标题
Numerical simulation of bubble dispersion in turbulent Taylor-Couette flow
作者
关键词
-
出版物
PHYSICS OF FLUIDS
Volume 26, Issue 4, Pages 043304
出版商
AIP Publishing
发表日期
2014-05-01
DOI
10.1063/1.4871728
参考文献
相关参考文献
注意:仅列出部分参考文献,下载原文获取全部文献信息。- Optimal Taylor–Couette flow: radius ratio dependence
- (2014) Rodolfo Ostilla-Mónico et al. JOURNAL OF FLUID MECHANICS
- Velocity profiles in strongly turbulent Taylor-Couette flow
- (2014) Siegfried Grossmann et al. PHYSICS OF FLUIDS
- Direct numerical simulations of local and global torque in Taylor–Couette flow up to Re = 30 000
- (2013) Hannes J. Brauckmann et al. JOURNAL OF FLUID MECHANICS
- The importance of bubble deformability for strong drag reduction in bubbly turbulent Taylor–Couette flow
- (2013) Dennis P. M. van Gils et al. JOURNAL OF FLUID MECHANICS
- Torque measurements and numerical determination in differentially rotating wide gap Taylor-Couette flow
- (2013) S. Merbold et al. PHYSICAL REVIEW E
- Logarithmic Boundary Layers in Strong Taylor-Couette Turbulence
- (2013) Sander G. Huisman et al. PHYSICAL REVIEW LETTERS
- Intensified and attenuated waves in a microbubble Taylor–Couette flow
- (2013) T. Watamura et al. PHYSICS OF FLUIDS
- Turbulence modulation and microbubble dynamics in vertical channel flow
- (2012) D. Molin et al. INTERNATIONAL JOURNAL OF MULTIPHASE FLOW
- The Twente turbulent Taylor–Couette (T3C) facility: Strongly turbulent (multiphase) flow between two independently rotating cylinders
- (2011) Dennis P. M. van Gils et al. REVIEW OF SCIENTIFIC INSTRUMENTS
- Reversal of the lift force on an oblate bubble in a weakly viscous linear shear flow
- (2009) RICHARD ADOUA et al. JOURNAL OF FLUID MECHANICS
- Microbubbly drag reduction in Taylor–Couette flow in the wavy vortex regime
- (2008) KAZUYASU SUGIYAMA et al. JOURNAL OF FLUID MECHANICS
- Herringbone streaks in Taylor-Couette turbulence
- (2008) S. Dong PHYSICAL REVIEW E
- Frictional drag reduction in bubbly Couette–Taylor flow
- (2008) Yuichi Murai et al. PHYSICS OF FLUIDS
- Direct numerical simulation of turbulent Taylor–Couette flow
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