利用频谱分析确定空间目标太阳翼定向模式

分析对比了空间目标与可控飞行器轨道确定的不同,论述了太阳翼定向模式的不同对轨道运动特性的影响。通过地面站的测距与测角数据,推算出测量数据的地心距频谱。假定一种太阳翼定向模式,利用测量数据进行轨道确定,利用定轨数据计算地心距频谱并与测量数据的频谱比对,由此可确定太阳翼定向模式。利用数值仿真对近地太阳同步轨道和地球静止轨道两种情况进行了验证,仿真结果表明该思路和方法是有效的。     

某导弹易碎盖的开启过程

针对以往工程应用中认为导弹燃气易碎盖前盖由燃气直接冲破或导弹头部撞击破裂的情况,利用计算流体力学和试验方法对某导弹燃气易碎盖开盖过程进行了深入研究。结果表明,某导弹采用易碎前后盖技术,后易碎盖靠发动机喷管燃气冲开,前易碎盖靠发射时产生的扰动波打开;通过合理配置发射筒前后易碎盖开盖条件,能可靠保证发射筒盖的正常开启。     

航天器损伤评估和安全管理中的多尺度力学问题

文章指出航天器的安全性涉及到材料、元件、器件、子系统、系统和整机6个层次。虽然预测和防止失效的任务是在整机层次,但是损伤却是起源于材料的微损伤这一最底层。损伤从原子层次到整机层次的在多个尺度层次上的演化诱致了整体的破坏。由此引入多尺度力学,即研究各种不同长度尺度和时间尺度相互耦合现象的科学。文章试图将力学的宏观运动方程和微结构转变的动力学方程组成统一的方程组,从而得到宏观标量损伤D与微损伤数密度n的关系。文章还指出对于航天器的抗辐射加固问题,微损伤成核和发展的特征时间,与宏观特征空间尺度,以及外加载荷的特征时间之间的耦合关系,即德博拉(Deborah)数,是判断这类损伤演化诱致失效问题的一个关键。     

Geocenter coordinates estimated from GNSS data as viewed by perturbation theory

Time series of geocenter coordinates were determined with data of two global navigation satellite systems (GNSSs), namely the U.S. GPS (Global Positioning System) and the Russian GLONASS (Global’naya Nawigatsionnaya Sputnikowaya Sistema). The data was recorded in the years 2008–2011 by a global network of 92 permanently observing GPS/GLONASS receivers. Two types of daily solutions were generated independently for each GNSS, one including the estimation of geocenter coordinates and one without these parameters.     

广义经典力学系统动力学方程积分的Jacobi最终乘子法

研究动力学系统的积分问题,将Jacobi最终乘子法应用于积分广义经典力学系统的动力学方程。建立了广义经典力学系统的运动微分方程;定义了广义经典力学系统的Jacobi最终乘子;研究了系统的第一积分与Jacobi最终乘子的关系。研究表明:对于位形由n个广义坐标确定且拉格朗日函数含有广义坐标对时间的ω阶导数的广义经典力学系统,如果已知系统的(2ωn-1)个第一积分,则可利用Jacobi最终乘子给出系统的解。文末举例说明结果的应用。     

一种等应力强度因子试件

计算了含中心裂纹的矩形板(高为2H,宽为2W)的应力强度因子。板的对称面内距离为2y_0的两点承受大小相等方向相反的一对集中力P作用。采用的分析方法是含待定常数的复应力函数与广义变分原理相结合的方法。此复应力函数精确地满足裂纹表面的边界条件,其余边界条件由广义变分原理近似地满足。 当H=2W,y_0=0.3W,a=(0.2-0.45)W(a为半裂纹长度),计算结果表明,应力强度因子近似为一个常值,它取1.938P/(πW)~(1/2),相对误差小于0.75％。 若采用上述几何尺寸的试件测试疲劳裂纹扩展常数,将可大大简化试验程序和试验数据处理工作。     

细观损伤力学新进展

概述了细观损伤力学的当前状态，对存在的一些问题作了简要评述，并提出了若干修正方案。从应用的角度出发，对细观损伤力学未来的发展趋势进行了粗线条的观测。     

4D Lattice Flower Constellations

4D Lattice Flower Constellations is a new constellation design framework, based on the previous 2D and 3D Lattice theories of Flower Constellations, that focus on the generation of constellations whose satellites can have different semi-major axis and still present a constellation structure that is maintained during the dynamic of the system. This situation can arise when dealing with satellites with very different instruments, or when it is of interest to coordinate two different constellations. In that sense, 4D Lattice Flower Constellations constitutes the most general representation of the Flower Constellation formulation. In addition, the effects of the $J_2$ perturbation are taken into account in order to generate distributions that maintain their initial design configuration under this perturbation for longer periods of time with a low fuel budget. Finally, examples of application are presented, showing the possibilities in satellite constellation design of this new approach.     

Motion equations of hemispherical resonator and analysis of frequency split caused by slight mass non-uniformity

The mass non-uniformity of hemispherical resonator is one of reasons for frequency split, and frequency split can cause gyroscope to drift. Therefore, it is of great significance to analyze the relationship between mass non-uniformity and frequency split, which can provide a theoretical basis for mass balance of imperfect resonator. The starting point of error mechanism analysis for gyroscope is the motion equations of resonator. Firstly, based on the Kirchhoff-Love hypothesis in the elastic thin shell theory, the geometric deformation equations of resonator are deduced. Secondly, the deformation energy equation of resonator is derived according to the vibration mode and relationship between the stress and strain of hemispherical thin shell. Thirdly, the kinetic energy equation of resonator is deduced by the Coriolis theorem. Finally, the motion equations of resonator are established by the Lagrange mechanics principle. The theoretical values of precession factor and natural frequency are calculated by the motion equations, which are substantially consistent with the ones by the finite element method and practical measurement, the errors are within a reasonable range. Simultaneously, the varying trend of natural frequency with respect to the geometrical and physical parameters of resonator by the motion equations is consistent with that by the finite element analysis. The above conclusions prove the correctness and rationality of motion equations. Similarly, the motion equations of resonator with mass non-uniformity are established by the same modeling method in case of ignoring the input angular rate and damping, and the state equations with respect to the velocity and displacement of vibration system are derived, then two natural frequencies are solved by the characteristic equation. It is concluded that one of reasons for frequency split is the 4th harmonic of mass non-uniformity, and thus much attention should be paid to minimizing the 4th harmonic of mass non-uniformity in the course of mass balancing for imperfect resonator.     

榫连结构的高应力梯度及破坏分析

某燕尾形榫连结构的分析表明叶盘榫齿/榫槽接触区边缘存在较高的应力梯度,接触应力的有限元解同网格疏密程度密切相关.通过建立一系列不同密度网格的模型,对此问题展开有限元建模分析,以改善接触应力的求解精度,同时深入讨论材料弹塑性对接触应力的影响.在弹塑性接触应力分析的基础上,采用断裂力学方法建立了榫连结构高应力梯度位置的破坏分析模型,判断裂纹的萌生及扩展方向,以进行结构的强度及寿命分析.