Numerical and Theoretical Studies of Turbulence and LES Models:

1. W. Anderson, P. Passalacqua, F. Porté-Agel & C. Meneveau. (2012). Large-eddy simulation of atmospheric boundary layer flow over fluvial-like landscapes using a dynamic roughness modelBoundary-Layer Meteorology. 144(2) 263-286. DOI »
2. Chevillard, L., Meneveau, C. (2011). Lagrangian time correlations of vorticity alignments in isotropic turbulence: Observations and model predictions. Physics of Fluids. 23(10) 101704-4. DOI »
3. Chevillard, L., Leveque, E., Taddia, F., Meneveau, C., Yu, H.D., Rosales, C. (2011). Local and nonlocal pressure Hessian effects in real and synthetic fluid turbulence. Physics of Fluids. 23(9) 95108-9. DOI »
4. Meneveau, C. (2011). Lagrangian Dynamics and Models of the Velocity Gradient Tensor in Turbulent Flows. Annual Review of Fluid Mechanics. 43(1) 219-245. DOI »
5. Anderson, W., Meneveau, C. (2011). Dynamic roughness model for large-eddy simulation of turbulent flow over multiscale, fractal-like rough surfaces. Journal of Fluid Mechanics. 679 288-314. DOI »
6. Araya, G., Castillo, L., Meneveau, C., Jansen, K. (2011). A dynamic multi-scale approach for turbulent inflow boundary conditions in spatially developing flows. Journal of Fluid Mechanics. 670 581-605. DOI » 
7. Meyers, J., Meneveau, C., Geurts, B.J. (2010). Error-landscape-based multiobjective calibration of the Smagorinsky eddy-viscosity using high-Reynolds-number decaying turbulence data. Physics of Fluids. 22(12). DOI »
8. Yu, H.D., Meneveau, C. (2010). Scaling of Conditional Lagrangian Time Correlation Functions of Velocity and Pressure Gradient Magnitudes in Isotropic Turbulence. Flow, Turbulence and Combustion, 85(3) 457-472. DOI » 
9. Gualtieri, P., Meneveau, C. (2010). Direct numerical simulations of turbulence subjected to a straining and destraining cycle. Physics of Fluids. 22(6) 015110. DOI » 
10. Afonso, M.M., Meneveau, C. (2010). Recent fluid defor-mation closure for velocity gradient tensor dynamics in turbulence: Timescale effects and expansions. Physica D-Nonlinear Phenomena. 239(14) 1241-1250. DOI »   
11. Yu, H.D., Meneveau, C. (2010). Lagrangian Refined Kolmogorov Similarity Hypothesis for Gradient Time Evolution and Correlation in Turbulent Flows. Physical Review Letters. 104(8) 084502. DOI »  
12. Wan, M.P., Xiao, Z.L., Meneveau, C., Eyink, G.L., Chen, S.Y. (2010). Dissipation-energy flux correlations as evidence for the Lagrangian energy cascade in turbulence. Physics of Fluids. 22 (6) 061702. DOI » 

13. Meneveau, C. (2010). Turbulence: Subgrid-Scale Modeling.Scholarpedia. 5(1) 9489. DOI »
14. Li, Y., Perlman, E., Wan, M.P., Yang, Y.K., Meneveau, C., Burns, R., Chen, S.Y., Szalay, A., Eyink, G. (2008). A public turbulence database cluster and applications to study Lagrangian evolution of velocity increments in turbulence. Journal of Turbulence. 9 (31) 1-29. DOI »
15. Rosales, C., Meneveau, C. (2008). Anomalous scaling and intermittency in three-dimensional synthetic turbulence. Physical Review E. 78(1) 6313-6313. DOI »
16. Meyers, J., Meneveau, C. (2008). A functional form for the energy spectrum parametrizing bottleneck and intermittency effects. Physics of Fluids. 20(6) DOI » 
17. Biferale, L., Chevillard, L., Meneveau, C., Toschi, F. (2007). Multiscale model of gradient evolution in turbulent flows. Physical Review Letters. 98(21) DOI »
18. Chevillard, L., Meneveau, C. (2007). Intermittency and universality in a Lagrangian model of velocity gradients in three-dimensional turbulence. Comptes Rendus Mecanique.  335(4) 187-193. DOI » 

19. Li, Y., Meneveau, C. (2007). Material deformation in a restricted Euler model for turbulent flows: Analytic solution and numerical tests. Physics of Fluids. 19(1). DOI » 

20. Chevillard, L., Meneveau, C. (2006). Lagrangian dynamics and statistical geometric structure of turbulence. Physical Review Letters. 97(17). DOI »
21. Li, Y., Meneveau, C., Chen, S.Y., Eyink, G.L. (2006). Subgrid-scale modeling of helicity and energy dissipation in helical turbulence. Physical Review E. 74(2). DOI »
22. Rosales, C., Meneveau, C. (2006). A minimal multiscale Lagrangian map approach to synthesize non-Gaussian turbulent vector fields. Physics of Fluids. 18(7). DOI »
23. Li, Y., Meneveau, C. (2006). Intermittency trends and Lagrangian evolution of non-Gaussian statistics in turbulent flow and scalar transport. Journal of Fluid Mechanics. 558. 133-142. DOI »
24. Li, Y., Meneveau, C. (2005). Origin of non-gaussian statistics in hydrodynamic turbulence. Physical Review Letters. 95(16). DOI »
25. Rosales, C., Meneveau, C. (2005). Linear forcing in numerical simulations of isotropic turbulence: Physical space implementations and convergence properties. Physics of Fluids. 17(9). DOI »
26. Bou-zeid, E., Meneveau, C., Parlange, M.B. (2005). A scale-dependent Lagrangian dynamic model for large eddy simulation of complex turbulent flows. Physics of Fluids. 17 (2). DOI » 
27. Kang, H.S., Meneveau, C. (2005). Effect of large-scale coherent structures on subgrid-scale stress and strain-rate eigenvector alignments in turbulent shear flow. Physics of Fluids. 17(5). DOI »
28. Li, Y., Meneveau, C. (2004). Analysis of mean momentum flux in subgrid models of turbulence. Physics of Fluids. 16 (9).  3483-3486. DOI »
29. Chester, S., Charlette, F., Meneveau, C. (2001). Dynamic model for LES without test filtering: Quantifying the accuracy of Taylor series approximations. Theoretical and Computational Fluid Dynamics. 15(3). 165-181. DOI »
30. Porté-Agel, F., Meneveau, C., Parlange, M.B. (2000). A scale-dependent dynamic model for large-eddy simulation: application to a neutral atmospheric boundary layer. Journal of Fluid Mechanics. 415. 261-284. Link »
31. Meneveau, C., Katz, J. (2000). Scale-invariance and turbulence models for large-eddy simulation.  Annual Review of Fluid Mechanics. 32. 1-32. DOI »
32. Anderson, R., Meneveau, C. (1999). Effects of the similarity model in finite-difference LES of isotropic turbulence using a Lagrangian dynamic mixed model. Flow, Turbulence and Combustion. 62(3). 201-225. DOI »
33. Mansfield, J.R., Knio, O.M., Meneveau, C., (1999). Dynamic LES of colliding vortex rings using a 3D vortex method. Journal of Computational Physics. 152(1). 305-345. DOI »
34. Mansfield, J.R., Knio, O.M., Meneveau, C. (1998). A dynamic LES scheme for the vorticity transport equation: Formulation and a priori tests. Journal of Computational Physics. 145(2). 693-730. DOI »
35. Cerutti, S., Meneveau, C. (1998). Intermittency and relative scaling of subgrid-scale energy dissipation in isotropic turbulence. Physics of Fluids. 10(4). 928-937. DOI »
36. Scotti, A., Meneveau, C., Fatica, M. (1997). Dynamic Smagorinsky model on anisotropic grids. Physics of Fluids. 9 (6). 1856-1858. DOI »
37. Meneveau, C., Lund, T.S. (1997). The dynamic Smagorinsky model and scale-dependent coefficients in the viscous range of turbulence. Physics of Fluids. 9(12). 3932-3934. DOI »
38. Meneveau, C., Lund, T.S., Cabot, W.H. (1996). A Lagrangian dynamic subgrid-scale model of turbulence. Journal of Fluid Mechanics. 319: 353-385. DOI »
39. Meneveau, C., Lund, T.S. (1994). On the Lagrangian Nature of the Turbulence Energy Cascade. Physics of Fluids.  6(8).  2820-2825. DOI »
40. Scotti, A., Meneveau, C., Lilly, D.K. (1993). Generalized Smagorinsky Model for Anisotropic Grids.  Physics of Fluids a-Fluid Dynamics. 5(9). 2306-2308. DOI »

Conference Proceedings:

(Articles may be downloaded for personal use only. Any other use requires prior permission of the author and the Publishers):

1. C. Meneveau, H. S. Kang, F. Charlette, J. Averill, O. Knio and D. Veynante. (2002). Challenges in modeling scalars in turbulence and LES: Anisotropy, dynamic models, and scale separation. IUTAM Proc. of Symposium on Turbulent Mixing and Combustion, Kingston, Canada. DOI »
2. C. Meneveau and T. Lund. (1996). Dynamic model with scale-dependent coefficients in the viscous range. Proc. of the Summer Program, Center for Turbulence Research, Stanford University. p. 275-290. DOI »
3. A. Scotti, C. Meneveau and M. Fatica. (1996). Dynamic Smagorinsky model on anisotropic grids. Proc. of the Summer Program, Center for Turbulence Research, Stanford University. p. 259-274. DOI »
4. J.R. Mansfield, O.M. Knio and C. Meneveau. (1996). Towards Lagrangian large vortex simulation. Proc. Vortex flows and related numerical methods, CD-ROM eds: Y. Gagne et al. DOI »
5. C. Meneveau and T. Lund. (1996). Lagrangian averaging for dynamic eddy-viscosity subgrid models of turbulence. Proc. of Semi-analytic techniques for Navier Stokes equations, Montreal (ed. K. Coughlin). DOI »
6. C. Meneveau, T. Lund and W. Cabot. (1994). A Lagrangian dynamic model of turbulence. Proc. of the Summer Program, Center for Turbulence Research, Stanford University. p. 271-300. DOI »
7. C. Meneveau, T. Lund and J. Chasnov. (1992). On the local nature of the energy cascade. Proc. of the Summer Program, Center for Turbulence Research, Stanford University. p. 47. DOI »
8. C. Meneveau, T. Lund and P. Moin. (1992). Search for subgrid-scale parametrization by projection pursuit regression. Proc. of the Summer Program, Center for Turbulence Research, Stanford University. p. 61. DOI »

Charles Meneveau | Department of Mechanical Engineering | Johns Hopkins University
3400 N. Charles Street | Baltimore | MD 21218 USA
Phone: 1-410-516-7802 | Fax: 1-(410) 516-7254 | Email: meneveau@jhu.edu