M. Ughi

Computer Science · Physical Sciences

12h-index789citations39works0.02yr avg
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Research Topics

Advanced Mathematical Modeling in Engineering(20), Stability and Controllability of Differential Equations(14), Nonlinear Partial Differential Equations(13), Differential Equations and Boundary Problems(7), Navier-Stokes equation solutions(4)

Publications39 total

Racconti di paesaggi ordinari. Gioco e narrazione per l’interpretazione di un sistema culturale
FrancoAngeli srl eBooks·2025Open Access
On a multidimensional model for the codiffusion of isotopes: localization and asymptotic behavior
Mathematical Methods in the Applied Sciences·2015· 2 citedOpen Access
On a multidimensional model for the codiffusion of isotopes: existence and uniqueness
Mathematical Methods in the Applied Sciences·2014· 1 citedOpen Access
On the asymptotic behaviour of the characteristics in the codiffusion of radioactive isotopes with general initial data
Florence Research (University of Florence)·2012· 2 citedOpen Access
Initial behaviour of the characteristics in the propagation of isotopic disequilibrium by diffusion
Mathematical Methods in the Applied Sciences·2011· 2 cited
La Catenaria
2011
La sezione aurea, la spirale logaritmica e i numeri di Fibonacci
2011
ON A MODEL FOR THE CODIFFUSION OF ISOTOPES
2009· 3 cited
Numerical results for the Codiffusion of Isotopes
Florence Research (University of Florence)·2009· 3 citedOpen Access
ON A MODEL FOR THE PROPAGATION OF ISOTOPIC DISEQUILIBRIUM BY DIFFUSION
Mathematical Models and Methods in Applied Sciences·2009· 6 cited
Shock Propagation in a Flow through Deformable Porous Media
Florence Research (University of Florence)·2008Open Access
SHOCK PROPAGATION IN A FLOW THROUGH DEFORMABLE POROUS MEDIA: ASYMPTOTIC BEHAVIOUR AS THE POROSITY APPROXIMATES A CONSTANT
Mathematical Models and Methods in Applied Sciences·2007· 3 cited
On a Quasilinear Parabolic System Modelling the Diffusion of Radioactive Isotopes
OpenstarTs (Univeristy of Trieste https://www.units.it/)·2007· 7 citedOpen Access
Shock propagation in a flow through deformable porous media: possible degeneration of the hyperbolic problem
Florence Research (University of Florence)·2007· 2 cited
Approaching a vertex in a shrinking domain under a nonlinear flow
Nonlinear Differential Equations and Applications NoDEA·2004· 6 cited
On the existence of shock propagation in a flow through deformable porous media
Florence Research (University of Florence)·2002· 5 cited
Gli incidenti stradali nel Comune di Ferrara anno 2000: un approccio metodologico
Institutional Research Information System University of Ferrara (University of Ferrara)·2001
Shock Propagation in a One-Dimensional Flow Through Deformable Porous Media
Meccanica·2000· 8 cited
On the regularity at shrinking points for the porous media equation
Nonlinear Differential Equations and Applications NoDEA·2000· 8 cited
Isoperimetric inequalities and regularity at shrinking points for parabolic problems
Nonlinear Analysis·2000· 3 cited
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Frequent Co-authors

E. Comparini(13), Roberta Dal Passo(8), Michiel Bertsch(7), C. Pescatore(4), Г. И. Баренблатт(2), Jacqueline Mossino(2), Alberto Mancini(2), Emilia Mezzetti(2), V. M. Prostokishin(1), S. Kamin(1), Massimo Borelli(1), Alain Bensoussan(1), G. Borgioli(1), Emmanuele Di Benedetto(1), M. A. Herrero(1), J. J. L. Vel�zquez(1), Dal Passo R(1), Franco Ghione(1), Eduardo Schabatoski Guidi(1), L. Angelini(1)