|
Homepage |
|
CURRICULUM VITAE ET STUDIORUM
I got the degree in Mathematics at Padua University, in 1993, with the mark 101/110. In 1995 I thaught at a Professional Institute in Venice. In 1995/1996 I passed the Ph.D exam in Computational Mathematics (Numerical Analysis) at Padua University. In 1999, I finished my Ph.D studies, having the degree in Computational Mathematics. In the meanwhile I taught
at Vicenza (Calculus II), and in Padua (Numerical Analysis and Computer
science).
SCIENTIFIC PAPERS This is the list of my scientific papers, written jointly with Dr. Marco Vianello: Accepted works: "Approximating fixed-points of decreasing operators in spaces of continuous functions" , Numerical Functional Analysis and Optimization n. 5/6 (1998) pg. 635-646, . "Constructive approximation for a class of perturbed Hammerstein integral equations", Nonlinear Analysis, in press. "Computing positive fixed-points of decreasing Hammerstein operators by relaxed iterations", Journal of Integral Equations and Applications, spring 2000; "Constructive analysis of purely integral Boltzmann models", Journal of Integral Equations and Applications, fall 1999; "Relaxed Picard-like methods for nonlinear integral equations arising in transport theory", selected papers of Venice-2 Symposium on Applied and Industrial Mathematics, Venezia 1998; "Positive multiplication preserves dissipativity in commutative C*-algebras", Journal of Inequalities and their Applications, accepted for publication; I have also presented the following works: Convegno Nazionale di Analisi Numerica, Montecatini 1998:"Approssimazione Numerica di punti fissi di operatori decrescenti"; Venice-2 Symposium on Applied and Industrial Mathematics, Venezia 1998: "Relaxed nonlinear solvers for discrete Hammerstein equations arising in transport theory"; Gamm-Workshop, Iterative Processes for Solving Equations, Kiel (D), 1998: "Computing fixed-points of decreasing operators by relaxed iterations". XVI Congresso Unione Matematica Italiana, Napoli settembre 1999: "Un solutore di tipo Nystrom-Fejer-Picard per equazioni integrali nonlineari della teoria del trasporto". |
|
|