Effect of curing condition on bonding quality of scarf-repaired composite laminates

Both single-face vacuum bag curing (SVC) and double-face vacuum bag curing (DVC) can be used in scarf repair of composite structures. But different curing conditions caused by the sealing state may affect the bonding quality of scarf-repaired structures. In this paper, the effect of curing condition on bonding quality of scarf-repaired laminates was experimentally investigated in terms of surface profiles, moisture absorption curves and section profiles. In order to further explore the moisture absorption mechanism, finite element model of the repaired laminates using DVC was established with moisture diffusion of both the adhesive and composite laminates considered. This model was verified by experimental results. Based on the model of DVC case, the model of SVC case was built by changing moisture absorption parameters of the adhesive. Results show that SVC reduces the bonding quality, mainly reflecting in more adhesive inner voids and patch-to-parent dislocation. And SVC increases moisture absorption rate and moisture equilibrium content of the adhesive, and its effect on the former is far greater than that on the latter.     

A fast and automatic full-potential finite volume solver on Cartesian grids for unconventional configurations

To meet the requirements of fast and automatic computation of subsonic and transonic aerodynamics in aircraft conceptual design,a novel finite volume solver for full potential flows on adaptive Cartesian grids is developed in this paper.Cartesian grids with geometric adaptation are firstly generated automatically with boundary cells processed by cell-cutting and cell-merging algo rithms.The nonlinear full potential equation is discretized by a finite volume scheme on these Cartesian grids and iteratively solved in an implicit fashion with a generalized minimum residual (GMRES) algorithm.During computation,solution-based mesh adaptation is also applied so as to capture flow features more accurately.An improved ghost-cell method is proposed to implement the non-penetration wall boundary condition where the velocity-potential of a ghost cell is modified by an analytic method instead.According to the characteristics of the Cartesian grids,the Kutta condition is applied by specially computing the gradients on Kutta-faces without directly assigning the potential jump to cells adjacent wake faces,which can significantly improve the solution con verging speed.The feasibility and accuracy of the proposed method are validated by several typical cases of sub/transonic flows around an ONERA M6 wing,a DLR-F4 wing-body,and an unconventional figuration of a blended wing body (BWB).The validation cases demonstrate a fast convergence with fully automatic grid treatment and computation,and the results suggest its capacity in application for aircraft conceptual design.     

Theoretical aspects of selecting repeated unit cell model in micromechanical analysis using displacement-based finite element method

Repeated Unit Cell(RUC)is a useful tool in micromechanical analysis of composites using Displacement-based Finite Element(DFE)method,and merely applying Periodic Displacement Boundary Conditions(PDBCs)to RUC is almost a standard practice to conduct such analysis.Two basic questions arising from this practice are whether Periodic Traction Boundary Conditions(PTBCs,also known as traction continuity conditions)are guaranteed and whether the solution is independent of selection of RUCs.This paper presents the theoretical aspects to tackle these questions,which unify the strong form,weak form and DFE method of the micromechanical problem together.Specifically,the solution’s independence of selection of RUCs is dealt with on the strong form side,PTBCs are derived from the weak form as natural boundary conditions,and the validity of merely applying PDBCs in micromechanical Finite Element(FE)analysis is proved by referring to its intrinsic connection to the strong form and weak form.Key points in the theoretical aspects are demonstrated by illustrative examples,and the merits of setting micromechanical FE analysis under the background of a clear theoretical framework are highlighted in the efficient selection of RUCs for Uni Directional(UD)fiber-reinforced composites.     

动力失效对起飞纵向气动特性影响数值研究

研究民用飞机动力失效对飞机起飞阶段纵向气动特性的影响规律及其机理,对保证飞机有效操纵和安全飞行具有重要意义.采用在点对点多块结构化网格系统上求解三维可压缩雷诺平均N-S方程的数值方法,研究发动机动力失效对某民用飞机起飞构型纵向气动特性的影响.通过DLR-F11模型验证研究方法对民用飞机高升力构型气动特性的预测能力;针对安装动力短舱的某翼吊涡扇发动机民用飞机起飞构型,通过对比其发动机在正常工况和失效时飞机气动特性的差异,得出动力失效对飞机纵向气动特性的影响规律及机理.结果表明:动力失效后,不但溢流效应会使飞机阻力系数增大;还会导致发动机进、排气特性较正常工作状态明显不同,恶化短舱附近流场,对飞机的升力、失速特性带来不利影响.     

1种发动机自适应模型的修正方法

为解决由于工艺落后和性能衰退所导致的发动机模型与实际发动机失配的问题,从而达到视情维修的目的,建立了1种基于遗传算法的自适应模型修正方法.利用遗传算法高效率的全局搜索能力,以发动机性能参数为目标,优化部件参数,实现了模型的修正,并通过分析发动机性能参数对部件参数的敏感性,研究了选取不同组合的待修正部件参数对模型修正精度的影响.结果表明:采用该修正方法所建立的发动机模型准确性高、鲁棒性强,且具有良好的通用性,为发动机的健康管理和故障诊断提供了重要依据,具有很好的军事和工程应用价值.     

风车状态下转子性能及通道内流动分析

为探究低展弦比压气机转子在风车状态下由压气机模式向涡轮模式转化过程中性能、内部流场结构以及气动损失的演化过程,提出了一种基于叶片和流体间能量传递的简化数值计算方法,以获得某转速下的风车状态临界流量点。在数值模拟的基础上,重点对比了同一转速线上压气机工况点(小流量工况)、风车临界点和涡轮工况点下叶尖泄漏损失的演化机制,同时探究了叶片通道内流动分离的演化过程。 结果显示,随着转速的增加,转子风车状态临界流量呈现近似线性的变化趋势。而同转速下随流量增大,叶尖泄漏流从吸力面流向压力面,并与压力面上的低能量流体进行掺混,造成了流动堵塞。同时,从压气机模式转向涡轮模式的过程中,叶尖区域的流动分离从吸力面分离转变为压力面分离,随后分离强度和尺寸逐渐增大,造成的气动损失显著增加;而在轮毂区域,流动分离始终保持吸力面分离,其分离尺度沿径向有所发展。     

离子液体微推进技术研究进展

介绍了离子液体推进器的基本结构和工作原理,阐述了粒子发射的限制条件及通常采用的工作模式,总结了该推进器的常见分类形式。介绍了当前广泛应用的一些实验方法和仿真手段,以及针对发射阈值场强、束流散射、多粒子分散效率、推进器长时间工作稳定性等问题开展相关研究取得的进展,对比分析了适合粒子发射的工作环境及相对精确的仿真方法,为推进器的后续设计、工作模式设定及性能评估等工作提供了参考。结果表明：增大推进剂流阻、提高发射极阵列密度是提高离子液体推进器效率和推力的合适手段;利用闭环控制的方法改变发射电压极性、逐渐提高发射电压大小是维持推进器推力大小、提高工作稳定性的有效方法。     

发动机故障隔离技术的主特征量模型

本文提出了发动机气路分析故障隔离技术的主特征量模型。主特征量模型的基本原理如下:发动机征兆量和发动机特征量之间存在着特殊的函数关系,即 n 个征兆量小偏差方程可以被少于 n 的 t 个故障量偏差所满足。利用这一特性可以对多于征兆量数目的 m 个特征量进行故障隔离。与目前广泛采用的影响系数矩阵法比较,主特征量模型不仅具有更广泛的实用意义,而且数学模型更加严格,并且能提供较多的故障诊断信息。文中给出了主持征量模型的两种求解方法,即最小征兆量偏差残差模法和最小特征量偏差法。文中还给出了主特征量模型的计算例题,并对计算结果进行了分析。     

发动机故障诊断主状态量模型的数学模型

发动机故障诊断的一种主要方法是根据故障方程和发动机性能参数的测量值确定故障的类别和故障程度,故障方程组通常是亚定的。主状态量模型是求解亚定的故障方程的有效方法。主状态量模型的主要内容是根据最少故障原理,利用最优化方法求解然后根据合理性准则选择合理最优解。本文详细地讨论了主状态量模型可能采用的数学模型,并且指出:(1)主状态量模型可以采用不同的数学模型求解;(2)并非所有的数学模型都能给出合理的结果。本文的研究结果表明,约束或无约束超定最小二乘法和单个优选的散度法是发动机故障诊断主状态量模型的理想算法,而本文中所讨论的其他算法都或多或少存在一定的问题。     

一类滞后不确定相似组合系统的分散控制

本文给出了一个使滞后的相似组合大系统镇定的分散鲁棒控制器的设计方法。不确定性是时变的,是以不确定参数出现在每个子系统中,而存在于互联项中的不确定性假设可能知道它的边界,当系统具有某种特征时,简化了一般控制器的设计。