横流中圆柱体的实验与计算研究

Nathan J. Patterson, P. Venkateswaran
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引用次数: 0

摘要

工程师使用三种工具来分析流体流动:分析、实验和数值。全面的分析包括所有这三种工具,为设计决策或事后调查提供信息。然而,很少有本科生流体力学实验室的经验,让学生同时应用这些工具来解决一个常见的问题。在本文中,我们讨论了一组跨越数周的练习和实验活动,以研究横流中的圆柱体,为学生提供他们在分析、实验和数值工具的使用和比较方面的第一次经验,以研究流体流动。解析方法涉及到围绕圆柱体的势(无粘)流的解。虽然没有使用新的例子或分析方法来教授这部分经验,但这种理想化的流动解决方案用于实验和数值实验室活动的比较。实验方法最初旨在利用低成本微控制器和基于mems的压力传感器,同时加强先前课程中使用的机电一体化和相关编程内容。经过四年的使用和迭代,它已经从讲师只提供一个用于压力传感器的c++库、一个接线图和一个粗略的编程框架发展到一个简化的MATLAB接口,该接口抽象了完成实验练习所需的许多低级命令。这一系列的接口和体验允许教师在他们自己的实现和实验目标方面具有灵活性。最新的迭代包括使用热线风速计,必须由学生校准,并允许数据捕获和分析产生的涡街形成和斯特劳哈尔数。数值方法使用了一种围绕圆柱体流动的瞬态二维平面分析,并利用了商业计算流体动力学软件Ansys,该软件有免费的学生版本。学生提供了一个讲师建立流域和网格能够提供网格独立的解决方案。学生选择求解器,设置边界条件,运行模拟,并处理结果数据,与分析和实验结果进行比较。采用瞬态分析捕捉了涡的形成对升力系数的影响,并计算了系统的斯特劳哈尔数,并与物理实验结果进行了比较。学生们在整个体验过程中都面临挑战,从完成Quonset小屋升力等经典问题,到自动化传感器定位和数据收集,再到模拟瞬态流体流动。对这种相对简单的几何图形进行协调分析,使学生有机会使用分析、实验和数值工具来比较阻力、压力分布和瞬态流动行为。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Experimental and Computational Investigations of a Cylinder in Crossflow
Engineers use three tools for analyzing fluid flows: analytical, experimental, and numerical. Thorough analyses involve all three tools to inform design decisions or postmortem investigations. However, few undergraduate fluid mechanics lab experiences expose students to the simultaneous application of these tools to a common problem. In this paper, we discuss a set of exercises and lab activities spanning multiple weeks to study a cylinder in a crossflow, providing students with their first experience in the use and comparison of analytical, experimental, and numerical tools for studying a fluid flow. The analytical approach involves the solution derived for potential (inviscid) flow around a cylinder. While no novel examples or analytical approaches are used to teach this portion of the experience, this idealized flow solution is used as a comparison for experimental and numerical lab activities. The experimental approach was initially designed to leverage low-cost microcontrollers and MEMS-based pressure sensors while reinforcing mechatronics and related programming content used in previous courses. Over four years of use and iteration, it has evolved from instructors supplying only a C++ library for the pressure sensors, a wiring diagram, and a rough programming framework to a simplified MATLAB interface that abstracts away many of the low-level commands required to complete the lab exercise. This range of interfaces and experiences allows instructors flexibility in their own implementation and lab goals. The latest iteration includes the use of a hot-wire anemometer, which must be calibrated by students, and allows for data capture and analysis of the resulting vortex street formation and Strouhal number. The numerical approach uses a transient 2D planar analysis for flow around a cylinder and leverages a commercial computational fluid dynamics software, Ansys, for which there are free student versions. Students are provided with an instructor-built flow domain and mesh capable of providing a mesh-independent solution. Students choose solvers, set boundary conditions, run simulations, and process resulting data to compare with analytical and experimental results. A transient analysis is used to capture the effects of vortex formation on the coefficient of lift and to calculate and compare the system’s Strouhal number with that found from the physical experiment. Students are challenged throughout the experience, from completing classic problems such as the lift force on a Quonset hut, to automating sensor positioning and data collection, to simulating a transient fluid flow. A concerted analysis of this relatively simple geometry affords students the opportunity to use analytical, experimental, and numerical tools to compare drag forces, pressure distributions, and transient flow behaviors.
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