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[JAF 02b] JAFFARD S, M ANDELBROT BB, Local regularity of non-smooth wavelet expansions and applications to the Polya function , Advances in Mathematics, 2002 [JAG 90] JAGGARD DL, On fractal electrodynamics , in Recent Advances in Electromagnetic Reseach, Springer-Verlag, 1990 [LEV 95] L VY V HEL J, Fractal approches in signal processing , Fractals, vol 3, no 4, p 755 775, 1995 [LEV 96] L VY V HEL J, Introducion to the multifractal analysis of images , in F ISHER Y (Ed), Fractal Image Encoding and Analysis, Springer-Verlag, 1996 [LEV 97] L VY V HEL J, R IEDI R, Fractional Brownian motion and data traf c modeling: the other end of the spectrum , in L VY V HEL J, L UTTON E, T RICOT C (Eds), Fractals in Engineering, Springer-Verlag, 1997 [LEV 01] L VY V HEL J, Weakly self-af ne functions and applications in signal processing , Cuadernos del Instituto Matematica Beppo Levi, vol 30, p 35 49, 2001 [MAL 92] M ALLAT S, H ANG WL, Singularity detection and processing with wavelets , IEEE Trans on Information Theory, vol 38, no 2, 1992 [MAND 68] M ANDELBROT BB, Fractional Brownian motions, fractional noises, and applications , SIAM Review, vol 10, no 4, p 422 437, 1968 [MAND 72] M ANDELBROT BB, Possible re nement of the lognormal hypothesis concerning the distribution of energy dissipation in intermittent turbulence , in ROSENBLATT M, VAN ATTA C (Eds), Statistical Models and Turbulence (La Jolla, California), Springer, Lecture Notes in Physics 12, p 331 351, 1972 [MAND 74] M ANDELBROT BB, Intermittent turbulence in self-similar cascades: Divergence of high moments and dimension of the carrier , J Fluid Mech, vol 62, p 331 358, 1974 [MAND 89] M ANDELBROT BB, A class of multinomial multifractal measures with negative (latent) values for the dimension f ( ) , in P ETRONERO L (Ed), Fractals Physical Origin and Properties (Erice), Plenum, New York, p 3 29, 1989 [MAND 91] M ANDELBROT BB, E VERTSZ CJG, Multifractality of the harmonic measure on fractal aggregates and extended self-similarity , Physica A, vol 177, p 386 393, 1991 [MAND 93] M ANDELBROT BB, A fractal s lacunarity, and how it can be tuned and measured , Fractals in Biology and Medicine, p 8 21, 1993 [MANT 89] M ANTICA G, S LOAN A, Chaotic optimization and the construction of fractals: Solution of an inverse problem , Complex Systems, vol 3, p 37 62, 1989 [MAU 86] M AULDIN RD, W ILLIAMS SC, Random recursive constructions: Asymptotic geometry and topological properties , Trans Amer Math Soc, vol 295, p 325 346, 1986 [MAZ 92] M AZEL DS, H AYES MH, Using iterated function systems to model discrete sequences , IEEE Trans on Signal Processing, vol 40, no 7, 1992 [MEY 90a] M EYER Y, Ondelettes et op rateurs Vol 1: ondelettes, Hermann, 1990 [MEY 90b] M EYER Y, Ondelettes et op rateurs Vol 2: op rateurs de Calderon-Zygmund, Hermann, 1990.
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