P. Abry, Ondelettes et turbulences. Multirésolutions, algorithmes de décomposition, invariance d'échelle et signaux de pression, Nouveaux Essais, 1997.

A. Arneodo, Ondelettes, multifractales et turbulences: De l'ADN aux croissances cristallines, inconnu, 1980.

A. Arneodo, B. Audit, N. Decoster, J. Muzy, and C. Vaillant, Wavelet Based Multifractal Formalism: Applications to DNA Sequences, Satellite Images of the Cloud Structure, and Stock Market Data, p.27102, 2002.
DOI : 10.1007/978-3-642-56257-0_2

A. Arnéodo, E. Bacry, and J. F. Muzy, The thermodynamics of fractals revisited with wavelets, Physica A, vol.213, p.232275, 1995.

S. Banach, Über die Baire'sche Kategorie gewisser Funktionenmengen, Studia Math, vol.3, p.174179, 1931.

Y. Benyamini and J. Lindenstrauss, Geometric nonlinear functional analysis, 2000.
DOI : 10.1090/coll/048

J. Bony, Second microlocalization and propagation of singularities for semilinear hyperbolic equations, Proc. Taniguchi Int. Symp, p.1149, 1986.

L. Caarelli, M. G. Crandall, M. Kocan, and A. Swich, On viscosity solutions of fully nonlinear equations with measurable ingredients, Comm. Pure Appl. Math, vol.49, issue.4, p.365397, 1996.

A. Calderón and A. Zygmund, Local properties of solutions of elliptic partial dierential equations, Studia Math, vol.20, issue.171, p.227, 1961.

J. P. Christensen, On sets of Haar measure zero in abelian polish groups, Israel Journal of Mathematics, vol.28, issue.3-4, p.255260, 1972.
DOI : 10.1007/BF02762799

A. Fraysse and S. Jaard, How smooth is almost every function in a Sobolev space?, Revista Matem??tica Iberoamericana, vol.22, issue.2, p.663682, 2006.
DOI : 10.4171/RMI/469

URL : https://hal.archives-ouvertes.fr/hal-01119126

U. Frisch and G. Parisi, On the singularity structure of fully developed turbulence, Turbulence and Predictability in Geophysical Fluid Dynamics and Climate Dynamics, p.8488, 1985.

B. Hunt, The prevalence of continuous nowhere dierentiable function, Proceed. A.M.S, vol.122, issue.3, p.711717, 1994.

B. Hunt, T. Sauer, and J. Yorke, Prevalence, Bull. A.M.S, vol.27, issue.2, 1992.
DOI : 10.1016/S1874-575X(10)00310-3

S. Jaard, Multifractal formalism for functions, SIAM J. Math. Anal, vol.28, issue.944970, 1997.

S. Jaard, B. Lashermes, and P. Abry, Wavelet leaders n multifractal analysis, Wavelet Analysis and Applications, vol.201, p.246, 2006.

S. Jaard and C. Melot, Wavelet analysis of fractal boundaries. Part 1 : Local exponents, Comm. Math. Phys, vol.258, issue.3, p.513539, 2005.

S. Jaard and Y. Meyer, On the pointwise regularity in critical Besov spaces, J. Funct. Anal, vol.175, p.415434, 2000.

P. G. Lemarié-rieusset, Recent developments in the Navier-Stokes problem, Chapman & Hall/CRC Research Notes in Mathematics, vol.431, 2002.
DOI : 10.1201/9781420035674

J. Leray, Sur le mouvement d'un liquide visqueux emplissant l'espace, Acta Math, 1934.
DOI : 10.1007/bf02547354

C. Melot, Oscillating singularities in Besov spaces, Journal de Math??matiques Pures et Appliqu??es, vol.83, issue.3, p.367416, 2004.
DOI : 10.1016/j.matpur.2004.01.001

URL : https://hal.archives-ouvertes.fr/hal-01071363

S. Mimouni, Analyse fractale d'interfaces pour les instabilités de Raleigh-Taylor, 1995.

S. Seuret, Detecting and creating oscillations using multifractal methods, Mathematische Nachrichten, vol.13, issue.11, 2006.
DOI : 10.1002/mana.200510417

URL : http://citeseerx.ist.psu.edu/viewdoc/summary?doi=10.1.1.168.2938

W. Ziemer, Weakly dierentiable functions. Sobolev spaces and functions of bounded variation, Graduate Texts in Mathematics, vol.120, 1989.