Affiliation:
1. Marine Engineering College, Jimei University, Xiamen 361000, China
Abstract
The loss mechanism of transonic axial compressors is a long-standing problem that involves almost all types of entropy generation in fluid flows, such as skin friction, shock waves, shear flows, corner separation, and tip vortices. Primarily, sources need to be identified and quantitative comparisons of their contributions need to be made. For such determination, we propose herein a differential approach to entropy generation, called the “differential approach”. Two case studies are analyzed to determine the applicability of this approach: (1) laminar and turbulent incompressible flows in straight circular ducts and (2) turbulent compressible flows in convergent-and-divergent nozzles with shock waves. The results lead to the following conclusions: (a) Qualitatively, the differential approach works well, and the quantified measure is reliable if it is calculated with quality meshes and a suitable turbulence model. This means that the differential approach can be a good tool for predesign optimization. (b) When shocks occur within flow fields, the shock-induced boundary-layer separation can generate more loss than the shock loss alone. Subsequently, the differential approach is applied to complex flows in the NASA Rotor 67, which is a well-known bench-test transonic rotor. The results show that the differential approach not only determines the local losses and associates the source of losses with the flow structures but also qualitatively compares and identifies the largest contributors. These results provide a theoretical foundation for optimizing rotor design and enhancing stability.
Funder
the Department of Science and Technology of Fujian Province
the Jimei University research start-up fund
Subject
Electrical and Electronic Engineering,Industrial and Manufacturing Engineering,Control and Optimization,Mechanical Engineering,Computer Science (miscellaneous),Control and Systems Engineering
Reference38 articles.
1. Entropy generation minimization: The new thermodynamics of finite size devices and finite time processes;Bejan;J. Appl. Phys.,1996
2. Local entropy production in turbulent shear flows: A high-Reynolds number model with wall functions;Kock;Int. J. Heat Mass Transf.,2004
3. How to determine losses in a flow field: A paradigm shift towards the second law analysis;Herwig;Entropy,2014
4. Losses due to conduit components: An optimization strategy and its application;Schmandt;J. Fluid Mech.,2016
5. Jin, Y., Du, J., Li, Z.Y., and Zhang, H.W. (2017). Second-law analysis of irreversible losses in gas turbines. Entropy, 19.
Cited by
1 articles.
订阅此论文施引文献
订阅此论文施引文献,注册后可以免费订阅5篇论文的施引文献,订阅后可以查看论文全部施引文献