Fabio Martinelli

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Cristina ToninelliCNRS and Ceremade, Université Paris Dauphine PSLAdresse e-mail validée de ceremade.dauphine.fr
Pietro CaputoProfessore di matematica, Roma Tre UniversityAdresse e-mail validée de uniroma3.it
Nicoletta CancriniProfessore Probabilità e Statistica, Università L'AquilaAdresse e-mail validée de univaq.it
Fabio ToninelliTechnical University of Vienna, AustriaAdresse e-mail validée de tuwien.ac.at
Cyril RobertoProfesseur de mathématiques, université Paris NanterreAdresse e-mail validée de parisnanterre.fr
Alessandra FaggionatoProfessor of Probability and StatisticsAdresse e-mail validée de mat.uniroma1.it
Eyal LubetzkyProfessor of Mathematics, Courant Institute of Mathematical Sciences, New York UniversityAdresse e-mail validée de courant.nyu.edu
Paul ChlebounDepartment of Statistics, University of WarwickAdresse e-mail validée de chleboun.co.uk
Roberto H. SchonmannUCLA MathematicsAdresse e-mail validée de math.ucla.edu
Allan SlyDepartment of Mathmatics, Princeton University Department of Statistics, University of CaliforniaAdresse e-mail validée de princeton.edu
Christian MaesMathematical Physics, KU LeuvenAdresse e-mail validée de kuleuven.be
Jürg FröhlichProfessor of Theoretical Physics emeritus, ETH ZurichAdresse e-mail validée de phys.ethz.ch
Rene CarmonaPrinceton UniversityAdresse e-mail validée de princeton.edu
Abel KleinUniversity of California, IrvineAdresse e-mail validée de uci.edu
Gianluca GuadagniUniversity of VirginiaAdresse e-mail validée de virginia.edu
Ivailo HartarskyTU WienAdresse e-mail validée de tuwien.ac.at
Julian StanderReader in Mathematics and Statistics, Plymouth UniversityAdresse e-mail validée de plymouth.ac.uk
Arnoldo FrigessiUniversity of OsloAdresse e-mail validée de medisin.uio.no
Robert MorrisIMPAAdresse e-mail validée de impa.br
Helge HoldenProfessor of Mathematics, Norwegian University of Science and TechnologyAdresse e-mail validée de math.ntnu.no

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Fabio Martinelli

Dipartimento di Matematica e Fisica, Universita' Roma Tre

Adresse e-mail validée de uniroma3.it - Page d'accueil

Probability Theory Statistical Physics Mathematical Physics Randomized algorithms


Titre Trier par citations Trier par année Trier par titre	Citée par Citée par	Année
Lectures on Glauber dynamics for discrete spin models F Martinelli Lectures on probability theory and statistics (Saint-Flour, 1997) 1717, 93-191, 1999	443*	1999
Constructive proof of localization in the Anderson tight binding model J Fröhlich, F Martinelli, E Scoppola, T Spencer Communications in Mathematical Physics 101 (1), 21-46, 1985	362	1985
Anderson localization for Bernoulli and other singular potentials R Carmona, A Klein, F Martinelli Communications in Mathematical Physics 108 (1), 41-66, 1987	343	1987
Approach to equilibrium of Glauber dynamics in the one phase region: I. The attractive case F Martinelli, E Olivieri Communications in Mathematical Physics 161 (3), 447-486, 1994	280	1994
New approach to the semiclassical limit of quantum mechanics: I. Multiple tunnelings in one dimension G Jona-Lasinio, F Martinelli, E Scoppola Communications in Mathematical Physics 80, 223-254, 1981	208	1981
On the spectrum of Schrödinger operators with a random potential W Kirsch, F Martinelli Communications in Mathematical Physics 85, 329-350, 1982	166	1982
Fast mixing for independent sets, colorings, and other models on trees F Martinelli, A Sinclair, D Weitz Random Structures & Algorithms 31 (2), 134-172, 2007	158	2007
For 2-D lattice spin systems weak mixing implies strong mixing F Martinelli, E Olivieri, RH Schonmann Communications in Mathematical Physics 165 (1), 33-47, 1994	155	1994
On the density of states of Schrodinger operators with a random potential W Kirsch, F Martinelli Journal of Physics A: Mathematical and General 15 (7), 2139, 1982	154	1982
On the ergodic properties of the specrum of general random operators. F Martinelli, W Kirsch Walter de Gruyter, Berlin/New York 1982 (334), 141-156, 1982	151	1982
Approach to equilibrium of Glauber dynamics in the one phase region: II. The general case F Martinelli, E Olivieri Communications in Mathematical Physics 161 (3), 487-514, 1994	144	1994
Large deviations and Lifshitz singularity of the integrated density of states of random Hamiltonians W Kirsch, F Martinelli Communications in Mathematical Physics 89, 27-40, 1983	103	1983
Kinetically constrained spin models N Cancrini, F Martinelli, C Roberto, C Toninelli Probability theory and related fields 140 (3-4), 459-504, 2008	99	2008
Introduction to the mathematical theory of Anderson localization F Martinelli, E Scoppola La Rivista del Nuovo Cimento (1978-1999) 10, 1-90, 1987	97	1987
Small random perturbations of finite-and infinite-dimensional dynamical systems: unpredictability of exit times F Martinelli, E Olivieri, E Scoppola Journal of Statistical Physics 55, 477-504, 1989	89	1989
Glauber dynamics on trees: boundary conditions and mixing time F Martinelli, A Sinclair, D Weitz Communications in Mathematical Physics 250, 301-334, 2004	80	2004
On the two-dimensional dynamical Ising model in the phase coexistence region F Martinelli Journal of Statistical Physics 76, 1179-1246, 1994	73	1994
Semiclassical limit of quantum mechanics: A qualitative theory via stochastic mechanics G Jona-Lasinio, F Martinelli, E Scoppola Phys. Rep.;(Netherlands) 77 (3), 1981	65	1981
Remark on the absence of absolutely continuous spectrum ford-dimensional Schrödinger operators with random potential for large disorder or low energy F Martinelli, E Scoppola Communications in mathematical physics 97, 465-471, 1985	59	1985
Relaxation of disordered magnets in the Griffiths' regime F Cesi, C Maes, F Martinelli Communications in mathematical physics 188 (1), 135-173, 1997	56	1997

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