Genni Fragnelli

Prof. Dr. Genni Fragnelli

Department of Ecological and Biological Sciences, University of Tuscia, 01100 Viterbo, Italy
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Research Focus & Metrics

Academic Career Length

24Years (2003-Present)

(Calculated once Scilit publication data is synced: current year − year of first publication + 1)

Representative Publications

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1 May 2006 in Journal of Evolution Equations
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Journal Article
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FAF. Alabau-Boussouira
F. Alabau-Boussouira
PCP. Cannarsa
P. Cannarsa
GFGenni Fragnelli
Genni Fragnelli

14 October 2008 in Journal of Evolution Equations
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Journal Article
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PCPiermarco Cannarsa
Piermarco Cannarsa
GFGenni Fragnelli
Genni Fragnelli
DRDario Rocchetti
Dario Rocchetti

1 January 2007 in Networks and Heterogeneous Media
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Journal Article
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PCPiermarco Cannarsa
Piermarco Cannarsa
UMUniversità degli Studi di Roma Tor Vergata Dipartimento di Matematica
Università degli Studi di Roma Tor Vergata Dipartimento di Matematica
GFGenni Fragnelli
Genni Fragnelli
DRDario Rocchetti
Dario Rocchetti
UDUniversità degli Studi di Siena Dipartimento di Ingegneria Dell’informazione
Università degli Studi di Siena Dipartimento di Ingegneria Dell’informazione
We give null controllability results for some degenerate parabolic equations in non divergence form with a drift term in one space dimension. In particular, the coefficient of the second order term may degenerate at the extreme points of the space domain. For this purpose, we obtain an observability inequality for the adjoint problem using suitable Carleman estimates.

1 July 2010 in Journal of Mathematical Analysis and Applications
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GFGenni Fragnelli
Genni Fragnelli

1 July 2016 in Memoirs of the American Mathematical Society
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GFGenni Fragnelli
Genni Fragnelli
DMDimitri Mugnai
Dimitri Mugnai
The American Mathematical Society

30 August 2013 in Advances in Nonlinear Analysis
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Journal Article
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GFGenni Fragnelli
Genni Fragnelli
DMDimitri Mugnai
Dimitri Mugnai
: We consider a parabolic problem with degeneracy in the interior of the spatial domain, and we focus on Carleman estimates for the associated adjoint problem. The novelty of interior degeneracy does not let us adapt previous Carleman estimates to our situation. As an application, observability inequalities are established.