熔融渗硅工艺制备的SiCf/SiC复合材料微观结构与性能

SiC纤维增强SiC陶瓷基复合材料（SiC_f/SiC复合材料）在航空发动机热端部件方面具有重要应用。本文以第二代碳化硅纤维为增强材料,采用熔融渗硅工艺制备出SiC_f/SiC复合材料,测试复合材料的基本物理性能及常规力学性能,并利用Micro-CT、SEM对试样的微观结构和断面进行了表征分析。结果显示：SiC_f/SiC复合材料的体积密度为2.78 g/cm³,开气孔率小于2.0%,基体较为致密,1 200 ℃时热导率（厚度方向）为14.30 W/（m?K）,室温~1 200 ℃厚度方向和面内方向的线胀率分别为0.59%、0.56%,平均热胀系数分别为5.02×10^-6、4.73×10^-6/K;室温面内拉伸强度典型值为317 MPa,SEM显示试样断面具有明显的纤维拔出效应,弯曲强度和层间拉伸强度典型值分别达794和49 MPa。     

基于非连续算子广义变分不等式强解的存在性

在算子不连续的情况下,利用FKKM定理和Weierstrass定理及标量化方法得到了广义向量变分不等式的强解存在性定理.     

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.     

高职院校基建维修管理存在的问题及对策

为了规范基建维修管理,合理控制工程造价,根据多年积累的基建工作管理经验和兄弟院校成功的做法,对高职院校基建维修工程中存在的问题进行了具体分析,提出有效的管理办法和对策。     

基于遗传算法的军事物流运输计划

针对军事物流运输中车辆装载和车辆路径的组合问题进行研究,建立车辆装载和车辆路径组合问题的目标优化模型。通过改进遗传算法对模型求解,得到了较为满意的结果,可以在满足多车型多品种货物配送约束的条件下,实现运输车辆最少、车辆满载率高、车辆运输路径最短的目标。     

FAST FEATURE RANKING AND ITS APPLICATION TO FACE RECOGNITION

A fast feature ranking algorithm for classification in the presence of high dimensionahty and small sample size is proposed. The basic idea is that the important features force the data points of the same class to maintain their intrinsic neighbor relations, whereas neighboring points of different classes are no longer to stick to one an- other. Applying this assumption, an optimization problem weighting each feature is derived. The algorithm does not involve the dense matrix eigen-decomposition which can be computationally expensive in time. Extensive exper- iments are conducted to validate the significance of selected features using the Yale, Extended YaleB and PIE data- sets. The thorough evaluation shows that, using one-nearest neighbor classifier, the recognition rates using 100-- 500 leading features selected by the algorithm distinctively outperform those with features selected by the baseline feature selection algorithms, while using support vector machine features selected by the algorithm show less prominent improvement. Moreover, the experiments demonstrate that the proposed algorithm is particularly effi- cient for multi-class face recognition problem.     

具有多个执行机构Lurie系统的时滞相关稳定性

Ｌｕｒｉｅ时滞控制系统是工程实践中经常遇到的一类重要的非线性控制系统，本文根据微分方程理论，提出了不确定性具有多个执行机构的Ｌｕｒｉｅ时滞控制系统时滞相关稳定的充分性判据，并给出系统衰减速度的估计方法。该方法仅需假定时滞有界，因而其结论适扩用于变时滞的系统。文末给出应用本文结果的两个应用实例，并与相关成果进行了比较，计算结果表明了本文方法的有效性。     

基于MPP编程环境的一种并行子空间迭代法

子空间迭代法是科学与工程计算中求解广义特征值问题的有效方法 ,针对向量机和共享内存的多处理机 ,前人已成功地作了并行处理。文中给出了适合 MPP大规模并行计算机的并行子空间迭代法。该算法将广义特征值问题转换为一般特征值问题 ,其计算工作量主要体现在矩阵乘法 ,通过对该方法作并行处理 ,使矩阵求逆及一部分乘法运算转换为各结点机上三角形方程组的并行求解。在大规模并行计算机 PA R95上结合 J8- II机翼的动力特性问题对该算法作了数值试验 ,结果说明所给算法是非常有效的     

松约束运输问题模型与算法研究

运输问题存在着所谓的"多反而少"悖论现象,本文用运输问题的松约束模型,说明了运输问题产生悖论现象的原因,从而拓宽了运输问题的应用范围,增加了运输问题的适应性,本文给出的运输问题的松约束模型的表上作业算法,运算简单,能彻底解决了运输问题的"多反而少"悖论现象,用本文所介绍的算法解一些问题,得到了更省的调运方案.     

计算大型实对称特征问题的 Lanczos-QR 算法

为了计算大型实对称特征值问题Ｋｘ＝λＭｘ的少数低阶特征值对，本文给出Ｌａｎｃｚｏｓ－ＱＲ迭代方法。首先，给定初始迭代向量ｖ１，作ｍ步Ｌａｎｃｚｏｓ分解：ＫＶｍ＝ＭＶｍＴｍ＋ｈｍｅｍＴ。取Ｔｍ的ｄ个最大特征值为移位量，对Ｔｍ进行ｄ步带原点位移的ＱＲ分解。然后，修改初始迭代向量ｖ１。迭代地重新开始这一过程，迫使初始迭代向量ｖ１进入需求的特征子空间，从而使残量‖Ｋｘ－θＭｘ‖→０。数值例子表明，该方法收敛性强，且稳定、有效。