|
Alberto Ferrero |
|
|
List of publications |
Papers:
[1] A. Ferrero, F. Gazzola, Existence of solutions for singular critical growth semilinear elliptic equations,
Journal of Differential Equations 177, 2001, 494-522
[2] A. Ferrero, F. Gazzola, On subcriticality assumptions for the existence of ground states of quasilinear
elliptic equations, Advances in Differential Equations 8, 2003, 1081-1106
PDF
[3] A. Ferrero, F. Gazzola, Asymptotic behavior of ground states of quasilinear elliptic problems
with two vanishing parameters, part III, Journal of Differential Equations 198, 2004, 53-90
[4] A. Ferrero, On the solutions of quasilinear elliptic equations with a polynomial-type reaction term,
Advances in Differential Equations 9, 2004, 1201-1234
PDF
[5] A. Ferrero, F. Gazzola, T. Weth, On a fourth order Stekloff eigenvalue problem,
Analysis 25, 2005, 315-332
[6] A. Ferrero, Least energy solutions for critical growth equations with a lower order perturbation,
Advances in Differential Equations 11, 2006, 1167-1200
PDF
[7] A. Ferrero, C. Saccon, Existence and multiplicity results for semilinear equations with measure data,
Topological Methods in Nonlinear Analysis 28, 2006, 285-318
PDF
[8] A. Ferrero, H.C. Grunau, The Dirichlet problem for supercritical biharmonic equations with power-type
nonlinearity, Journal of Differential Equations 234, 2007, 582-606
[9] A. Ferrero, F. Gazzola, T. Weth, Positivity, Symmetry and uniqueness for minimizers of second order
Sobolev inequalities, Annali di Matematica Pura e Applicata 186, n. 4, 2007, 565-578
[10] A. Ferrero, C. Saccon, Existence and multiplicity results for semilinear elliptic equations with measures
and jumping nonlinearities, Topological Methods in Nonlinear Analysis 30, 2007, 37-66
PDF
[11] A. Ferrero, F. Gazzola, H.-Ch. Grunau, Decay and eventual local positivity for biharmonic parabolic equations,
Discrete and Continuous Dynamical Systems and Applications 21, n. 4, 2008, 1129-1157
[12] A. Ferrero, H.-Ch. Grunau, P. Karageorgis, Supercritical biharmonic equations with power-type
nonlinearity, Annali di Matematica Pura e Applicata 188, n. 1, 2009, 171-185
[13] D. Bucur, A. Ferrero, F. Gazzola, On the first eigenvalue of a fourth order Steklov problem,
Calculus of Variations and Partial Differential Equations 35, 2009, 103-131
[14] A. Ferrero, G. Warnault, On solutions of second and fourth order elliptic equations with
power-type nonlinearities, Nonlinear Analysis 70, 2009, 2889-2902
[15] A. Ferrero, C. Saccon, Multiplicity results for a class of asymptotically linear elliptic
problems with resonance and applications to problems with measure data,
Advanced Nonlinear Studies 10, 2010, 433-479
[16] V. Felli, A. Ferrero, S. Terracini, Asymptotic behavior of solutions to Schrödinger equations
near an isolated singularity of the electromagnetic potential,
Journal of the European Mathematical Society 13, 2011, 119-174
[17] E. Berchio, A. Ferrero, F. Gazzola, P. Karageorgis, Qualitative behavior of global solutions to
some nonlinear fourth order differential equations, Journal of Differential Equations 251, 2011, 2696-2727
[18] E. Berchio, A. Farina, A. Ferrero, F. Gazzola, Existence and stability of entire solutions to a semilinear
fourth order elliptic problem, Journal of Differential Equations 252, 2012, 2596-2616
[19] V. Felli, A. Ferrero, S. Terracini, On the behavior at collisions of solutions to Schrödinger
equations with many-particle and cylindrical potentials,
Discrete and Continuous Dynamical Systems, 32, 2012, 3895-3956
[20] V. Felli, A. Ferrero, S. Terracini, A note on local asymptotics of solutions to singular elliptic
equations via monotonicity methods, Milan Journal of Mathematics 80, 2012, 203-226
[21] V. Felli, A. Ferrero, Almgren-type monotonicity methods for the classification of behavior at corners of solutions
to semilinear elliptic equations, Proc. Roy. Soc. Edinburgh Sect. A 143, 2013, no. 5, 957-1019
[22] E. Berchio, A. Ferrero, G. Grillo, Stability and qualitative properties of radial solutions of
the Lane-Emden-Fowler equation on Riemannian models, Journal de Mathématiques Pures et Appliquées 102, 2014, 1-35
[23] V. Felli, A. Ferrero, On semilinear elliptic equations with borderline Hardy potentials,
Journal d'Analyse Mathématique 123, 2014, no. 1, 303-340
[24] A. Farina, A. Ferrero, Existence and stability properties of entire solutions to the polyharmonic equation
$(-\Delta)^m u=e^u$ for any $m\ge 1$,
online publication on Annales de l'Institut Henri Poincaré (C) Non Linear Analysis
[25] A. Ferrero, F. Gazzola, A partially hinged rectangular plate as a model for suspension bridges,
accepted for publication in ``Discrete and Continuous Dynamical Systems''
[26] E. Berchio, A. Ferrero, M. Vallarino, Partial symmetry and existence of least energy solutions to
some nonlinear elliptic equations on Riemannian models, accepted for publication in
Nonlinear Differential Equations and Applications
[27] E. Berchio, A. Ferrero, F. Gazzola, Structural instability of nonlinear plates
modelling suspension bridges: mathematical answers to some long-standing questions, preprint 2015
Monographs:
[1] A. Ferrero, F. Gazzola, M. Zanotti, Elementi di Analisi Superiore per la Fisica e l'Ingegneria,
Società Editrice Esculapio, first edition December 2007, second edition February 2010.
[2] A. Ferrero, F. Gazzola, M. Zanotti, Elements of Advanced Mathematical Analysis for Physics and
Engineering, Società Editrice Esculapio, 2013.
|