Infinite-dimensional diffusions, Gibbs point processes, stochastic geometry, spatial statistics.

[1]  Une caractérisation de champs de Gibbs canoniques sur Rd et C([0,1],Rd),  C. R. Acad. Sci. Paris, Ser 1 335 177-182    (2002).

[2]  Interacting Brownian particles and Gibbs fields on pathspaces. ESAIM Probab. Stat , 251-277 (2003).

[3] With S. Roelly, On Gibbsianness of infinite-dimensional diffusions. Markov process. Related Fields 10 no. 3, 395-410 (2004).

[4] With S. Roelly,  Propagation of Gibbsianness for infinite-dimensional gradient Brownian diffusions. J. Stat. Phys. No 3-4, 511-551 (2005).

[5] Gibbs Delaunay tessellations with geometric hardcore condition. J. Stat. Phys. 121, (2008), no. 3-4, 511--551.

[6] With F. Lavancier, Campbell equilibrium equation and pseudo-likelihood estimation for non-hereditary Gibbs point processes. Bernoulli 15-4, (2009) 1368-1396.

[7] Existence of Quermass processes for non locally stable interaction and non bounded convex grains, Adv. in Appl. probab. 41 (2009) 664-681.

[8] With  H.-O. Georgii, Variational principle of Gibbs measures with Delaunay triangle interaction. Electron. J. prob. 14 (2009) 2438-2462.

[9] With  F. Lavancier, Pratical simulation and estimation for Gibbs Delaunay-Voronoi tessellations with geometric hardcore interaction, Révision mineure pour J. Comp. Stat. Data Anal.  hal-00402029

[10] With R. Drouilhet and H.-O. Georgii, Existence of Gibbs point processes with geomety-dependent interactions, arXiv 1003.2875.

[11] With A. Baddeley, Variational approach for parametric estimation of Gibbs Point Processes.

[12] With J.F Coeurjolly, R. Drouilhet and F. Lavancier, Asymptotic properties of Takacs Fiksel estimators.

[13] With D. Coupier, Phase transition and percolation in Quermass model. In preparation.

 

      -     Responsable de l'équipe Proba-Stat (depuis 2007)

      -         Membre du conseil de labo (depuis 2006)

 

Mise à jour : 10

/2007