5223 documents
- Isabelle Thomas, Pierre Frankhauser. Fractal dimensions of the built-up footprint: buildings versus roads. Fractal evidence from Antwerp (Belgium). Environment and Planning B: Planning and Design, 2013, 40 (2), pp.310-329. ⟨10.1068/b38218⟩. ⟨hal-00818881⟩
- Patrick Cattiaux, Arnaud Guillin, Pierre-André Zitt. Poincaré inequalities and hitting times. Annales de l’Institut Henri Poincaré (B) Probabilités et Statistiques, 2013, 49 (1), p. 95-118. ⟨10.1214/11-AIHP447⟩. ⟨hal-00550125⟩
- Emmanuel Fricain, Christophe Delaunay, Elie Mosaki, Olivier Robert. Zero-free regions for Dirichlet series (II). Mathematische Zeitschrift, 2013, 273 (3-4), pp.999-1023. ⟨hal-00647041⟩
- Oriol Pont, Binbin Xu, Hussein Yahia. Complexity in cardiodynamics — where arrhythmias emerge and measures of organization. workshop LIRYC, 2013, Pessac, France. ⟨hal-00927523⟩
- Franck Barthe, Emanuel Milman. Transference principles for log-Sobolev and spectral-gap with applications to conservative spin systems. Communications in Mathematical Physics, 2013, 323 (2), p. 575-625. ⟨10.1007/s00220-013-1782-2⟩. ⟨hal-00960803⟩
- Pierre Frankhauser. La ville fractale – un concept d’aménagement multi-échelle. Gérard Brun. Ville et mobilité – Nouveaux regards de la recherche, Economica, pp.85-99, 2013. ⟨hal-00903912⟩
- Brahim Bouya, Mohamed Zarrabi. On closed ideals in the big Lipschitz algebras of analytic functions. Bulletin des Sciences Mathématiques, 2013, 137 (5), pp.575-583. ⟨hal-00957363⟩
- Julien Soula, Michel Andre, Ludovic Leclercq, Katia Chancibault, D Schertzer, et al.. Projet Ville Numérique : rapport final. [Rapport de recherche] IFSTTAR – Institut Français des Sciences et Technologies des Transports, de l’Aménagement et des Réseaux. 2013, 45 p. ⟨hal-01436689v2⟩
- Gerardo Chacòn, Emmanuel Fricain, Mahmood Shabankhah. Carleson Measures and Reproducing Kernel Thesis in Dirichlet-type spaces.. St. Petersburg Mathematical Journal, 2013, 24 (6), pp.847-861. ⟨hal-00516302v3⟩
- Pascal Auscher, Tuomas Hytönen. Orthonormal bases of regular wavelets in spaces of homogeneous type. Applied and Computational Harmonic Analysis, 2013, 34 (2), pp.266-296. ⟨hal-00635900v3⟩
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