A. Ferrero

发表

Existence of Solutions for Singular Critical Growth Semilinear Elliptic Equations

Filippo Gazzola, Alberto Ferrero, F. Gazzola, 2001 .

Existence and stability of entire solutions to a semilinear fourth order elliptic problem

E. Berchio, F. Gazzola, A. Ferrero, 2012 .

The Dirichlet problem for supercritical biharmonic equations with power-type nonlinearity

H. Grunau, A. Ferrero, 2007 .

On the first frequency of reinforced partially hinged plates

Debdip Ganguly, E. Berchio, A. Ferrero, 2019, 1904.09173.

Asymptotic behavior of ground states of quasilinear elliptic problems with two vanishing parameters, Part III

F. Gazzola, A. Ferrero, 2004 .

Qualitative behavior of global solutions to some nonlinear fourth order differential equations

E. Berchio, F. Gazzola, A. Ferrero, 2011 .

Existence and stability properties of entire solutions to the polyharmonic equation $(-\Delta)^m u=e^u$ for any $m\ge 1$

A. Ferrero, A. Farina, 2014, 1403.0729.

A Note on Local Asymptotics of Solutions to Singular Elliptic Equations via Monotonicity Methods

S. Terracini, V. Felli, A. Ferrero, 2012, Milan Journal of Mathematics.

A Note on Local Asymptotics of Solutions to Singular Elliptic Equations via Monotonicity Methods

S. Terracini, V. Felli, A. Ferrero, 2010, 1007.4434.

On the behavior at collisions of solutions to Schr

S. Terracini, V. Felli, A. Ferrero, 2010, 1004.3949.

STRUCTURAL INSTABILITY OF NONLINEAR PLATES MATHEMATICAL ANSWERS TO SOME LONG-STANDING QUESTIONS

F. Gazzola, A. Ferrero, 2018 .

Positivity, symmetry and uniqueness for minimizers of second-order Sobolev inequalities

F. Gazzola, A. Ferrero, T. Weth, 2007 .

An orthotropic plate model for decks of suspension bridges

A. Ferrero, 2021, Nonlinear Analysis: Real World Applications.

Asymptotic behavior of solutions to Schrödinger equations near an isolated singularity of the electromagnetic potential

S. Terracini, V. Felli, A. Ferrero, 2008, 0809.5002.

Unique continuation principles for a higher order fractional Laplace equation

V. Felli, A. Ferrero, 2018, Nonlinearity.

Existence and stability properties of entire solutions to the polyharmonic equation (−Δ)mu = eu for any m ≥ 1

A. Ferrero, A. Farina, 2016 .

CALCULATION AND OPTIMIZATION OF AERODYNAMIC COEFFICIENTS FOR LAUNCHERS AND RE-ENTRY VEHICLES

A. Ferrero, 2014 .

Decay and eventual local positivity for biharmonic parabolic equations

F. Gazzola, H. Grunau, A. Ferrero, 2008 .

A note on an orthotropic plate model describing the deck of a bridge

Alberto Ferrero, A. Ferrero, 2021, 2110.00421.

A partially hinged rectangular plate as a model for suspension bridges

Filippo Gazzola, Alberto Ferrero, F. Gazzola, 2015 .

Almgren-type monotonicity methods for the classification of behaviour at corners of solutions to semilinear elliptic equations

V. Felli, A. Ferrero, 2011, Proceedings of the Royal Society of Edinburgh: Section A Mathematics.

Multiplicity Results for a Class of Asymptotically Linear Elliptic Problems With Resonance and Applications to Problems With Measure Data

A. Ferrero, C. Saccon, 2010 .

On the first eigenvalue of a fourth order Steklov problem

D. Bucur, F. Gazzola, A. Ferrero, 2009 .

Existence and multiplicity results for semilinear ellipctic equations with measure data and jumping nonlinearities

A. Ferrero, C. Saccon, 2007 .

Existence and Multiplicity Results for Semilinear Equations with Measure Data

A. Ferrero, C. Saccon, 2006 .

Spectral stability for a class of fourth order Steklov problems under domain perturbations

P. D. Lamberti, A. Ferrero, 2019, Calculus of Variations and Partial Differential Equations.

Spectral stability for a class of fourth order Steklov problems under domain perturbations

P. D. Lamberti, A. Ferrero, 2019, Calculus of Variations and Partial Differential Equations.

Stability and qualitative properties of radial solutions of the Lane-Emden-Fowler equation on Riemannian models

E. Berchio, G. Grillo, A. Ferrero, 2012, 1211.2762.

Partial symmetry and existence of least energy solutions to some nonlinear elliptic equations on Riemannian models

E. Berchio, A. Ferrero, M. Vallarino, 2015, Nonlinear Differential Equations and Applications NoDEA.

On subcriticality assumptions for the existence of ground states of quasilinear elliptic equations

F. Gazzola, A. Ferrero, 2003, Advances in Differential Equations.

Classification of radial solutions to −Δu = e on Riemannian models

E. Berchio, A. Ferrero, D. Ganguly, 2022, Journal of Differential Equations.

On solutions of second and fourth order elliptic equations with power-type nonlinearities

Guillaume Warnault, Alberto Ferrero, G. Warnault, 2009 .

Unique continuation and classification of blow-up profiles for elliptic systems with Neumann boundary coupling and applications to higher order fractional equations

V. Felli, A. Ferrero, 2018, Nonlinear Analysis.

Asymptotic expansions and unique continuation at Dirichlet-Neumann boundary junctions for planar elliptic equations

V. Felli, M. Fall, A. Niang, 2017, 1711.03470.

On semilinear elliptic equations with borderline Hardy potentials

V. Felli, A. Ferrero, 2012, 1209.4852.

Supercritical biharmonic equations with power-type nonlinearity

H. Grunau, A. Ferrero, Paschalis Karageorgis, 2007, 0711.2202.

Partial symmetry and existence of least energy solutions to some nonlinear elliptic equations on Riemannian models

E. Berchio, A. Ferrero, M. Vallarino, 2014, 1409.2748.

On a fourth order Stekloff eigenvalue problem

F. Gazzola, A. Ferrero, T. Weth, 2006 .

On a fourth order Steklov eigenvalue problem

F. Gazzola, A. Ferrero, T. Weth, 2005 .

On the solutions of quasilinear elliptic equations with a polynomial-type reaction term

A. Ferrero, 2004, Advances in Differential Equations.

A Low-Cost, Open-Source Cyber Physical System for Automated, Remotely Controlled Precision Agriculture

Alessandro De Gloria, Riccardo Berta, Francesco Bellotti, 2016, ApplePies.

Spectral stability of the Steklov problem

Pier Domenico Lamberti, P. D. Lamberti, Alberto Ferrero, 2021, Nonlinear Analysis.

Least energy solutions for critical growth equations with a lower order perturbation

A. Ferrero, 2006, Advances in Differential Equations.