Bayesian optimization of traveling wave-like wall deformation for friction drag reduction in turbulent channel flow

Yusuke Nabae, K. Fukagata
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引用次数: 5

Abstract

We attempt to optimize the control parameters of traveling wave-like wall deformation for turbulent friction drag reduction using the Bayesian optimization. The Bayesian optimization is an optimization method based on stochastic processes, and it is good at finding the parameter values to minimize (or maximize) an expensive cost function or a blackbox function. The parameter value to be tested in the next iteration step is chosen based on the acquisition function that accounts for both the exploration term searching in high uncertainty regions and the exploitation term searching in the regions of high possibility over the current best observations. First, we investigate the ef-fectiveness of the Bayesian optimization using a two-parameter test function with known optimum value. As a result, the Bayesian optimization is shown to successfully work. Next, we apply the Bayesian optimization to the control parameters of traveling wave-like wall deformation for friction drag reduction in a turbulent channel flow at the friction Reynolds number of Re (cid:28) = 180. While the wavenumber ( k + x ) is fixed, the velocity amplitude ( v + w ) and the phasespeed ( c + ) are chosen as the variable to optimize. As a result of the Bayesian optimization, although the bulk-mean velocity in the optimized case varies periodically, we achieved the maximum drag reduction rate of 60 : 5% when ( v + w ; c + ) = (10 : 0 ; 42), which is higher than that in the previous study (Nabae et al., 2020), i.e., 36 : 1%. In the optimized case, by repeating laminarization of flow field and re-transition to turbulent flow due to the inflection instability, the bulk-mean velocity increases and decreases periodically.
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紊流通道中行波式壁面变形减阻的贝叶斯优化
本文尝试用贝叶斯优化方法对行波型壁面变形控制参数进行优化,以减少紊流摩擦阻力。贝叶斯优化是一种基于随机过程的优化方法,它擅长于寻找参数值来最小化(或最大化)昂贵的代价函数或黑盒函数。在下一个迭代步骤中测试的参数值是基于同时考虑高不确定性区域的探索项搜索和当前最佳观测值的高可能性区域的开发项搜索的获取函数来选择的。首先,我们使用已知最优值的双参数测试函数来研究贝叶斯优化的有效性。结果表明,贝叶斯优化是成功的。接下来,我们将贝叶斯优化应用于湍流通道流中摩擦雷诺数Re (cid:28) = 180时类行波壁面变形减少摩擦阻力的控制参数。在波数k + x固定的情况下,选取速度幅值v + w和相速度c +作为变量进行优化。通过贝叶斯优化,虽然优化情况下的整体平均速度呈周期性变化,但当(v + w;C +) = (10:0;42),高于之前的研究(Nabae et al., 2020),即36.1%。优化情况下,由于流场的反复层叠化,由于弯折不稳定性再次过渡到湍流,体平均速度周期性地增加和减少。
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来源期刊
CiteScore
1.00
自引率
12.50%
发文量
2
期刊介绍: Journal of Fluid Science and Technology (JFST) is an international journal published by the Fluids Engineering Division in the Japan Society of Mechanical Engineers (JSME). JSME had been publishing Bulletin of the JSME (1958-1986) and JSME International Journal (1987-2006) by the continuous volume numbers. Considering the recent circumstances of the academic journals in the field of mechanical engineering, JSME reorganized the journal editorial system. Namely, JSME discontinued former International Journals and projected new publications from the divisions belonging to JSME. The Fluids Engineering Division acted quickly among all divisions and launched the premiere issue of JFST in January 2006. JFST aims at contributing to the development of fluid engineering by publishing superior papers of the scientific and technological studies in this field. The editorial committee will make all efforts for promoting strictly fair and speedy review for submitted articles. All JFST papers will be available for free at the website of J-STAGE (http://www.i-product.biz/jsme/eng/), which is hosted by Japan Science and Technology Agency (JST). Thus papers can be accessed worldwide by lead scientists and engineers. In addition, authors can express their results variedly by high-quality color drawings and pictures. JFST invites the submission of original papers on wide variety of fields related to fluid mechanics and fluid engineering. The topics to be treated should be corresponding to the following keywords of the Fluids Engineering Division of the JSME. Basic keywords include: turbulent flow; multiphase flow; non-Newtonian fluids; functional fluids; quantum and molecular dynamics; wave; acoustics; vibration; free surface flows; cavitation; fluid machinery; computational fluid dynamics (CFD); experimental fluid dynamics (EFD); Bio-fluid.
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