Pietro ZAMBONI
Pietro Zamboni is Associate Professor of Mathematical Analysis at the University of Catania, since 2002.
He teaches in the degree courses in Computer Science and Electronic Engineering.
He studies partial differential equations with particular attention to the study of the regularity properties of the solutions.
He is a member of the Italian Mathematical Union (UMI).
Personal data
• Born in Messina on September 11,1965.
• 1988 Degree in Mathematics, University of Messina (Italy), 110/110 et laude.
• 1988 INdAM Grants,University of Rome (Italy)
• 1995 he starts as Ricercatore (Mathematical Analysis), at the Engineering Faculty, University of Catania (Italy).
• 2002 he starts as Associate Professor of Mathematical Analysis at the Department of Mathematics and Computer Science of the University of Catania (Italy).
Teaching
From 2013 gives courses of Analisi Matematica I,II,III for Students of Engineering , University of Catania
Conferences
2001 "Symmetries, Geometric Structures, Evolution and Memory in PDEs", Taormina (Messina), Italy.
2002 Joint International Meeting UMI-AMS, Pisa, Italy.
2003 Worshop on "Second order subelliptic equations and applications", Cortona (Arezzo), Italy.
2003 38th Conference of the School of Mathematics G. Stampacchia, Erice (Trapani), Italy.
2005 Conference "Partial derivative equations: methodological aspects, modeling, applications ", Ragusa Ibla (Ragusa), Italy.
2006 44th Workshop: Variational Analysis and Partial Differential Equations, Erice (Trapani), Italy
2018 Workshop “Advances on Variational Analysis, Optimization and Applications”, Messina, Italy
Textbooks
• (with G. Di Fazio) Analisi Matematica Uno – Ed. Monduzzi (2007).
• (with G. Di Fazio) Analisi Matematica Due – Ed. Monduzzi (2008).
• (with G. Di Fazio) Analisi Matematica Uno – seconda edizione - Ed. Monduzzi (2013).
• (with G. Di Fazio) Esercizi di Analisi Matematica Uno – Ed. Edises (2013).
Research
The scientific activity is mainly devoted to Real Analysis questions and their applications to elliptic equations. More precisely regularity properties of the weak solutions of linear and quasilinear elliptic equations are studied.
The scientific activity is mainly devoted to Real Analysis questions and their applications to elliptic equations. More precisely regularity properties of the weak solutions of linear and quasilinear elliptic equations are studied.