圆柱齿轮减速器可靠性优化设计与实体造型

考虑应力和强度的随机性,运用机械优化设计理论,按给定的可靠度作为齿面接触和齿根弯曲疲劳强度约束条件,建立单级斜齿圆柱齿轮减速器多目标可靠性优化设计数学模型,以确定齿轮传动参数。应用SolidWorks软件进行减速器实体造型设计并利用COSMOSMotion插件实现了运动仿真,探讨了减速器计算机辅助设计实用可行的新方法。     

基于瞬时输入能量时变特征的SDOF体系位移历程模拟

目前地震能量分析方法的研究多集中于对结构总输入能与总滞回耗能的简化估计,忽略了能量沿时间轴输入历程的不同所导致的结构反应的差别。该文以瞬时输入能量在时间轴上的分布特征（瞬时输入能量时变特征）来描述地震能量输入历程的特点,并通过建立瞬时输入能量时变特征与结构位移历程之间的联系,获得了基于能量参数的结构位移历程求解方法。为...     

视频监控中人脸识别算法稳定性的改进

如果单纯地采用静态人脸识别算法对视频图像进行检测、识别,忽略了视频中重要的前后帧相关的特性,会造成识别结果的不稳定。为了解决识别结果不稳定的问题,对视频监控中的人脸识别算法进行了改进,根据视频前后帧相关性对人脸运动进行估计并将其应用在视频监控的软件产品中。实验证明,该算法提高了传统单帧人脸识别算法的稳定性,具有较好的应用价值。     

Thermal instability of rotating nanofluid layer

In the present paper we have considered thermal instability of rotating nanofluids heated from below. Linear stability analysis has been made to investigate analytically the effect of rotation. The more important effect of Brownian motion and thermophoresis has been included in the model of nanofluid. Galerkin method is used to obtain the analytical expression for both non-oscillatory and oscillatory cases, when boundaries surfaces are free–free. The influence of various nanofluids parameters and rotation on the onset of convection has been analysed. It has been shown that the rotation has a stabilizing effect depending upon the values of various nanofluid parameters. The critical Rayleigh number for the onset of instability is determined numerically and results are depicted graphically. The necessary and sufficient conditions for the existence of over stability are also obtained.     

A GENERAL APPROACH FOR ANALYZING THE ARBITRARY MOTION OF A CIRCULAR DISK IN A STOKES FLOW

A concise analytic method is developed to investigate the arbitrary motion of a circular disk through an unbounded fluid satisfying Stokes equation. Four elementary motions are considered within the same mathematical framework: broadside translation, edgewise translation, in-plane rotation and out-of-plane rotation of a disk. Stokes equations are reduced to a set of dual integral expressions relating the velocity and traction in the plane of the disk. The dual integral equations are solved exactly for each motion and lead, in turn, to closed-form analytical expressions for the velocity and pressure fields. Although many of these results have been previously reported, the approach described here unifies the analysis of the four different motions and presents a straightforward solution technique.