无导引头也无惯导导弹的协同制导

为了在不依赖导弹间实时通信与导弹绝对位置信息的情况下实现无导引头也无惯导导弹的"发射后不管"，考虑为无导引头也无惯导导弹安装两个捷联探测器，从而可对有导引头导弹上的两个特定目标点进行探测。在此基础上，针对静止点目标分别采用一般的负反馈控制方法以及有限时间收敛原理设计了2种协同末制导律，并针对静止面目标采用动态逆控制设计了1种协同末制导律。上述协同制导律均可在有导引头导弹命中目标前实现无导引头也无惯导导弹的速度方向指向其攻击目标，而此后无导引头也无惯导导弹只需要作直线运动即可命中其攻击目标。仿真结果验证了上述协同制导律的有效性以及优势。     

防空导弹任务规划与协同控制技术研究

针对防空导弹拦截群目标的任务需求，提出了多弹协同作战框架。考虑到实际拦截过程中弹目相对速度和角度较大的问题，建立了导弹拦截目标的能力预测模型，以确保分配结果处于导弹攻击能力范围内，并采用了改进的粒子群优化算法进行任务分配。然后为了兼顾协同制导和命中精度的要求，基于弹道成型和偏置比例导引的思想，结合一致性理论，设计了多弹时间/角度协同制导律。最后通过4枚导弹拦截3个目标的典型场景仿真，证明了方案的有效性。     

异构多导弹系统自适应分布式协同制导

针对异构多导弹系统的分布式协同制导问题,在传统比例导引律的基础上设计出一类领航跟随分布式协同制导律。运用代数图论、分布式网络同步原理以及非线性系统一致性理论,领弹采用基于固定系数的比例导引律,从弹采用基于可变系数的参数自适应比例导引律。该领航-跟随分布式自适应协同制导律可使领弹和从弹实现对目标的同时攻击,且各相邻导弹间仅传输各自的可测状态信息,算法具有较低的通信代价和较好的可扩展性。最后给出了相关数值仿真算例,仿真结果验证了控制算法的有效性。     

基于协调变量的多导弹协同制导

 根据多导弹协同攻击的特点和要求,提出了一种具有一定通用性的双层协同制导结构。该双层协同制导结构由底层导引控制和上层协调控制组成。其中底层导引控制由分散于各个导弹的本地制导律来实现,上层的协调控制可通过集中式或分散式的协调策略来实现。基于该协同制导结构并针对多导弹同时击中目标这一特定协同任务,给出了一种具体可行的多导弹协同制导律。该协同制导律把具有导引时间限制的制导律和基于协调变量的协调策略相结合,具有控制能量的次优性,结构简单且具有解析解形式。数字仿真算例验证了其良好的性能。     

Cooperative guidance strategy for multiple hypersonic gliding vehicles system

Cooperative guidance strategy for multiple hypersonic gliding vehicles system with flight constraints and cooperative constraints is investigated. This paper mainly cares about the coordination of the entry glide flight phase and driving-down phase. Different from the existing results, both the attack time and the attack angle constraints are considered simultaneously. Firstly, for the entry glide flight phase, a two-stage method is proposed to achieve the rapid cooperative trajectories planning, where the control signal corridors are designed based on the quasi-equilibrium gliding conditions. In the first stage, the bank angle curve is optimized to achieve the attack angle coordination. In the second stage, the angle of attack curve is optimized to achieve the attack time coordination. The optimized parameters can be obtained by the secant method. Secondly, for the driving-down phase, the cooperative terminal guidance law is designed where the terminal attack time and attack angle are considered. The guidance law is then transformed into the bank angle and angle of attack commands. The cooperative guidance strategy is summarized as an algorithm. Finally, a numerical simulation example with three hypersonic gliding vehicles is provided for revealing the effectiveness of the acquired strategy and algorithm.     

多导弹系统协同攻击机动目标分布式制导律

基于增强型比例导引律和分布式网络同步理论,设计了一类攻击机动目标的多导弹系统分布式协同制导律。该制导律由各导弹本地制导律和分布式协同导引策略两部分组成:本地制导律为增强型比例导引律,进一步利用代数图论和非线性系统一致性理论,得到基于邻接个体信息交互的分布式协同制导律,实现多导弹对目标的同时协同攻击;该分布式协同制导律仅需视距内各相邻导弹间互相传输各自的状态信息,算法具有较低的通信代价和较好的可扩展性。最后给出了相关数值仿真算例,仿真结果验证了算法的有效性。     

多导弹编队齐射攻击分散化协同制导方法

针对多导弹编队齐射攻击在时间上的协同要求,将攻击时间可控制导律(ITCG)与一致性分散化协调算法相结合,提出一种多导弹编队齐射攻击的分散化协同制导方法.编队内各导弹采用相邻局部通信,编队之间则通过各编队通信拓扑生成树的根节点进行通信.设计了导弹编队内和编队间的分散化协调策略,实现多导弹编队齐射攻击的分散化协调.推导了攻...     

基于双圆弧原理的协同制导律研究

为了突破舰艇配备的近程防御武器系统,反舰导弹需对攻击时间与攻击角度进行协同制导,以实施饱和攻击。文章基于双圆弧原理提出了一种多导弹攻击时间与攻击角度协同制导律。首先,采用双圆弧原理规划导弹的航路,将导弹导引到预定的攻击角度上。然后,根据待飞直线距离对待飞时间进行估算,求出预测时间误差,确定导弹按照特定的圆弧轨迹机动飞行的指令和机动飞行的时间,通过机动飞行来对时间误差进行补偿。最后,再利用所设计的导引律导引导弹攻击目标。     

拦截高超声速目标的异类导弹协同制导律

对于多导弹协同拦截高超声速目标的问题,设计了一种具有领弹-从弹拓扑结构的异类导弹协同制导律:配备有高性能导引头的领弹采用改进比例导引法拦截目标;未配备导引头的从弹利用通信手段,采用二阶一致性跟踪算法,对领弹进行跟踪。两类导弹同时命中目标,形成"多对一"的拦截态势。异构型的制导策略可以降低对导引设备的需求,具备较理想的作战效费比。领弹与从弹的弹道均源于改进比例导引法,具有较理想的弹道特性。给出了协同制导律在固定拓扑与切换拓扑下成立的充分条件。算例仿真验证了所提出的制导律能够实现对高超声速目标的协同拦截,具有良好的可行性。     

Three-dimensional finite-time cooperative guidance for multiple missiles without radial velocity measurements

In order to simultaneously attack a target with impact angle constraint in threedimensional(3-D) space, a novel distributed cooperative guidance law for multiple missiles under directed communication topologies is proposed without radial velocity measurements. First, based on missiles-target 3-D relative motion equations, the multiple missiles cooperative guidance model with impact angle constraint is constructed. Then, in Line-of-Sight(LOS) direction, based on multiagent system cooperative control theory, one guidance law with directed topologies is designed with strict proof, which can guarantee finite time consensus of multiple missiles' impact times. Next, in elevation direction and azimuth direction of LOS, based on homogeneous system stability theory and integral sliding mode control theory, two guidance laws are proposed respectively with strict proof, which can guarantee LOS angles converge to desired values and LOS angular rates converge to zero in finite time. Finally, the effectiveness of the designed cooperative guidance law is demonstrated through simulation results.