Projet Fractales

Précédent : Diffusion des résultats Remonter : Rapport activite 1997

Références

Ouvrages et articles de référence de l'équipe

1

P. ABRY, P. GONCALVÈS, P. FLANDRIN,
« Wavelets, spectrum analysis and $1/f$ processes »,
in: Wavelets and Statistics (A. Antoniadis, Ed.) , A. Antoniadis et G. Oppenheim (réd.),
Lectures Notes in Statistics, 1995.

2

L. BELKACEM,
« alpha-SDE and option pricing model »,
in: Fractals in Engineering , E. L. J. Lévy Véhel et C. Tricot (réd.),
Springer-Verlag, 1997.

3

C. CANUS, J. LÉVY VÉHEL,
« Change Detection in Sequences of Images by Multifractal Analysis »,
in: Proceedings of ICASSP'96 ,
Atlanta, 7-10 May 1996.

4

K. DAOUDI, J. LÉVY VÉHEL, Y. MEYER,
« Construction of continuous functions with prescribed local regularity »,
Journal of Constructive Approximation , to appear.

5

K. DAOUDI, J. LÉVY VÉHEL,
« Speech Modeling Based on Local Regularity Analysis »,
in: Proceedings of the IASTED/IEEE International Conference on Signal and Image Processing ,
Las Vegas, USA, 20-23 November 1995.

6

P. FLANDRIN, P. GONCALVÈS,
« From Wavelets to Time-Scale Energy Distributions »,
in: Recent Advances in Wavelet Analysis , G. W. L. L. Schumaker (réd.),
Academic Press, San Diego, 1994, p. 309-334.

7

P. FLANDRIN, P. GONCALVÈS,
« Geometry of Affine Time-Frequency Distributions »,
Applied and Computational Harmonic Analysis 3 , Jan. 1996, p. 10-39.

8

P. GONCALVÈS, R. BARANIUK,
« Pseudo Affine Wigner Distributions: Definition and Kernel Formulation »,
IEEE Trans. Signal Processing , 1997,
to appear.

9

J. LÉVY VÉHEL, K. DAOUDI, E. LUTTON,
« Fractal Modeling of Speech Signals »,
Fractals 2 , 3, September 1994, p. 379-382.

10

J. LÉVY VÉHEL, E. LUTTON,
« Optimization of Fractal Functions Using Genetic Algorithms »,
in: Fractal 93 ,
1993. London.

11

J. LÉVY VÉHEL, R. RIEDI,
« Fractional Brownian motion and data traffic modeling: the other end of the spectrum »,
in: Fractals in Engineering , E. L. J. Lévy Véhel et C. Tricot (réd.),
Springer-Verlag, 1997.

12

J. LÉVY VÉHEL, R. VOJAK,
« Multifractal Analysis of Choquet Capacities : Preliminary Results »,
Advances in Applied Mathematics , 1995,
to appear.

13

J. LÉVY VÉHEL,
« Fractal Approaches in Signal Processing »,
in: Fractal Geometry and Analysis , H. P. C.J.G. Evertsz et R. Voss (réd.),
World Scientific, 1996.

14

J. LÉVY VÉHEL,
« Introduction to the multifractal analysis of images »,
in: Fractal Image Encoding and Analysis , Y. Fisher (réd.),
Springer Verlag, 1997.

15

E. LUTTON, J. LÉVY VÉHEL, G. CRETIN, P. GLEVAREC, C. ROLL,
« IFS mixtes: résolution du problème inverse par programmation génétique »,
Research Report No2631, INRIA, August 1995.

16

E. LUTTON, J. LÉVY VÉHEL, G. CRETIN, P. GLEVAREC, C. ROLL,
« Mixed IFS: resolution of the inverse problem using Genetic Programming »,
Complex Systems 9 , 1995, p. 375-398.

17

M. PASQUIER, P. GONCALVÈS, R. BARANIUK,
« Hybrid Linear/Bilinear Time-Scale Analysis »,
IEEE Corres. Signal Processing , 1997,
to appear.

18

R. PELTIER, J. LÉVY VÉHEL,
« Multifractional Brownian Motion »,
rapport de recherche No2645, INRIA, 1995.

19

R. VOJAK, J. LÉVY VÉHEL,
« Higher order multifractal analysis »,
Soumis à SIAM Journal on Mathematical Analysis , 1995.

Livres et monographies

20

J.-K. HAO, E. LUTTON, E. RONALD, M. SCHOENAUER, D. SNYERS,
Artificial Evolution, European Conference, AE 97, Nîmes, France, October 1997, Selected papers , Lecture Notes in Computer Science 1063 ,
Springer Verlag, 1997,
to appear.

21

J. LÉVY VÉHEL, E. LUTTON, C. E. TRICOT,
Fractals in Engineering : From Theory to Industrial Applications ,
Springer Verlag, 1997,
ISBN 3-540-76182-9.

Thèses et habilitations à diriger des recherches

22

L. BELKACEM,
Processus Stables et Applications en Finance : CAPM,Risque, Choix des Portefeuilles, Evaluation des Options dans un Marché alpha-Stable ,
thèse de doctorat, Université de Paris IX, 96.

Articles

23

B. GUIHENEUF, S. JAFFARD, J. LÉVY VÉHEL,
« Two results concerning chirps and 2-microlocal exponents prescription »,
Applied and Computational Harmonic Analysis , to appear.

24

B. LEBLANC, E. LUTTON, F. AXEL,
« Genetic Algorithms as a tool in the study of aperiodic long range order : the case of X-Ray diffraction spectra of GaAs-AlAs multilayer heterostructures »,
E.P.J. , 1997,
submitted.

Chapitres de livre

25

B. LEBLANC, E. LUTTON, J.-P. ALLOUCHE,
« Inverse problems for finite automata:a solution based on Genetic Algorithms »,
in: Artificial Evolution, European Conference, AE 97, Nîmes, France, October 1997, Selected papers , Lecture Notes in Computer Science ,
Springer Verlag, 1997.

Communications à des manifestations scientifiques

26

G. CRETIN, E. LUTTON,
« Fractal Image Compression : Experiments on HV Partitioning and Linear Combination of Domains »,
in: Fractals in Engineering 97 , INRIA,
1997. Poster Session, Arcachon, France, June 25-27.

27

P. GONCALVÈS, P. ABRY,
« Multiple-Window Wavelet Transform and Local Scaling Estimation »,
in: IEEE Int. Conf. on Acoust. Speech and Sig. Proc. ,
Munich, April 1997.

28

D. JOHNSON, P. GONCALVÈS, R. BARANIUK,
« Improved Type-Based Detection of Analog Signals »,
in: IEEE Int. Conf. on Acoust. Speech and Sig. Proc. ,
Munich, April 1997.

29

B. LEBLANC, E. LUTTON,
« Bitwise regularity and GA-hardness »,
in: ICEC 98, May 5-9, Anchorage, Alaska ,
1998, submitted.

30

J. LÉVY VÉHEL, B. GUIHENEUF,
« Multifractal image denoising »,
in: Proceeding of SCIA97 , IAPR,
July 1997.

Rapports de recherche

31

B. LEBLANC, E. LUTTON,
« Bitwise Regularity Coefficients as a Tool for Deception Analysis of a Genetic Algorithm »,
rapport de recherche NoRR-3274, INRIA research report, October 1997,
http://www.inria.fr/RRRT/RR-3274.html .

Divers

32

B. LEBLANC, E. LUTTON,
« ALGON : A genetic Algorithm package »,
http://www-rocq.inria.fr/fractales/Software/home-page.html, 1997 .

Bibliographie générale

Cer95

Raphaël Cerf.
Artificial Evolution, European Conference, AE 95, Brest, France, September 1995, Selected papers, volume Lecture Notes in Computer Science 1063, chapter Asymptotic convergence of genetic algorithms, pages 37-54.
Springer Verlag, 1995.

Coh97

Nathan Cohen.
Antennas in chaos : Fractal-element antennas.
In Fractals in Engineering 97. INRIA, 1997.
Hot Topic Session, Arcachon, France, June 25-27.

DP91

Thomas E. Davis and Jose C. Principe.
A simulated annealing like convergence theory for the simple genetic algorithm.
In Proceedings of the Fourth International Conference on Genetic Algorithm, pages 174-182, 1991.
13-16 July.

Goe94

B. Goertzel.
Fractal image compression with the genetic algorithm.
Complexity International, 1, 1994.

Gol89

David E. Goldberg.
Genetic algorithms and walsh functions: I. A gentle introduction, II. Deception and its analysis.
Complex Systems, 3(2):129-171, April 1989.

JV94

J. Juliany and M. D. Vose.
The genetic algorithm fractal.
Evolutionary Computation, 2(2):165-180, 1994.

MS89

G. Mantica and A. Sloan.
Chaotic optimization and the construction of fractals : solution of an inverse problem.
Complex Systems, 3:37-62, 1989.

NG94

D. J. Nettleton and R. Garigliano.
Evolutionary algorithms and a fractal inverse problem.
Biosystems, 33:221-231, 1994.
Technical note.

Sim91

Karl Sims.
Interactive evolution of dynamical systems.
In First European Conference on Artificial Life, pages 171-178, 1991.
Paris, December.

VR94

L. Vences and I. Rudomin.
Fractal compression of single images and image sequences using genetic algorithms., 1994.
The Eurographics Association.

Vrs90

Edward R. Vrscay.
Moment and collage methods for the inverse problem of fractal construction with iterated function systems.
In Fractal 90 Conference, 1990.
Lisbonne, June 6-8.

Vrs91

Edward R. Vrscay.
Fractal Geometry and Analysis, chapter Iterated function Systems: theory, applications and the inverse problem, pages 405-468.
J. Bélair and S. Dubuc, 1991.
Kluwer Academic Publishers.