强光光学零件加工误差频谱分析与控制方法研究

本文利用功率谱密度分析磁流变抛光表面的敏感频率误差,发现走刀步距与中高频误差具有直接的关联性,通过小波算法确定其分布区域后,采用大束径的光顺抛光法对敏感频率误差进行控制,测试结果表明中高频误差得到了有效控制。本研究对强光光学零件加工误差的频谱分析、表征和控制具有指导意义。     

数据采集系统动态特性的总体评价

数据采集系统动态特性的辨识和评价，是其总体性能评价中至关重要的一个目标。本文通过选取几个相互比较独立的指标来总体描述数据采集系统的动态特性，然后通过几个特殊的模型化方法将其动态特性分别以动态有效位数、传递函数、阶跃响应曲线和幅频特性、相频特性的方式给出，从而解决了数据采集系统动态特性的总体评价问题。     

利用航天器分舱段振动试验数据获取整器响应的方法

未来大型组合体航天器振动试验可能难以在现有设备上进行,需要进行分舱考核。文章针对此问题开展了利用分舱段振动试验获取整器响应的方法研究。提出的方法为:根据不同界面下模态的映射关系,利用单舱段的振动试验数据辨识出舱段的两端固支模态;采用模态综合技术计算出整器组合体模态参数,拟合出结构的加速度响应传递函数;结合整器的加速度试验条件可以给出整器的试验响应曲线。仿真验证结果表明该方法合理可行,具有工程应用价值。     

基于空间相关函数的二维紊流场数值生成法

大气紊流是复杂的扰动形式，影响飞行品质、飞行安全。对于复杂的飞行任务，有必要生成二维紊流场模型，从而更准确地反映扰动情况。传统方法是以时间频谱为基础，利用谱分解定理得到所需的成形滤波器结构，进而生成紊流递归模型。这种方法需要经过对模型进行简化，以便利用谱分解定理，使仿真模型的统计特性受到影响；另外，从理论上讲，传统方法只能生成一维大气紊流递归模型。本文直接从空间相关函数入手，提出建立离散自递归模型的新方法，给出了二维紊流场的递归模型     

使用对实体访问的功能快速标注尺寸

本文介绍怎样使用ＡｕｔｏＣＡＤ图库访问函数（实体存取函数）对图库中的实体进行访问；获取它们的数据；编写一个ＡｕｔｏＬＩＳＰ应用程序，实现交互性快速地标注尺寸。     

拟凸函数的几个性质

本文主要讨论了拟凸函数、严格拟凸函数及强拟凸函数之间的关系，得到了某些新的结论，推广了文［１］中的几个主要结论。     

计算机辅助的低空风切变改出优化控制

介绍了动态系统的计算机辅助直接优化方法的原理及其在低空风切变改出飞行中的应用，利用较真实的风切变工程化模型，选择适当的控制函数模型，性能准则及其约束条件，通过计算机直接地，系统地和迭代地探寻最优条件，对飞机改出低空风切变控制进行了优化，获得了最佳改出性能飞行参数曲线，并与没有优化的改出引导策略结果作了比较，结果表明，通过优化，飞机改出低空风切变的性能获得了明显的改善。     

基于拉盖尔函数的卫星姿态预测控制方法

针对卫星在空间站中进行绕飞检测时的姿态控制问题，考虑卫星的姿态轴需要躲避禁飞区域并指向期望位置，提出了一种基于拉盖尔函数的模型预测控制方法，实现了对卫星姿态轴的控制。在模型预测控制方法的基础上，通过拉盖尔函数，将优化多个控制输入转换为优化少数的拉盖尔系数，建立了拉盖尔模型预测的控制策略，改善了传统的模型预测控制方法计算效率差的问题，减少了优化时间。采用卫星在空间站中绕飞的模型进行数值仿真验证，结果表明该方法能够使卫星的姿态轴躲避禁飞区并到达指定位置。与传统方法相比，这种基于拉盖尔函数的模型预测控制策略能够提高优化效率，减少计算时间。     

Aerodynamic optimization design for high pressure turbines based on the adjoint approach

A first study on the continuous adjoint formulation for aerodynamic optimization design of high pressure turbines based on S2surface governed by the Euler equations with source terms is presented.The objective function is defined as an integral function along the boundaries,and the adjoint equations and the boundary conditions are derived by introducing the adjoint variable vectors.The gradient expression of the objective function then includes only the terms related to physical shape variations.The numerical solution of the adjoint equation is conducted by a finitedifference method with the Jameson spatial scheme employing the first and the third order dissipative fluxes.A gradient-based aerodynamic optimization system is established by integrating the blade stagger angles,the stacking lines and the passage perturbation parameterization with the quasi-Newton method of Broyden–Fletcher–Goldfarb–Shanno(BFGS).The application of the continuous adjoint method is validated through a single stage high pressure turbine optimization case.The adiabatic efficiency increases from 0.8875 to 0.8931,whilst the mass flow rate and the pressure ratio remain almost unchanged.The optimization design is shown to reduce the passage vortex loss as well as the mixing loss due to the cooling air injection.     

Numerical analysis and optimization of boundary layer suction on airfoils

Numerical approach of hybrid laminar flow control(HLFC) is investigated for the suction hole with a width between 0.5 mm and 7 mm. The accuracy of Menter and Langtry’s transition model applied for simulating the flow with boundary layer suction is validated. The experiment data are compared with the computational results. The solutions show that this transition model can predict the transition position with suction control accurately. A well designed laminar airfoil is selected in the present research. For suction control with a single hole, the physical mechanism of suction control, including the impact of suction coefficient and the width and position of the suction hole on control results, is analyzed. The single hole simulation results indicate that it is favorable for transition delay and drag reduction to increase the suction coefficient and set the hole position closer to the trailing edge properly. The modified radial basis function(RBF) neural network and the modified differential evolution algorithm are used to optimize the design for suction control with three holes. The design variables are suction coefficient, hole width, hole position and hole spacing. The optimization target is to obtain the minimum drag coefficient. After optimization,the transition delay can be up to 17% and the aerodynamic drag coefficient can decrease by 12.1%.