基于无线局域网的雷达机动指挥自动化系统分析

从雷达兵现役机动指挥自动化系统存在的问题着手,分析了无线雷达兵机动作战的主要特点及对指挥自动化系统的要求,提出了基于无线局域网的雷达兵机动指挥系统的设想,并建立了基本的网络结构模型。最后,根据系统论思想深层次地说明了雷达兵机动指挥系统建设的重要性。     

RS纠错码技术的一种应用

罗兰C是一种低频导航系统,它具有通信功能,但由于信道干扰的原因,极大的抑制了它的应用。介绍一种RS纠错码技术,并详细论述了RS纠错码实现中的若干工程问题。结果表明:RS纠错码应用于低频时码发播,具有很好的纠错能力。     

Modeling and parameter identification of linear time-varying systems based on adaptive chirplet transform under random excitation

In this paper, a time–frequency algorithm based on adaptive chirplet transform for parameter modeling and identification of Linear Time-Varying (LTV) systems under random excitation is presented. It is assumed that the solution of responses of LTV structures is expressed as the sum of multicomponent Linear Frequency Modulated (LFM) signals in a short-time. Then the measured acceleration response is used to perform the adaptive chirplet transform, in which an integral algorithm is employed to reconstruct the velocity and displacement responses. The vibration differential equation with time-varying coefficients is transformed into a simple linear equation. Furthermore, for systems under random excitation, the input–output relation based on correlation function is also derived to estimate the parameters including physicals parameters and instantaneous modal parameters. The full procedure of the method is presented and validated by using simulated responses. The results show that the presented method is accurate and robust for various LTV systems under random excitation.     

基于星载分布式InSAR测高精度的导航卫星优选

从干涉合成孔径雷达（InSAR）测高精度需求出发,分析整个流程中的综合观测几何,联合InSAR对地观测参数、全球卫星导航系统（GNSS）对编队卫星观测参数和坐标系转换参数,建立了导航卫星的优选准则,理论推导了InSAR高程的误差传播系数。该准则直接针对InSAR高程精度进行优化选星,表征了综合几何关系下基线各分量对测高误差的贡献。仿真结果与理论推导相吻合,并给出了不同卫星导航系统、不同选星个数以及不同InSAR参数配置等多种场景下的结果比对。新准则相比以往基于最小相对精度衰减因子的选星准则,能够更好地反映实际几何关系,从而在相同观测条件下通过卫星优选得到更高的测高精度。     

星载DBF接收天线误差校正算法

 提出了一种改进的基于子空间的星载数字波束形成（DBF）接收天线的误差校正方法。根据阵列互耦效应主要取决于阵元间的几何距离这一特点,利用阵元空间排布的对称性简化了天线的互耦模型,将天线的互耦效应及射频(RF)通道失配统一为通道间的幅相不一致。通过在基带注入特定的阵内相位差降低了子空间算法的计算复杂度。在建立7单元正六边形平面阵仿真模型的基础上,分析不同信噪比(SNR)环境下校正算法的性能,经比较得出可以通过提高发射信号功率改善误差估计的精度,验证了算法的有效性。仿真分析结果表明该算法在卫星通信系统中有一定的工程应用价值。     

INS/GNSS组合导航系统空中快速对准方法

针对机载惯性/全球导航卫星系统(INS/GNSS)组合导航系统地面静基座对准时间较长、航向对准精度较低以及惯导空中故障重启后无法快速得到精确姿态信息重新进入导航状态等问题,提出一种快速初始对准方法。该对准方法基于惯性导航比力方程,利用GNSS的定位、测速信息与惯性测量组件(IMU)的输出信息解算载体姿态信息,并结合遗传-牛顿算法与求和自回归滑动平均(ARIMA)模型卡尔曼滤波信号降噪技术提高姿态信息的解算精度。基于实测飞行数据的解算验证了该方法的有效性、对准精度以及在实际工程应用中的优越性。     

Finite time L1 Approach for Missile Overload Requirement Analysis in Terminal Guidance

This article analyzes the problem about the missile overload requirement in a homing terminal guidance under various engagement scenarios. An augmented proportional navigation guidance (APNG) model is introduced on the basis of linear kinematics. To analyze the peak-to-peak performance of the terminal guidance system, a new finite time L₁ performance measure for a linear time-varying (LTV) continuous system is proposed. Then, according to the idea of the adjoint system, a novel method for computing the L₁ norm of a linear continuous system is first derived. Within the finite time L₁ framework, the quantitative relation between the guidance loop dynamics and the maximum missile-target maneuver ratio is offered. This relation is expressed in the form of graphs and formulas that can be used to synthesize some of the major subsystem specifications for the missile guidance system. The illustrative examples show that a significant performance improvement is achieved with the proposed guidance loop dynamics.     

基于信度规则库的惯性平台健康状态参数在线估计

 实时准确的健康状态预测是规划惯性平台系统及时、经济的维修策略的关键技术。由于平台系统的健康状态是不能够直接观测的,假设平台系统的特征参数监测数据是可以获取到的,而且平台系统的健康状态与特征量是相关的。基于信度规则库(BRB),以平台系统的状态监测特征参数作为BRB系统的输入,以平台的健康状态作为输出结果,组建了惯性平台健康状态预测系统。为了克服现有BRB参数优化方法的不足,实现实时状态预测,基于期望最大化(EM)算法,研究了健康状态预测系统的参数在线估计算法。该算法在获取系统新的输入输出信息后,就对参数进行更新。利用本文提出的方法对惯性平台系统的健康状态实时预测问题进行了实验分析,实验结果表明：该方法可以有效地实现惯性平台系统健康状态预测模型参数实时估计;与参数离线优化方法相比,该方法不仅在预测精度上,而且在运行时间上都具有明显的优势;在工程实际中有良好的应用潜力。     

机载视频系统信号参数测量

针对机载视频系统的特点,探讨了工程设计中视频信号测量的若干问题和测量方法。     

Polynomial Hamiltonian systems with a nilpotent critical point

The study of Hamiltonian systems is important for space physics and astrophysics. In this paper, we study local behavior of an isolated nilpotent critical point for polynomial Hamiltonian systems. We prove that there are exact three cases: a center, a cusp or a saddle. Then for quadratic and cubic Hamiltonian systems we obtain necessary and sufficient conditions for a nilpotent critical point to be a center, a cusp or a saddle. We also give phase portraits for these systems under some conditions of symmetry.