José A. Cañizo

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José Antonio CarrilloUniversity of OxfordVerified email at maths.ox.ac.uk
Bertrand LodsAssociate professor of Mathematical Analysis, Turin UniversityVerified email at unito.it
Klemens FellnerProfessor of Mathematics, University of GrazVerified email at uni-graz.at
Amit EinavDurham UniversityVerified email at durham.ac.uk
María J. CáceresUniversidad de GranadaVerified email at ugr.es
Havva YoldaşDIAM, Delft University of TechnologyVerified email at tudelft.nl
Pierre GabrielUniversité de VersaillesVerified email at uvsq.fr
Clément MouhotUniversity of CambridgeVerified email at dpmms.cam.ac.uk
Ricardo J. AlonsoInstructional Associate Professor, Texas A&M, QatarVerified email at qatar.tamu.edu
Alethea BarbaroDIAM, TU Delft, The NetherlandsVerified email at tudelft.nl
Pierre DegondInstitut de Mathématiques de Toulouse CNRS & Université Paul Sabatier 31062 TOULOUSE Cedex 9, FranceVerified email at math.univ-toulouse.fr
Irene M. GambaThe University of Texas at AustinVerified email at math.utexas.edu
Daniel Balagué GuardiaTU DelftVerified email at tudelft.nl
Luis BonillaProfessor of Applied Mathematics, Universidad Carlos III de MadridVerified email at ing.uc3m.es
José Luis LópezMatemática Aplicada, Universidad de GranadaVerified email at ugr.es
Alexis MolinoUniversidad de AlmeríaVerified email at ual.es
Josephine EvansUniversity of WarwickVerified email at warwick.ac.uk
Manuel Pájaro DiéguezUniversidade de Vigo (Uvigo)Verified email at uvigo.gal
Ginés López PérezProfesor titular. Depto Análisis Matemático. Universidad de GranadaVerified email at ugr.es
Francesco Saverio PatacchiniIFP Energies nouvelles

José A. Cañizo

Universidad de Granada

Verified email at ugr.es - Homepage

Partial Differential Equations Kinetic Theory Coagulation and Fragmentation equations


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A well-posedness theory in measures for some kinetic models of collective motion JA Canizo, JA Carrillo, J Rosado Mathematical Models and Methods in Applied Sciences 21 (03), 515-539, 2011	303	2011
Stochastic mean-field limit: non-Lipschitz forces and swarming F Bolley, JA Canizo, JA Carrillo Mathematical Models and Methods in Applied Sciences 21 (11), 2179-2210, 2011	261	2011
Mean-field limit for the stochastic Vicsek model J Carrillo, JA Cañizo, F Bolley Applied Mathematics Letters 25 (3), 339, 2011	113*	2011
Improved duality estimates and applications to reaction-diffusion equations JA Canizo, L Desvillettes, K Fellner Communications in Partial Differential Equations 39 (6), 1185-1204, 2014	110	2014
Existence of compactly supported global minimisers for the interaction energy JA Cañizo, JA Carrillo, FS Patacchini Archive for Rational Mechanics and Analysis 217, 1197-1217, 2015	96	2015
Measure solutions for some models in population dynamics JA Cañizo, JA Carrillo, S Cuadrado Acta applicandae mathematicae 123 (1), 141-156, 2013	89	2013
Phase transitions in a kinetic flocking model of Cucker--Smale type ABT Barbaro, JA Canizo, JA Carrillo, P Degond Multiscale Modeling & Simulation 14 (3), 1063-1088, 2016	68	2016
Rate of convergence to an asymptotic profile for the self-similar fragmentation and growth-fragmentation equations MJ Cáceres, JA Canizo, S Mischler Journal de mathématiques pures et appliquées 96 (4), 334-362, 2011	62	2011
A new approach to the creation and propagation of exponential moments in the Boltzmann equation R Alonso, JA Canizo, I Gamba, C Mouhot Communications in Partial Differential Equations 38 (1), 155-169, 2013	55	2013
Fine asymptotics of profiles and relaxation to equilibrium for growth-fragmentation equations with variable drift rates D Balagué, J Cañizo, P Gabriel arXiv preprint arXiv:1203.6156, 2012	51	2012
Collective behavior of animals: Swarming and complex patterns JA Canizo, JA Carrillo, J Rosado Arbor 186 (1035-1049), 1, 2010	48	2010
Three eras of micellization JC Neu, JA Cañizo, LL Bonilla Physical Review E 66 (6), 061406, 2002	46	2002
Asymptotic behaviour of neuron population models structured by elapsed-time JA Cañizo, H Yoldaş Nonlinearity 32 (2), 464, 2019	45	2019
Global L1 theory and regularity for the 3D nonlinear Wigner–Poisson–Fokker–Planck system JA Cañizo, JL López, J Nieto Journal of Differential Equations 198 (2), 356-373, 2004	44	2004
Regularity and mass conservation for discrete coagulation–fragmentation equations with diffusion JA Cañizo, L Desvillettes, K Fellner Annales de l'IHP Analyse non linéaire 27 (2), 639-654, 2010	28	2010
Exponential convergence to equilibrium for subcritical solutions of the Becker–Döring equations JA Canizo, B Lods Journal of Differential Equations 255 (5), 905-950, 2013	27	2013
Regularity, local behavior and partial uniqueness for self-similar profiles of Smoluchowski's coagulation equation JA Canizo, S Mischler Revista Matemática Iberoamericana 27 (3), 803-839, 2011	25*	2011
Spectral gap for the growth-fragmentation equation via Harris's Theorem JA Cañizo, P Gabriel, H Yoldas SIAM Journal on Mathematical Analysis 53 (5), 5185-5214, 2021	24	2021
Trend to equilibrium for the Becker–Döring equations: an analogue of Cercignani’s conjecture J Cañizo, A Einav, B Lods Analysis & PDE 10 (7), 1663-1708, 2017	24	2017
Convergence to equilibrium for the discrete coagulation-fragmentation equations with detailed balance JA Cañizo Journal of Statistical Physics 129, 1-26, 2007	24	2007

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