模糊关联方法在齿轮箱故障诊断中的应用

模糊关联度故障识别方法是运用灰色系统理论与模糊数学隶属函数相结合，克服了故障诊断的模式向量中参数量纲不同、数量级差异的缺点，综合了灰色系统理论和模糊理论的优点，使故障诊断识别的多参效法更加完善。但此种方法的关键是隶属函数建立的可靠性，关系到故障诊断的准确程度。     

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%.     

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.     

高性能与高功能纤维的发展

概述了用于复合材料增强体的高性能纤维和具有各种物理与化学功能用途的高功能纤维的进展现状并推测其发展趋势。     

基于粒子群优化的航路规划算法研究与仿真

文章将粒子群优化方法应用于飞机低空突防航路规划技术研究,提出了利用一组正弦波曲线来构造一个粒子,并在适应度函数设计巾加入处罚函数,使该方法得到的飞行航线严格经过起始点和目标点,而且满足飞机的机动性能要求,以及起始航向角与目标进入角的要求。仿真结果表明,所用方法简便可行,粒子能较快地收敛于全局最佳航路。     

并行遗传算法在机载宽频带天线罩设计中的应用研究

用评估函数法构造了适用于遗传算法求解的复合材料结构多目标优化问题的等价表达形式,给出了离散变量与连续变量混合优化问题解的染色体表示。研究了粗粒并行遗传算法和细粒并行遗传算法在本类问题中应用的优劣。给出的数值实验表明:粗粒并行遗传算法对天线罩等复合材料结构的优化设计具有更好的适应性和鲁棒性。具有很好的应用前景。     

共因失效率的不确定性评估

利用影响矢量法中定义权值的思想并对其进行扩展,针对数据的不确定性问题,提出了一种新的共因失效率的计算方法。该法综合考虑评估和统计的不确定性,利用概率生成函数,根据权值来获得系统多重失效率的均值和方差。算例表明,在计算共因失效率均值时,该法与传统的近似计算法获得了相同的结果,而在计算方差时,传统的近似法给出了过于乐观的结果。     

单子样寿命试验评估的综合概率分布法

提出了大型复杂结构体系或机构系统只做单子样1次寿命试验的评估方法。即据单子样的1次试验值创造性地提出确定当前概率分布及据此作出评估的方法,继而给出了结合半经验算法与当前概率分布算法的加权综合算法。附有算例阐明所提出的方法。     

考虑可压缩与热传导的壁面函数边界条件及其应用

考虑到可压缩和热传导效应的壁面函数边界条件,被耦合到了采用k-ω两方程湍流模型、用有限体积法求解N-S方程的程序中。壁面函数基于耦合的速度和温度型,并且在边界层内的粘性子区和对数区内一致有效。引入壁面函数边界条件后,通过算例验证在y <100的范围内,得到的物面压力、摩阻、热流与实验结果比较,结果可靠。而无壁面函数边界条件时,要得到相同精度的结果,要求y ≈1。壁面函数的引入,为工程上准确预测飞行器在湍流流动中表面受力与气动热提供了保障。     

蜂窝填充薄壁盒式梁的约束扭转

在刚性剖面假设的基础上分析具有蜂窝芯材薄壁盒式梁约束扭转问题。应用分离变量法,建立并求解了两个常微分支配方程。边界条件可以精确满足,同时,解答是用本征函数展开式表达的。扭矩图是由三角级数表示的,并用于决定上述本征函数展开式的待定系数。计算结果给出了蒙皮正应力与剪应力以及蜂窝芯材剪应力沿翼弦和翼展的分布规律。