高维无穷时滞NFDE概周期解的存在性和稳定性

讨论高维的中立型泛函微分方程ddtx(t)-∫0-∞q(s)x(t+s)ds=A(t,x)x(t)+f(t,xt)的概周期解问题。利用Ch空间,矩阵测度和Krasnoselski不动点定理获得了其概周期解的存在性与惟一性定理。特别地,当q=0时给出了存在惟一且一致稳定概周期解的条件,推广了文献[1～5]的结果。     

矩形锥壳在外压作用下分叉稳定性分析

用8结点三维退化壳体单元与非线性有限元法分析了矩形锥壳在外压作用下的稳定性问题。加载过程采用增量方法，计算出位移、应变与载荷的变化曲线。在分叉型失稳时，位移和应变发生突变，以此作为失稳的准则，便于工程检测。计算结果与实验进行了比较，说明此方法可以用于工程分析。     

轮胎对车载火炮射击稳定性影响研究

分析了某车载122 mm火炮的整体拓扑结构,通过考虑轮胎与地面的接触情况,利用ADAMS软件建立了某122mm车载榴弹炮的虚拟样机模型,用Fortran语言编写了炮膛合力和反后坐装置力程序,分别对火炮射击时车轮与地面接触和不接触两种情况进行仿真。基于车载炮炮、车相结合的特点,选取后坐位移、炮口纵向加速度、车架质心位移幅值、上架质心位移幅值为测量量,对比并分析了两种情况对火炮射击稳定性的影响。仿真结果表明,车轮着地射击时,炮口振动较小,射击结束后车体更快恢复稳定。该研究可为相关车载武器提供一定参考。     

Transit vessel scheduling

A transit vessel traffic scheduling algorithm has been developed to limit the negative effects on cargo volume throughput in two‐way waterways where separation distances between transiting vessels must be maintained and passage restrictions may hold. It runs in time that is polynomial in the number of ships involved in the computation and finds schedules which increase the utilization of waterways. Three examples illustrate its use. The first example is situated in the Sunda Strait where the algorithm is used to enhance the safety of merchant shipping against a terrorist threat. It illustrates important features of the algorithm and demonstrates how it can be used with cross traffic. The second example is situated in the Strait of Istanbul and offers a comparison between the developed algorithm and the transit vessel scheduling algorithm of Ulusçu et al., J Navig 62 (2009), 59–77. This was done using a plausible model of the Strait of Istanbul. The third and last example shows how the algorithm can be used to schedule transit vessel traffic in two‐way waterways with junctions. This feature is especially useful in congested waters with a high risk of collisions like the Inland Sea of Japan. An extreme test case proves that the developed algorithm is a practical algorithm ready for such use. © 2017 Wiley Periodicals, Inc. Naval Research Logistics 64: 225–248, 2017     

美国退出《中导条约》与俄美关系发展走向

2018年10月,美国宣布单方面退出《中导条约》。《中导条约》是美苏两国在冷战后期达成的,并得到了切实执行的条约,对于维护冷战后全球战略平衡发挥了至关重要的作用。冷战后,俄美曾经企图将《中导条约》多边化,构建俄美新型战略关系,但最终反目成仇,使得俄美关系严重倒退,并迈入新的相互战略遏制的时代。     

太阳观测卫星的数传天线波束及其指向设计

针对三轴稳定对日指向姿态的太阳同步轨道卫星,提出为获得最大对地数据传输时间的天线波束设计及布局方案。根据某型太阳观测卫星的轨道姿态设计方案,建立数传天线对指定地面站的天线波束指向仿真模型;使用卫星工具包STK仿真软件,分析不同波束角方案及其可能的指向对数传时间的影响,发现了对日指向卫星与对地指向卫星在数传时间上的不同规律,找到最优的天线波束布局来获得最大的数传时间;根据星载数传能力与不同天线波束宽度之间的关系,获得传输数据的最佳天线波束宽度,为这类卫星数传天线的波束设计及其布局提供设计依据。     

同轴环缝气流作用下锥形液膜线性稳定性分析

为了分析气液同轴离心式喷嘴的雾化机理,对同轴气体作用下的锥形液膜进行时间稳定性分析,推导同轴气体作用下锥形液膜的色散方程,建立离心式喷嘴出口参数预测模型,用于数值求解色散方程。结果表明：喷嘴出口液膜厚度随着喷注压降的增加而减小,喷雾锥角、液膜速度和轴向速度随着喷注压降的增加而增大。同轴气体作用下液膜由正弦模式的表面波主导,因为正弦模式的表面波增长率远大于曲张模式的表面波增长率。当环缝气体喷注速度较小时,增加气体速度会减小气液相对速度,从而减弱气液相互作用,使得液膜主导表面波增长率和频率减小、破碎时间和破碎长度增加。而当环缝气体速度超过一个临界值后,随着气体速度的增大,液膜主导表面波增长率和频率迅速增大,破碎时间和破碎长度迅速减小。     

高原环境对弹丸动态稳定性的影响

分析了高原环境低空气密度对弹丸动态稳定性的影响。给出了弹道坐标系中的力方程组和非滚转弹体坐标系中的力矩方程组,并通过线性化方法得到弹丸角运动的状态空间模型。列出了角运动状态矩阵的四个特征根,并利用复数平方根计算方法得到特征根实部的表达式。提出弹丸动态稳定性稳定因子的新定义,并证明新的动态稳定条件与传统的动态稳定条件是一致的。讨论了低空气密度对尾翼稳定弹和旋转稳定弹动态稳定性的影响,并通过仿真说明弹丸在高原条件和平原条件下的动态稳定性存在差异。     

Study on dynamic response of multi-degree-of-freedom explosion vessel system under impact load

In order to study the dynamic response and calculate the axial dynamic coefficient of the monolayer cylindrical explosion vessel, the wall of vessel is simplified as a multi-degree-of-freedom (MDoF) undamped elastic foundation beam. Decoupling the coupled motion equation and using Duhamel's integrals, the solutions in generalized coordinates of the equations under exponentially decaying loads, square wave loads and triangular wave loads are calculated. These solutions are consistent in form with the solutions of single-degree-of-freedom (SDoF) undamped forced vibration simplified model. Based on the model, equivalent MDoF design method (also called MDoF dynamic coefficient method) of cylindrical explosion vessel is proposed. The traditional method can only predict the dynamic coefficient of torus portion around the explosion center, but this method can predict that of the vessel wall at any axial n dividing point position. It is verified that the prediction accuracy of this model is greatly improved compared with the SDoF model by comparing the results of this model with SDoF model and numerical simulation in different working conditions. However, the prediction accuracy decreases as the scaled distance decreases and approaches the end of the vessel, which is related to the accuracy of the empirical formula of the implosion load, the simplification of the explosion load direction, the boundary conditions, and the loading time difference.