基于微观图像及内聚力模型的复合材料裂纹扩展模拟

为研究材料微观结构及晶界强度对材料力学性能的影响,在晶界处引入内聚力单元模型,模拟晶间破坏过程。以ZrB_2-SiC复合材料为研究对象,将其扫描的微观结构图片进行矢量化处理,并导入ABAQUS有限元软件中建立模型,同时在其晶界处,设置内聚力单元模拟晶界破坏过程。通过改变Zr B2与Si C相界面强度,得到了晶界及材料不均匀对材料应力分布及裂纹扩展的影响。结果表明,由于晶界的存在,材料内部出现应力分布不均匀现象并产生应力集中。随着晶界强度的改变,裂纹起始位置及扩展方向发生改变,且裂纹沿低强度的界面进行扩展。随着ZrB_2-SiC界面强度增大,材料的强度提高,拉伸模量不变。     

正撞击下双层墙结构防护屏防护性能仿真研究

文章利用AUTODYN软件对铝合金球形弹丸正撞击双层墙防护结构进行了仿真研究,比较了双层墙防护结构中铝合金材料和复合材料防护屏的防护性能。结果表明:在相同的面密度和构型下,双层墙防护结构中铝合金防护屏的防护效果优于复合材料防护屏。     

基于Solid-Works的齿轮参数化设计

由于Solid-Works2003及以前版本的软件,其标准件图库中没有绘制各种齿轮的功能,本文介绍了在Solid-Works中实现参数化齿轮三维造型的一种方法,应用此方法可以在Solid-Works环境下完成齿轮的参数化三维绘制。     

Effects of in-track maneuver on Sun illumination conditions of near-circular low Earth orbits

By developing approximate analytical models considering the J₂ perturbation, the effects of an in-track maneuver on the orbital Sun illumination conditions of near-circular low Earth orbits are analyzed. First, two approximate models for the variations in orbital sunshine angles are developed, one for variations at a given time and the other for variations at a given argument of latitude. Next, two approximate models for variations in orbital arc in Earth shadow are developed, one considers the small eccentricity and the other uses the zero eccentricity. Finally, the developed approximate models are applied to analyzing the Sun illumination conditions of a typical in-track maneuver mission on a near-circular low Earth orbit. From the results obtained, three major conclusions can be drawn. First, the variations in orbital sunshine angles at a given time may reach tens of degrees when the drifting time reaches hundreds of orbital periods, and the approximate model for that situation cannot effectively approach the numerical results. Second, the variations in orbital sunshine angles for any given argument of latitude are only a couple of degrees even when the drifting time reaches 500 orbital periods, and the approximation model developed can effectively approach the numerical results. Third, for variations in orbital arc in Earth shadow, the approximate model considering the small eccentricity has simple expressions and can effectively approach the numerical results; in contrast, the approximate model using the zero eccentricity has relatively worse precision.     

矩形橡胶复合材料层合板的大变形研究

本文应用Ｋｉｒｃｈｈｏｆｆ假设和ＶｏｎＫａｒｍａｎ理论对正交各向异性的矩形橡胶复合材料层合板进行了几何非线性分析。与线性结果相比,大变形理论所得结果更具准确性。     

内埋电阻丝阵列检测复合材料表面裂伤初探

探讨了用层间埋置Ｎｉ－Ｃｒ合金丝构成局部网络实现对复合材料表面损伤位置和损伤程度检测。对表面裂纹尖端附近的应力场分布进行了分析,并将试验结果与预测结果进行了比较。实验结果表明：Ｎｉ－Ｃｒ合金丝阵列可以在玻纤／环氧树脂复合材料中用作传感元件,合金丝阵列所反映的裂端附近应力场分布是合理的。     

基于光束偏转层析技术的Radon变换迭代法

本文通过计算机模拟研究,利用气体温度场的先验知识,考查了将Ｒａｄｏｎ变换迭代法用于光束偏转层析技术重建三维温度场的重建精度。作为一个应用实例,测试了电弧某截面上的温度分布。     

位相物体的三维非对称温度场的重建

采用卷积背抽影公式实现了位相物体的三维非对称温度场的重建,为光线偏／折测量三维非对称温度场提供了高精度分析和处理实验数据的方法。     

三维PIV中透视成像的视点定位与透视平面的确定

对三维PIV中透视投影的视点定位与透视平面的确定技术作了深入的研究,提出了一种确定视点坐标与透视平面的方法,给出了相应的数学关系式,最后通过实验的方法对视点坐标与透视平面的确定技术进行了检验。     

Evolution of periodic orbits near the Lagrangian point L2

A study of the evolution of the periodic and the quasi-periodic orbits near the Lagrangian point L₂, which is located to the right of the smaller primary on the line joining the primaries and whose distance from the more massive primary is greater than the distance between the primaries, in the framework of restricted three-body problem for the Sun–Jupiter, Earth–Moon (relatively large mass ratio) and Saturn–Titan (relatively small mass ratio) systems is made. Two families of periodic orbits around the smaller primary are identified using the Poincaré surface of section method – family I (initially elliptical, gradually becomes egg-shaped with the increase in the Jacobi constant C and elongated towards the more massive primary) and family II (initially egg-shaped orbits elongated towards L₂ and gradually becomes elliptical with the increase in C). The family I in the Sun–Jupiter and Saturn–Titan systems contains two separatrix caused by third-order and fourth-order resonances, while the Earth–Moon system has only one separatrix which is caused by third-order resonances. Also in the Sun–Jupiter and the Saturn–Titan systems, family I merge with family II, around Jacobian constant 3.0393 and 3.0163, respectively, while in the Earth–Moon system, family II evolves separately from two different branches. The two branches merge at C = 3.184515. In the Earth–Moon system, the family II contains a separatrix due to third-order resonances which is absent in the other two systems.