地效飞行器双断阶机腹着水砰击过载分析

地效飞行器着水过程中，断阶着水产生的冲击易导致结构表面屈曲或破坏。基于ALE 有限元法，通过罚函数法处理两相界面流固耦合问题，对地效飞行器着水过程进行数值模拟，分析不同前飞速度、下沉速度、俯仰角等参数变化对浸水深度、砰击过载等的影响。结果表明：在研究工况下，机体着水产生的压力峰值均出现在断阶处；随着俯仰角增加水平过载峰值减小，垂向过载峰值先增大后减小，俯仰角为7°时垂向过载峰值最大，是最低过载峰值（俯仰角为15°时）的1.4 倍；前飞速度增加致使水平过载峰值增大，而对垂向过载峰值影响不明显，但垂向过载峰值与垂向速度的平方近似呈线性关系，下沉速度越大，砰击过载峰值越大。     

基于发射时间序列的反舰导弹联合突防方法

为了使多型反舰导弹达到饱和攻击的目的,最理想的情况是同批次的异型导弹在同一时刻飞行到同一目标的防空区域。研究了单横队队形舰艇编队的异型导弹联合突防问题。针对舰艇编队时各个舰艇与目标的距离不同、反舰导弹的飞行速度不同、飞行航向不同等因素,建模求解了同批次异型导弹的发射时间序列。     

一类 p次方型差分系统解的性态研究

文章研究了一类 p次方型差分系统 .í.yn +1 = (1+yn)xnp --1 解的性态。运用数学归纳法、极限思想研究了 . axp n .(1+xn)yn -1 01时系统解的性态,证明了系统全局吸引子、有界持久性、非振动解的收敛性等有关结论。     

Distributed fixed-time attitude coordinated control for multiple spacecraft with actuator saturation

This paper investigates the distributed fixed-time attitude coordinated control problem for multiple spacecraft subject to actuator saturation under the directed topology. First, a distributed fixed-time observer is presented for each follower spacecraft to estimate the leader spacecraft’s states. Compared with the commonly used fixed-time observer, the settling time of the proposed fixed-time observer can be easily adjusted by some free design parameters. Next, a distributed fixed-time control ...     

基于模态缩聚的限位状态驱动机构非线性动力学分析

含限位的驱动机构具有刚度非线性特征，在正弦振动力学试验中，不同试验量级加速度激励下其主频位置、响应放大倍数等动力学特性均会发生变化，需要开展动力学响应分析提前预示非线性影响，指导产品抗力学环境设计。基于模态缩聚理论，发展了一套针对限位非线性问题的正弦振动响应快速分析方法，可适用于各类复杂驱动机构类产品，避免了大规模有限元模型的非线性计算。算例分析表明:该方法可有效预示不同振动输入量级下限位非线性对产品响应特性的影响，反映出典型的非线性频响突变现象，且计算效率高，可为产品力学特性仿真和力学试验的开展提供有力支持。     

Robust optimal sliding mode control for the deployment of Coulomb spacecraft formation flying

Inter-spacecraft electrostatic force (Coulomb force) is desirable for close formation flying control because of its propellant-less and free contaminate characteristics attributed to the propellant exhaust emission. This paper presents robust optimal sliding mode control to deal with the problem of thruster saturation in tracking the formation trajectory for Coulomb spacecraft formation flying. The robust controller design is based on optimal control theory as a linear quadratic system, and it is augmented with an integral sliding mode control technique. The stability of the closed-loop system is guaranteed using the second Lyapunov method. The developed controller outperforms the existing ones, because it has a higher degree of fine-tuning to cope with the uncertainty. Numerical simulations are employed to confirm the efficiency of the developed controller.