基于Teamcenter的航天器产品数控编程管理研究与实现

在对航天器产品数控加工的特点及传统数控编程管理方式分析的基础上,基于Teamcenter 2007系统提出数控编程管理解决方案并在生产实际中进行了应用实践。     

一种基于承载效率准则的复合材料机翼结构布局优化方法(英文)

提出一种针对大型复合材料机翼结构的二级布局优化策略。系统级根据结构形变调整设计指标,子系统级优化结构布局以满足系统级约束。将机翼壁板中各种临界失效载荷的接近程度作为评判结构效率的标准,通过将结构效率作为优化目标,保证了所求解问题的连续性。加筋壁板通过等效的正交异性板模拟,并根据能量原理预测总体失稳载荷。讨论了加强筋支持弹性对于蒙皮抵抗局部失稳性能的影响,并通过神经网络代理模型对其进行逼近。采用解析模型对失效特性做出评估,减少了计算资源的占用。最后以一种大型机翼结构的综合优化作为算例,计算结果满足设计要求,验证了该方法的可行性。     

分包数据系统的星上数据源及其模型

采用分包体制的星载数据系统与传统的PCM遥测遥控系统,两者面向的数据源有很大不同。本文在描述分包系统各种星上数据源并分析其特点后,提出了一种通用建模方法,并通过举例说明。在系统设计、仿真和测试中,这种方法都是很有用的。     

整体壁板结构弯曲成形分析的等效塑性模型

大型整体壁板结构参数及成形工艺参数优化需要对壁板成形进行大量的非线性仿真计算,详细模型在计算时间和资源消耗方面难以接受,且不易收敛。通过弹塑性力学及回弹分析,基于应力和回弹后的变形等效,考虑了材料塑性变形强化效应,将整体壁板简化为某一虚拟材料的平板进行弹塑性弯曲等效分析。压弯和滚弯成形数值算例分析表明:在工程常用的弯曲半径范围内,变形计算误差在3.5%以内,应力误差在5%以内;等效模型大大减小了建模时间和资源,计算效率提高了70%以上,且计算易收敛;等效模型可以替代详细模型,为大型整体壁板结构参数及工艺参数优化、大型复杂形状壁板成形提供了快捷的分析方法。     

垂准仪校准的一个新方法

介绍了一种溯源于重力线的垂准仪校准方法;分析了＂顶杆式铅垂准线＂与＂平行光管式水平准线＂之间的联系与区别;基于顶杆式铅垂准线校准的几何模型,给出了天顶/底角的计算方法。     

Stifness modeling and analysis of a novel 4-DOF PKM for manufacturing large components

Faster response to orientation varying is one of the outstanding abilities of a parallel kinematic machine（PKM）.It enables such a system to act as a reconfgurable module employed to machine large components effciently.The stiffness formulation and analysis are the beforehand key tasks for its parameters design.A novel PKM with four degrees of freedom（DOFs）is proposed in this paper.The topology behind it is 2PUS-2PRS parallel mechanism.Its semianalytical stiffness model is frstly obtained,where the generalized Jacobian matrix of 2PUS-2PRS is formulated with the help of the screw theory and the stiffness coeffcients of complicated components are estimated by integrating fnite element analysis and numerical ftting.Under the help of the model,it is predicted that the property of system stiffness distributes within the given workspace,which features symmetry about a certain plane and is also verifed by performing fnite element analysis of the virtual prototype.Furthermore,key parameters affecting the system stiffness are identifed through sensitivity analysis.These provide insights for further optimization design of this PKM.     

基于AHP的高校毕业生就业质量评价模型构建

运用层次分析法(AHP),构建高校毕业生就业质量评价模型.实证结果表明,薪酬福利和个人发展指标在高校毕业生就业质量评价中所占权重较大;在二级指标中,劳动报酬、劳动合同和单位性质对高校毕业生就业质量评价的影响较大.     

基于划分检测模型的终端区异常轨迹检测方法

针对异常轨迹对轨迹聚类效果的影响以及给进离场程序管制适用性的量化分析提供分析数据的考虑,在结合数据挖掘中异常检测理论的基础上,利用划分检测框架及将距离和密度结合起来,设计了一种有效检测算法,运用到终端区飞行轨迹的异常检测当中,检测出飞行轨迹中的异常轨迹,从而改善轨迹的聚类效果。实例仿真结果表明：方法可以准确地检测出异常轨迹。     

拖靶系统挂机安装角度计算

拖靶安全释放是拖靶系统正常执行任务的前提,拖靶挂机安装角度的优劣直接影响着拖靶的安全释放.依据拖靶释放特性建立了拖靶系统动力学模型,提出了拖靶安全释放的条件,给出了拖靶挂机安装角度的计算方法;通过实例对方法的正确性进行了验证,其结果直接应用于某新型拖机改装试验中,取得了满意的效果.     

Generalized Kutta–Joukowski theorem for multi-vortex and multi-airfoil flow with vortex production——A general model

By using a special momentum approach and with the help of interchange between singularity velocity and induced flow velocity, we derive in a physical way explicit force formulas for twodimensional inviscid flow involving multiple bound and free vortices, multiple airfoils, and vortex production. These force formulas hold individually for each airfoil thus allowing for force decomposition, and the contributions to forces from singularities(such as bound and image vortices,sources, and doublets) and bodies out of an airfoil are related to their induced velocities at the locations of singularities inside this airfoil. The force contribution due to vortex production is related to the vortex production rate and the distance between each pair of vortices in production, thus frameindependent. The formulas are validated against a number of standard problems. These force formulas, which generalize the classic Kutta–Joukowski theorem(for a single bound vortex) and the recent generalized Lagally theorem(for problems without a bound vortex and vortex production) to more general cases, can be used to identify or understand the roles of outside vortices and bodies on the forces of the actual body, optimize arrangement of outside vortices and bodies for force enhancement or reduction, and derive analytical force formulas once the flow field is given or known.