船体尾压浪板砰击载荷分析

本文针对尾压浪板入水砰击压力开展研究,分别用Fluent和Dytran软件计算其入水砰击载荷。本文首先在不同的有限元模型中计算尾压浪板以10 m/s入水时的砰击压力,选择具有合理网格尺寸的有限元模型,进而避免了网格尺寸对计算结果的影响;接着分别计算了尾压浪板以不同速度入水时所受到的砰击压力,二者计算得到的砰击压力系数与我国规范给出的结果较为吻合,对于船舶尾压浪板砰击载荷的选取具有一定的参考意义。     

潜艇垂直面舵桨联合操控仿真

为改善潜艇低速运动时的操控性能,潜艇上配置了辅助垂直推进器。分析低速运动时潜艇在发射潜射导弹过程中受到的发射反力,利用Simulink软件建立潜艇水下运动模型,进行潜艇低速运动时的操纵控制仿真研究。仿真结果与公开文献中发表的数据吻合,验证了方法的有效性。在此基础上加入辅助垂直推进器,潜艇垂直面舵桨联合操控仿真研究表明,表面潜艇垂直面的机动能力得到了较大改善。     

基于动态分频段FRA法的自耦变压器绕组轴向移位故障诊断

针对传统的频率响应分析(FRA)法无法识别自耦变压器绕组常见轴向移位故障的问题,提出基于动态分频段的FRA法:首先,搭建自耦变压器轴向移位故障模拟平台,获取不同轴向移位故障下绕组频响数据;其次,将幅频特性曲线波峰点与相频特性曲线C-L过零点频率相同的点作为预备分频点,同时将频响数据动态划分为多个频段,并绘制分频段极坐标图;然后,提取极坐标图的4个灰度梯度共生矩阵纹理特征和对应的归一化特征参数;最后,通过图形与特征的变化规律分析自耦变压器绕组的状态。试验验证结果表明:采用基于动态分频段的FRA法,生成的极坐标图数据点重叠情况得到改善,有利于图形分析和特征提取;不同绕组发生轴向移位故障时,各频段极坐标图变化趋势明显;同一绕组发生不同程度轴向故障时,极坐标图随故障程度增加差异呈变大的趋势;采用基于动态分频段的FRA法能准确区分自耦变压器轴向移位的故障绕组与故障程度,并能为自耦变压器现场故障诊断提供参考。     

数值波浪水槽在半圆堤波浪力计算中的应用

以N-S方程为控制方程,以k-ε模型为紊动封闭模型,采用VOF方法重构自由表面,建立了垂向二维数值波浪水槽。模拟了规则波与半圆堤的作用过程,结果表明,单点数模波压力过程与物模实测结果符合良好。研究中发现,数模计算中若堤后计算区域设置过短,堤上越浪可以引起堤后水量累积和水位上升现象,从而造成堤身背浪面压强总体增大,由此算得的防波堤总水平波浪力最大值偏小16%~20%。提出了将堤后计算区域延长到4~5倍波长的办法,计算结果表明,堤身背浪面压强上升及堤身总水平力下降现象基本消失。     

基于LabVIEW的数字转速仪

介绍虚拟数字转速仪的硬件设计和软件设计.该系统不仅实现了转速的非接解式测量,而且其精度高、抗干扰能力强,具有较好的应用价值.     

自动驾驶中座椅旋转速度对乘员的影响

为提高自动驾驶车辆的安全性,提出用一种旋转速度曲线把座椅旋转至指定角度,研究此旋转速度下的乘员生物力学响应.首先,根据所建立的碰撞模型与假人试验数据进行对比验证;其次,改变座椅旋转方向和速度研究乘员旋转至指定位置乘员的生物力学响应.结果表明:在200 ms内采用等腰梯形旋转速度曲线旋转至±45°和±90°不会引起乘员额...     

基于OLC拐点的车体结构较优设计

基于OLC理论,研究了正面碰撞中车体结构设计与乘员损伤的关联性.基于56 km/h正面刚性壁障(Frontal Rigid Barrier,FRB)碰撞工况,通过二阶波简化得到一阶加速度a1、二阶加速度a2、动态位移D三个车体结构设计指标.分析了不同车体结构设计指标与OLC的关系,发现在D不变的情况下,当a1≤215....     

瞬态瑞雷波在地层勘探中的应用

根据瞬态瑞雷波的传播特性和测试原理,使用振动及动态信号采集分析系统采集分析了测试工点的瑞雷波信号,并得到了测试工点的地层分布情况和各层的物理特性.     

A second order volume of fluid （VOF） scheme for numerical simulation of 2-D breaking waves

Among all environmental forces acting on ocean structures and marine vessels, those resulting from wave impacts are likely to yield the highest loads. Being highly nonlinear, transient and complex, a theoretical analysis of their impact would be impossible without numerical simulations. In this paper, a pressure-split two-stage numerical algorithm is proposed based on Volume Of Fluid (VOF) methodology. The algorithm is characterized by introduction of two pressures at each half and full cycle time step, and thus it is a second-order accurate algorithm in time. A simplified second-order Godunov-type solver is used for the continuity equations. The method is applied to simulation of breaking waves in a 2-D water tank, and a qualitative comparison with experimental photo observations is made. Quite consistent results are observed between simulations and experiments. Commercially available software and Boundary Integral Method (BIM) have also been used to simulate the same problem. The results from present code and BIM are in good agreement with respect to breaking location and timing, while the results obtained from the commercial software which is only first-order accurate in time has clearly showed a temporal and spatial lag, verifying the need to use a higher order numerical scheme.     

Variational principles in water-wave problems (wave radiation conditions and their variational treatment)

To discuss water-wave problems in unlimited waters, it is important to know what type of wave radiation condition should be placed on a virtual surface corresponding to infinity. For this kind of problem, the Sommerfeld radiation condition is well known. In this article, the condition is extended to treat a case with an incident wave. Furthermore, a more general wave radiation condition is introduced from a different point of view. The above-mentioned wave radiation conditions are introduced into the variational principles of the Kelvin, Hellinnger–Reissner, and Dirichlet type. The Dirichlet-type variational principles are then used in numerical calculations for bending waves in a bar, and the effectiveness of the wave radiation conditions and the variational principles is shown. The numerical results for one-dimensional water-wave problems are then given. As expected, the region required for the numerical solution is reduced drastically compared with that required by the Sommerfeld-type formulation. Furthermore, the amplitude of the diverging wave is obtained in the process of reaching the variational solution. Finally, two-dimensional water-wave problems are briefly discussed. Received: August 9, 2001 / Accepted: September 17, 2001