Fractals and Multifractals in Turbulence:

1. K. Bai, C. Meneveau & J. Katz, “Near-wake turbulent flow structure and mixing length downstream of a fractal, tree-like object” (2012), Bound. Lay. Met. 143, 285-308.
2. H.S. Kang, D. Dennis & C. Meneveau, “Flow over fractals: drag forces and near wakes” (2011), Fractals 19, 387-399.

3. W. Anderson & C. Meneveau, “Dynamic roughness model for large-eddy simulation of turbulent flow over multiscale, fractal-like rough surfaces” (2011), J. Fluid Mech., 679, 288-314.
4. A. Scotti and C. Meneveau, 'A fractal model for Large Eddy Simulation of turbulent flows' (1999), Physica D 127, p. 198. Abstract (html) or full pdf article (© Elsevier Science, see http://www.elsevier.nl)

5. G. Stolovitzky, C. Meneveau and K.R. Sreenivasan, Comment on 'Isotropic turbulence: important differences between true dissipation rate and its surrogates' (1998), Phys. Rev. Lett. 80, p. 3883. Full pdf article (© APS, see http://www.aps.org)

6. A. Scotti and C. Meneveau, 'Fractal model for coarse-grained nonlinear partial differential equations' (1997), Phys. Rev. Lett. 78, p. 867. Abstract (html) or full pdf article (© APS, see http://www.aps.org)

7. C. Meneveau, 'On the transition between viscous and inertial-range scaling of turbulence structure functions' (1996), Phys. Rev. E. 54, p. 3657. Abstract (html) or full pdf article (© APS, see http://www.aps.org)

8. A. Scotti, C. Meneveau & S. Saddoughi, 'Fractal dimension of velocity signals in high Reynolds number hydrodynamic turbulence' (1995), Phys. Rev E 51, p. 5594. Abstract (html) or full pdf article (© APS, see http://www.aps.org)

9. J. O'Neil and C. Meneveau, 'Spatial correlations in turbulence: predictions from the multifractal formalism and comparison with experiments' (1993), Phys. Fluids A 5, p. 158. Abstract (html) or full pdf article (©AIP, see http://www.ojps.aip.org/phf).

10. K. Sarkar and C. Meneveau, 'Gradients of potential fields on rough surfaces: perturbative calculation of the singularity spectrum f(a) for small surface dimension' (1993), Phys. Rev. E 47, p. 957. Abstract (html) or full pdf articler (© APS, see http://www.aps.org)

11. F. Muzzio, C. Meneveau, P. Swanson and J. Ottino, 'Scaling and multifractal properties of mixing in chaotic flows' (1992), Phys. Fluids A 4, p. 1439. Abstract (html) or full pdf article (©AIP, see http://www.ojps.aip.org/phf).

12. C. Meneveau, 'Comment on 'is intermittent motion of outer flow in the turbulent boundary layer deterministic chaos?'' (1992), Phys. Fluids A 4, p. 1587. Abstract (html) or full pdf article (©AIP, see http://www.ojps.aip.org/phf).

13. C. Meneveau and K.R. Sreenivasan, 'The multifractal nature of the turbulent energy dissipation' (1991), J. Fluid Mech. 224, p. 429. Abstract (html) or full pdf article © Cambridge University Press, see http://titles.cambridge.org/journals/journal_catalogue.asp?mnemonic=flm

14. C. Meneveau and A. Chhabra, 'Two-point statistics of multifractal measures' (1990), Physica A 164, p. 564. Abstract (html)

15. C. Meneveau, K.R. Sreenivasan, P. Kailasnath and M. Fan, 'Joint multifractal measures: theory and applications to turbulence' (1990), Phys. Rev. A 41, p. 894. Abstract (html) or full pdf article (© APS, see http://www.aps.org)

16. C. Meneveau and K.R. Sreenivasan, 'Interface dimension in intermittent turbulence' (1990), Phys. Rev. A 41, p. 2246. Abstract (html) or full pdf article (© APS, see http://www.aps.org)

17. K.R. Sreenivasan, R. Ramshankar and C. Meneveau, 'Mixing, entrainment and fractal dimensions of interfaces in turbulent flows' (1989), Proc. Roy. Soc. Lond. A 421, p. 79. Abstracts (html) or full pdf article - (© The Royal Society, see also JSTOR)

18. C. Meneveau and M. Nelkin, 'Attractor size in intermittent turbulence' (1989), Phys. Rev. A. 39, p. 3732. Abstract (html) or full pdf article (© APS, see http://www.aps.org)

19. C. Meneveau and K.R. Sreenivasan, 'Measurement of f(a) from scaling of histograms and application to dynamical systems and fully developed turbulence' (1989), Phys. Letts. A 137, p. 103. Abstract (html) or full pdf article (© Elsevier, see http://www.sciencedirect.com)

20. C. Meneveau and K.R. Sreenivasan, 'Simple multifractal cascade model for fully developed turbulence' (1987), Phys. Rev. Letts. 59, p. 1424. Abstract (html) or full pdf article (© APS, see http://www.aps.org)

21. C. Meneveau and K.R. Sreenivasan, 'The multifractal spectrum of the dissipation field in turbulent flows' (1987), Nuclear Physics B, Proc. Suppl. 2  (North-Holland, Amsterdam) p. 49-76. full pdf article (© Elsevier, see http://www.eslevier.com)

22. K.R. Sreenivasan and C. Meneveau, 'The fractal facets of turbulence' (1986), J. Fluid Mech. 173, p. 357-386. Abstract (html) or full pdf article© Cambridge University Press, see http://titles.cambridge.org/journals/journal_catalogue.asp?mnemonic=flm

• Conference proceedings:

1. C. Meneveau 'On the physics of fractality in hydrodynamic turbulence' (1992), in: Research trends in physics eds. I. Prigonine et al. (AIP), p. 250.

2. C. Meneveau 'The fractal geometry of turbulence' (1991), in: Proc. of the II Pan American Congress of Applied Mechanics, eds. Kittl et al.

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: [email protected]