Acceleration in turbulent channel flow

References

• Pope , S. B. 2000 . Turbulent Flows , New York : Cambridge University Press .
   Google Scholar
• Dallas , V. , Vassilicos , J. C. and Hewitt , G. F. 2009 . Stagnation point von kármán coefficient . Phys. Rev. E , 80 ( 4 ) : 046306
   Google Scholar
• Townsend , A. A. 1961 . Equilibrium layers and wall turbulence . J. Fluid Mech. Digital Archive , 11 ( 01 ) : 97 – 120 .
   Google Scholar
• Townsend , A. A. 1976 . The Structure of Turbulent Shear Flow , New York : Cambridge University Press .
   Google Scholar
• Hoyas , S. and Jiménez , J. 2006 . Scaling of the velocity fluctuations in turbulent channels up to Re τ= 2003 . Phys. Fluids , 18 ( 1 ) : 011702
   Web of Science ®Google Scholar
• Fiedler , H. E. 1988 . Coherent structures in turbulent flows . Prog. Aerospace Sci. , 25 ( 3 ) : 231 – 269 .
   Google Scholar
• Goto , S. , Osborne , D. R. , Vassilicos , J. C. and Haigh , J. D. 2005 . Acceleration statistics as measures of statistical persistence of streamlines in isotropic turbulence . Phys. Rev. E , 71 ( 1 ) : 015301
   Google Scholar
• Vedula , P. and Yeung , P. K. 1999 . Similarity scaling of acceleration and pressure statistics in numerical simulations of isotropic turbulence . Phys. Fluids , 11 ( 5 ) : 1208 – 1220 .
   Google Scholar
• Pope , S. B. 1994 . Lagrangian pdf methods for turbulent flows . Annu. Rev. Fluid Mech. , 26 : 23 – 63 .
   Web of Science ®Google Scholar
• Sawford , B. L. 1991 . Reynolds number effects in lagrangian stochastic models of turbulent dispersion . Phys. Fluids A: Fluid Dyns. , 3 ( 6 ) : 1577 – 1586 .
   Google Scholar
• Yeung , P. K. and Pope , S. B. 1989 . Lagrangian statistics from direct numerical simulations of isotropic turbulence . J. Fluid Mech. Digital Archive , 207 : 531 – 586 .
   Web of Science ®Google Scholar
• Yeung , P. K. 1997 . One- and two-particle lagrangian acceleration correlations in numerically simulated homogeneous turbulence . Phys. Fluids , 9 ( 10 ) : 2981 – 2990 .
   Google Scholar
• Tsinober , A. , Vedula , P. and Yeung , P. K. 2001 . Random taylor hypothesis and the behavior of local and convective accelerations in isotropic turbulence . Phys. Fluids , 13 ( 7 ) : 1974 – 1984 .
   Google Scholar
• La Porta , A. , Voth , G. A. , Crawford , A. M. , Alexander , J. and Bodenschatz , E. 2001 . Fluid particle accelerations in fully developed turbulence . Nature , 409 February : 1017 – 1019 .
   PubMed Web of Science ®Google Scholar
• Mordant , N. , Crawford , A. M. and Bodenschatz , E. 2004 . Experimental lagrangian acceleration probability density function measurement . Phys. D: Nonlinear Phenom. , 193 ( 1–4 ) : 245 – 251 .
   Google Scholar
• Mann , J. , Ott , S. , Berg , J. and Lüthi , B. 2007 . “ The Correlation Between Velocity and Acceleration in Turbulence ” . In Progress in Turbulence, II , Edited by: Oberlack , M. , Khujadz , G. , Günther Weller , S. , Tanja , Frewer , M. , Peinke , J. and Barth , S. 95 Berlin : Springer .
   Google Scholar
• Hill , R. J. 2002 . Scaling of acceleration in locally isotropic turbulence . J. Fluid Mech. , 452 : 361 – 370 .
   Web of Science ®Google Scholar
• Gulitski , G. , Kholmyansky , M. , Kinzelbach , W. , Luthi , B. , Tsinober , A. and Yorish , S. 2007 . Velocity and temperature derivatives in high-Reynolds-number turbulent flows in the atmospheric surface layer. part 2. Accelerations and related matters . J. Fluid Mech. , 589 : 83 – 102 .
   Web of Science ®Google Scholar
• Tennekes , H. 1975 . Eulerian and lagrangian time microscales in isotropic turbulence . J. Fluid Mech. Digital Archive , 67 ( 03 ) : 561 – 567 .
   Google Scholar
• Christensen , K. T. and Adrian , R. J. 2002 . The velocity and acceleration signatures of small-scale vortices in turbulent channel flow . J. Turbul. , 3 April : 23
   Web of Science ®Google Scholar
• Hu , Z. , Morfey , C. L. and Sandham , N. D. 2003 . Sound radiation in turbulent channel flows . J. Fluid Mech. , 475 : 269 – 302 .
   Web of Science ®Google Scholar
• Kleiser , L. and Schumann , U. Treatment of incompressibility and boundary conditions in 3-D numerical spectral simulations of plane channel flows . Conference on Numerical Methods in Fluid Mechanics, 3rd . October 10–12 1979 , Cologne, West Germany. Edited by: Hirschel , E. H. pp. 165 – 173 . Germany : (A80-38252 15-34) Braunschweig, Friedr, Vieweg und Sohn Verlagsgesellschaft mbH . Proceedings
   Google Scholar
• Kim , J. , Moin , P. and Moser , R. 1987 . Turbulence statistics in fully developed channel flow at low Reynolds number . J. Fluid Mech. Digital Archive , 177 : 133 – 166 .
   Web of Science ®Google Scholar
• Antonia , R. A. and Kim , J. 1994 . Low-Reynolds-number effects on near-wall turbulence . J. Fluid Mech. , 276 : 61 – 80 .
   Web of Science ®Google Scholar
• Abe , H. , Kawamura , H. and Matsuo , Y. 2001 . Direct numerical simulation of a fully developed turbulent channel flow with respect to the reynolds number dependence . J. Fluids Eng. , 123 ( 2 ) : 382 – 393 .
   Web of Science ®Google Scholar
• Perry , A. E. and Chong , M. S. 1982 . On the mechanism of wall turbulence . J. Fluid Mech. Digital Archive , 119 : 173 – 217 .
   Web of Science ®Google Scholar
• Dávila , J. and Vassilicos , J. C. 2003 . Richardson’s pair diffusion and the stagnation point structure of turbulence . Phys. Rev. Lett. , 91 ( 14 ) : 144501
   Google Scholar
• Tsinober , A. 2009 . An Informal Conceptual Introduction to Turbulence , Berlin : Springer .
   Google Scholar
• Heisenberg , W. 1948 . Zur statistischen Theorie der Turbulenz . Zeitschrift fur Physik , 124 : 628 – 657 .
   Web of Science ®Google Scholar
• Yaglom , A. M. 1949 . On the acceleration field in a turbulent flow . Dokl. Akad. Nauk SSSR , 67 ( 5 ) : 795 – 798 .
   Google Scholar