Department of Electric Engineering, Stanford University, Stanford, CA, USA.
Philos Trans A Math Phys Eng Sci. 2010 Apr 13;368(1916):1705-37. doi: 10.1098/rsta.2009.0285.
Modern technologies offer new opportunities for experimentalists in a variety of research areas of fluid dynamics. Improvements are now possible in the state-of-the-art in precision, dynamic range, reproducibility, motion-control accuracy, data-acquisition rate and information capacity. These improvements are required for understanding complex turbulent flows under realistic conditions, and for allowing unambiguous comparisons to be made with new theoretical approaches and large-scale numerical simulations. One of the new technologies is high-performance digital holography. State-of-the-art motion control, electronics and optical imaging allow for the realization of turbulent flows with very high Reynolds number (more than 10(7)) on a relatively small laboratory scale, and quantification of their properties with high space-time resolutions and bandwidth. In-line digital holographic technology can provide complete three-dimensional mapping of the flow velocity and density fields at high data rates (over 1000 frames per second) over a relatively large spatial area with high spatial (1-10 microm) and temporal (better than a few nanoseconds) resolution, and can give accurate quantitative description of the fluid flows, including those of multi-phase and unsteady conditions. This technology can be applied in a variety of problems to study fundamental properties of flow-particle interactions, rotating flows, non-canonical boundary layers and Rayleigh-Taylor mixing. Some of these examples are discussed briefly.
现代技术为流体动力学的各个研究领域的实验人员提供了新的机会。现在,在精度、动态范围、再现性、运动控制精度、数据采集率和信息容量方面都有可能得到改进。这些改进对于理解复杂湍流在实际条件下的流动,以及允许与新的理论方法和大规模数值模拟进行明确的比较是必要的。新技术之一是高性能数字全息术。最先进的运动控制、电子和光学成像技术允许在相对较小的实验室规模上实现具有非常高的雷诺数(超过 10(7))的湍流,并以高时空分辨率和带宽对其特性进行量化。在线数字全息技术可以在相对较大的空间区域内以高空间分辨率(1-10 微米)和高时间分辨率(优于几纳秒)提供高速率(每秒超过 1000 帧)的流速和密度场的完整三维映射,并可以对包括多相和非稳态条件在内的流体流动进行准确的定量描述。这项技术可以应用于各种问题,以研究流动-颗粒相互作用、旋转流动、非典型边界层和瑞利-泰勒混合的基本特性。简要讨论了其中的一些示例。