TOSCANI, GIUSEPPE

TOSCANI, GIUSEPPE  

Istituto di Matematica Applicata e Tecnologie Informatiche - IMATI -  

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Titolo Data di pubblicazione Autore(i) File
Fokker-Planck modeling of many-agent systems in swarm manufacturing: asymptotic analysis and numerical results 1-gen-2023 Auricchio, F; Toscani, G; Zanella, M
Trends to equilibrium for a nonlocal Fokker-Planck equation 1-gen-2023 F. Auricchio; G. Toscani;M. Zanella
Entropy-type inequalities for generalized Gamma densities 1-gen-2019 G. Toscani
Human behavior and lognormal distribution. A kinetic description 1-gen-2019 Gualandi, S; Toscani, G
Kinetic modeling of alcohol consumption 1-gen-2019 Dimarco, G; Toscani, G
Poincaré-type inequalities for stable densities 1-gen-2019 G. Toscani
Size distribution of cities: A kinetic explanation 1-gen-2019 S. Gualandi;G. Toscani
The information-theoretic meaning of Gagliardo-Nirenberg type inequalities 1-gen-2019 Toscani, G
A Rosenau-type approach to the approximation of the linear Fokker-Planck equation 1-gen-2018 G. Toscani
Call center service times are lognormal: A Fokker-Planck description 1-gen-2018 S. Gualandi;G. Toscani
Kinetic models for optimal control of wealth inequalities 1-gen-2018 B. During; L. Pareschi;G. Toscani
On a Fokker-Planck equation for wealth distribution 1-gen-2018 M. Torregrossa;G. Toscani
Opinion modeling on social media and marketing aspects 1-gen-2018 G. Toscani; A. Tosin;M. Zanella
Wealth distribution in presence of debts. A Fokker-Planck description 1-gen-2018 Torregrossa, M; Toscani, G
Preface 1-gen-2017 Arnold, A; Pietra, P; Toscani, G
Asymptotic flocking dynamics for the kinetic Cucker-Smale model 1-gen-2010 J.A. Carrillo; M. Fornasier; J. Rosado;G. Toscani
A Boltzmann-like equation for choice formation 1-gen-2009 Comincioli, V; Della Croce, L; Toscani, G
A Boltzmann-type approach to the formation of wealth distribution curves 1-gen-2009 Düring B.; Matthes D.; Toscani G.
Kinetic models of conservative economies with wealth redistribution 1-gen-2009 Bisi, M; Spiga, G; Toscani, G
Over-populated tails for conservative-in-the-mean inelastic Maxwell models 1-gen-2009 Carrillo J.A.; Cordier S.; Toscani G.