油水两相分层流层流流速分布计算分析

利用剪切力比模型,进一步讨论了油水两相分层流层流流动的速度分布规律,将水相流速假设为抛物线形式分布与实验结果有较大偏差,将水相分为拖曳和返流两段更接近实际情况,模型所得水相计算结果更接近实验数据。指出剪切力比模型能否适合于油水两相分层流动计算理论需要更多实验结果验证。     

二维抛板极限速度的相似性与古尼公式的采用

本文分析影响被炸药驱动下抛板极限速度的重要因素,讨论了一些经验公式的适用范围;提出了根据二维抛板的数值计算得到的两个重要规律:①在炸药与抛板的质量比相同的情况下,抛板的极限速度之间具有一定的相似关系;②修正的古尼公式可用来计算二维抛板的极限速度。     

论短肢剪力墙的轴压比限值

在理论方面,短肢剪力墙的研究尚处在探索阶段,缺少系统的研究,有关短肢剪力墙结构的轴压比对抗剪性能的影响分析还很不完善。在理论分析的基础上,确定了用以判断构件大、小偏压状态的界限轴压比,得到了为保证T形截面短肢剪力墙构件具有一定延性的轴压比限值。     

考虑抗拉强度的含外倾结构面岩质边坡稳定性分析

当前工程设计都是将边坡失稳破坏看成整体的剪切破坏即M-C剪切破坏,基本不考虑岩土体本身抗拉强度.而岩质边坡真实的破坏应该是张拉-剪切复合破坏,不应是传统不考虑抗拉强度的单一剪切破坏模式.利用FLAC3D软件,基于张拉-剪切复合破坏准则对岩体和结构面强度参数同时进行强度折减,与只考虑抗剪强度的情况进行比较来研究抗拉强度对...     

埋入式抗滑桩支护边坡稳定性分析

为研究埋入式抗滑桩在滑坡治理中的适用性,总结前人经验并经大量现场调查研究,提出埋入式抗滑桩支护的3种失效模式,即桩后滑体整体失稳、桩顶滑体越顶失稳和桩前滑体滑移失稳;并从失效模式入手,简化埋入式抗滑桩支护边坡稳定性分析模型。结合定点剪出的破坏假定,用传递系数法分别验算桩周3部分土体即桩后土体、桩顶土体和桩前土体的稳定性。最后在埋入式抗滑桩支护边坡稳定性分析模型的基础上,围绕滑体几何形态、滑面倾角、滑带及滑体力学性质等关键因素,对埋入式抗滑桩的适用条件进行探讨。研究表明:埋入式抗滑桩置于平缓段有利于其阻隔作用的发挥,保证桩前滑体的稳定性;置于滑体强度大于滑带强度的滑坡,有利于利用滑体较高的土工参数;置于坡面平缓的滑坡,有利于桩顶滑体的稳定。     

Optimization of buckling load for laminated composite plates using adaptive Kriging-improved PSO: A novel hybrid intelligent method

An effective hybrid optimization method is proposed by integrating an adaptive Kriging (A-Kriging) into an improved partial swarm optimization algorithm (IPSO) to give a so-called A-Kriging-IPSO for maxi-mizing the buckling load of laminated composite plates (LCPs) under uniaxial and biaxial compressions. In this method, a novel iterative adaptive Kriging model, which is structured using two training sample sets as active and adaptive points, is utilized to directly predict the buckling load of the LCPs and to improve the efficiency of the optimization process. The active points are selected from the initial data set while the adaptive points are generated using the radial random-based convex samples. The cell-based smoothed discrete shear gap method (CS-DSG3) is employed to analyze the buckling behavior of the LCPs to provide the response of adaptive and input data sets. The buckling load of the LCPs is maximized by utilizing the IPSO algorithm. To demonstrate the efficiency and accuracy of the proposed methodology, the LCPs with different layers (2, 3, 4, and 10 layers), boundary conditions, aspect ratios and load patterns (biaxial and uniaxial loads) are investigated. The results obtained by proposed method are in good agreement with the literature results, but with less computational burden. By applying adaptive radial Kriging model, the accurate optimal results-based predictions of the buckling load are obtained for the studied LCPs.