Low-friction fluid flow surface design using topology optimization

被引:0
作者
Eduardo Tadashi Katsuno
João Lucas Dozzi Dantas
Emílio Carlos Nelli Silva
机构
[1] Escola Politécnica - University of São Paulo,Department of Mechatronics and Mechanical Systems Engineering
[2] IPT - Institute for Technological Research,Naval Architecture and Ocean Engineering Laboratory
来源
Structural and Multidisciplinary Optimization | 2020年 / 62卷
关键词
Topology optimization; High Reynolds flow; Computational fluid dynamics (CFD); Super-hydrophobic surface (SHS); Finite volume method (FVM);
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学科分类号
摘要
Several practical applications in fluid mechanics have the interest to reduce energy dissipation by reducing the drag or pressure drop. An example of a solution is to turn the wetted surface into a super-hydrophobic surface (SHS). However, the whole surface coated may adversely affect some regions, depreciating the fluid flow. Furthermore, an SHS may not be cheap, being important to decide which regions to prioritize. Thus, in this work, the topology optimization method is applied to obtain an optimized design of SHS distribution. Derivation of the discrete adjoint problem applied to super-hydrophobic modeling is shown. The numerical implementation is done by using a computational fluid dynamics (CFD) code based on the finite volume method (FVM) as the primal and the adjoint solver, and the internal point optimization algorithm (IPOPT) as the optimizer. The SHS behavior is simplified by adopting the slip length model. Two test cases are presented: internal and external flows. For internal flow case, a stretched-S pipe is used, aiming to reduce the pressure drop; for external flow case, the foil NACA0015 is analyzed, aiming to reduce the drag. Both cases are assumed to be 2D, steady-state flow, using the properties of water, in a fully turbulent flow, and constrained by a maximum material distribution. Optimized topologies for several surface constraints (maximum amount of SH material used) are obtained, showing the regions to be prioritized based on the surface constraint limit. Additionally, the effects of slip length (the level of hydrophobicity), Reynolds number, and angle of attack are analyzed. The obtained results show that regions to be prioritized in order to reduce the dissipated energy are not always intuitive. Furthermore, depending on the operating condition, a fully SHS case may not be the best option.
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页码:2915 / 2933
页数:18
相关论文
共 104 条
[1]  
Aljallis E(2013)Experimental study of skin friction drag reduction on superhydrophobic flat plates in high Reynolds number boundary layer flow Phys Fluids 25 025103-224
[2]  
Sarshar MA(1988)Generating optimal topologies in structural design using a homogenization method Comput Methods Appl Mech Eng 71 197-107
[3]  
Datla R(2006)Comment on Large slip of aqueous liquid flow over a nanoengineered superhydrophobic surface Phys Rev Lett 97 109601-421
[4]  
Sikka V(2003)Topology optimization of fluids in Stokes flow Int J Numer Methods Fluids 41 77-890
[5]  
Jones A(2017)State-of-the-art technologies, measures, and potential for reducing GHG emissions from shipping – A review Transportation Research Part D: Transport and Environment 52 408-1226
[6]  
Choi CH(2015)Design of radiative enclosures by using topology optimization In J Heat Mass Transfer 88 880-3031
[7]  
Bendsøe MP(2005)Is the lotus leaf superhydrophobic? Appl Phys Lett 86 144101-277
[8]  
Kikuchi N(2009)Surface modification of polyimide films, filter papers, and cotton clothes by HMDSO/toluene plasma at low pressure and its wettability Current Appl Phys 9 1223-C393
[9]  
Bocquet L(2006)Large slip of aqueous liquid flow over a nanoengineered superhydrophobic surface Phys Rev Lett 96 066001-192
[10]  
Tabeling P(2009)Drag reduction in turbulent flows over superhydrophobic surfaces Phys Fluids 21 085103-259