制律的设计方法,求解时不需要使用重复迭代,设计控制器时也无须知道调节参数。仿真表明了此方法的可行性和有效性。     

Robust H∞ control for neutral stochastic uncertain systems with time-varying delay

The problem of robust H∞ control for uncertain neutral stochastic systems with time-varying delay is discussed. The parameter uncertaintie is assumed to be time varying norm-bounded. First, the stochastic robust stabilization of the stochastic system without disturbance input is investigated by nonlinear matrix inequality method. Then, a full-order stochastic dynamic output feedback controller is designed by solving a bilinear matrix inequality (BMI), which ensures a prescribed stochastic robust H∞ performance level for the resulting closed loop system with nonzero disturbance input and for all admissible uncertainties. An illustrative example is provided to show the feasibility of the controller and the potential of the proposed technique.     

Coordinating pricing and inventory decisions in a bounded production system with uncertain yield

Most inventory researches assume that production level can fluctuate arbitrarily. However, large fluctuation of the production level in many firms may be much costly. This paper addresses the coordinating pricing and inventory control problem in a bounded production system with uncertain yield, in which the production level is constrained between a maximum and minimum level in each period and the price can be adjusted dynamically. We show that the optimal policy is the interval base-stock-list-price policy. Also, we study the impact of the production bounds and uncertainty of the yield on the production system. Numerical experiments are also performed to study the impact of parameters on the system.     

飞机结冰包线保护对开环飞行性能影响与仿真

在所有的飞机失事事故中,由于飞机结冰造成的灾难是很重要的因素之一。为了解决飞机结冰后造成的飞机失速迎角减小以及飞行包线萎缩等安全隐患,通过引入结冰参数等,采用一种简化的飞机结冰模型的方法来仿真。仿真计算各种输入或者扰动下,结冰飞机纵向各项性能响应。通过在线计算结冰失速迎角,建立开环状态下飞机包线保护系统,实时反馈失速迎角告警信息以提醒飞行员操作,从而保证飞机飞行的安全。仿真计算表明,该方法行之有效,而且概念清晰,计算简便,可以在实验条件不足的情况下,为仿真研究提供一种良好的方法。

Abstract：

In-flight icing is one of the most important factors for all of the aircraft accident.A brief method was utilized to simulate the aeroplane iced in order to solve the problem which was caused by ice,such as low stall of angle of attack and flight envelope atrophy.All the longitudinal dynamic of aircraft could be got in different input.Ice aircraft envelope protection could provide the pilot with enough time to avoid icing related accidents by calculating the stall limits of angle of attack online.The result of simulation can show that the system is working effectively,furthermore its method is simple and concept is obvious.It provides a good way for simulation research,especially in the condition of experiment lacking.     

Runge-Kutta方法求解结构动力学方程

将几种具有不同稳定性的Runge-Kutta方法应用到结构动力学方程的数值求解中。针对增量形式的动力学方程,使用改进的Newton-Raphson迭代,研究了减少计算量的两种方法：（1）使用单对角隐式Runge-Kutta方法,（2）应用转化矩阵。采用逼近算子的谱半径分析了稳定性与数值阻尼特性,解释了L-稳定方法抑制高频振荡的原因。数值算例表明在精确解上较小的物理阻尼能有效的抑制高频振荡,但对各种直接积分方法的影响很小,高精度的L-稳定Runge-Kutta方法能在有效抑制高频振荡的同时高精度的求解低频振动。

Abstract：

Several Runge-Kutta methods with the different stability were applied to solve the equations of motion in structural dynamics. For incremental dynamical equations,using the modified Newton-Raphson iteration,two methods to reduce the amount of work were proposed. The first one is the singly diagonally implicit Runge-Kutta methods,and the second one is to apply the transform matrix. Using the spectral radii of approximation operators,the stability analysis and the numerical damping property were studied,and the reason why the L-stability methods could wipe out the high oscillations was explained. Numerical example was solved by several direct integration methods,the result show that the small physical damping can wipe out high oscillations effectively on exact solution,but it has little effect on numerical solution,and the high order L-stability Runge-Kutta methods can wipe out the high oscillation effectively,at the same time,solve the vibration of low frequencies with high accuracy.