Dynamics of Flow Structures and Transport Phenomena, 1. Experimental and Numerical Techniques for Identification and Energy Content of Flow Structures

被引:58
作者
Joshi, Jyeshtharaj B. [1 ]
Tabib, Mandar V. [1 ]
Deshpande, Sagar S. [1 ]
Mathpati, Channamallikarjun S. [1 ]
机构
[1] Inst Chem Technol, Dept Chem Engn, Bombay 400019, Maharashtra, India
关键词
LARGE-EDDY SIMULATION; GAS-LIQUID FLOW; TURBULENT-BOUNDARY-LAYER; TAYLOR-COUETTE FLOW; STANDARD K-EPSILON; BUBBLE-COLUMN REACTOR; COHERENT STRUCTURES; MASS-TRANSFER; REYNOLDS-NUMBER; CFD SIMULATION;
D O I
10.1021/ie8012506
中图分类号
TQ [化学工业];
学科分类号
0817 ;
摘要
Most chemical engineering equipment is operated in the turbulent regime. The flow patterns in this equipment are complex and are characterized by flow structures of wide range of length and time scales. The accurate quantification of these flow structures is very difficult and, hence, the present design practices are still empirical. Abundant literature is available on understanding of these flow structures, but in very few cases efforts have been made to improve the design procedures with this knowledge. There have been several approaches in the literature to identify and characterize the flow structures qualitatively as well as quantitatively. In the last few decades, several numerical as well as experimental methods have been developed that are complementary to each other with the onset of better computational and experimental facilities, In the present work, the methodologies and applications of various experimental fluid dynamics (EFD) techniques (namely, point measurement techniques such as hot film anemometry, laser Doppler velocimetry, and planar measurement techniques such as particle image velocimetry (PIV), high speed photography, Schlieren shadowgraphy, and the recent volume measurement techniques such as holographic PIV, stereo PIV, etc.), and the computational fluid dynamics (CFD) techniques (such as direct numerical simulation (DNS) and large eddy Simulation (LES)) have been discussed. Their chronological developments, relative merits, and demerits have been presented to enable readers to make a judgment as to which experimental/numerical technique to adopt. Also, several notable mathematical quantifiers are reviewed (such as quadrant technique, variable integral time average technique, spectral analysis, proper orthogonal decomposition, discrete and continuous wavelet transform, eddy isolation methodology, hybrid POD-Wavelet technique, etc.). All three of these tools (computational, experimental, and mathematical) have evolved over the past 6-7 decades and have shed light on the physics behind the fort-nation and dynamics of various flow structures. The work ends with addressing the present issues, the existing knowledge gaps, and the path forward in this field.
引用
收藏
页码:8244 / 8284
页数:41
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