|
1 |
V. Felli: Asymptotic Justification of
the Conserved Phase-Field Model with Memory,
|
|
2 |
V. Felli: Existence of conformal metrics on S^n with prescibed fourth order invariant, Advances in Differential Equations, 7 (2002), 47--76 |
|
3 |
V. Felli and M. Ould Ahmedou: Compactness results in conformal deformations of Riemannian metrics on manifolds with boundaries, Mathematische Zeitschrift, 244 (2003), 175-210. |
|
4 |
V. Felli and
Schneider: Perturbation
results of critical elliptic equations of
Caffarelli-Kohn-Nirenberg type, |
|
5 |
V. Felli and Schneider: A note
on regularity of solutions to degenerate elliptic
equations of Caffarelli-Kohn-Nirenberg type,
|
|
6 |
B. Abdellaoui, V. Felli and I. Peral: Existence and multiplicity for perturbations of an equation involving Hardy inequality and critical Sobolev exponent in the whole RN, Adv. Differential Equations, 9 (2004), 481-508. |
|
7 |
V. Felli and F. Uguzzoni: Some
existence results for the Webster scalar curvature
problem in presence of symmetry, |
|
8 |
A. Ambrosetti, V. Felli and A.
Malchiodi: Ground states of Nonlinear Schrödinger
Equations with Potentials Vanishing at Infinity, |
|
9 |
A. Ambrosetti, V. Felli and A.
Malchiodi: Ground states of
Nonlinear Schrödinger Equations with Potentials
Vanishing at Infinity,
|
|
10 |
V. Felli and M. Ould Ahmedou: On a
geometric equation with critical nonlinearity on
the boundary, |
|
11 |
V. Felli: A note
on the existence of H-bubbles via perturbation
methods, |
|
12 |
V. Felli and Schneider: Compactness
and existence results for degenerate critical
elliptic equations, |
|
13 |
V. Felli, Emmanuel Hebey, and Frédéric Robert: Fourth order equations of critical Sobolev growth. Energy function and solutions of bounded energy in the conformally flat case, Nonlinear Differential Equations and Applications, 12 (2005), 171-213. |
|
14 |
B. Abdellaoui, V. Felli and I. Peral: Perturbed elliptic
equations of Caffarelli-Kohn-Nirenberg type,
|
|
15 |
V. Felli and S. Terracini: Fountain-like
solutions
for nonlinear elliptic equations with critical
growth and Hardy potential, |
|
16 |
V. Felli and A. Pistoia: Existence of blowing-up solutions for a nonlinear elliptic equation with Hardy potential and critical growth, Communications in Partial Differential Equations, 31 (2006), 21-56. |
|
17 |
B. Abdellaoui, V. Felli and I. Peral: Existence and nonexistence results for
quasilinear elliptic equations involving the
p-laplacian, |
|
18 |
V. Felli and S. Terracini: Elliptic equations with multi-singular
inverse-square potentials and critical
nonlinearity, |
|
19 |
V. Felli and S. Terracini: Nonlinear Schrödinger equations with
symmetric multi-polar potentials, |
|
20 |
V. Felli, E.M. Marchini, and S. Terracini: On Schrödinger operators with multipolar inverse-square potentials, Journal of Functional Analysis, 250 (2007), 265-316. |
|
21 |
V. Felli, E.M. Marchini, and S. Terracini: On the behavior of solutions to Schrödinger equations with dipole-type potentials near the singularity, Discrete Contin. Dynam. Systems, 21 (2008), 91-119. |
|
22 |
M. Conti and V.
Felli: Coexistence and segregation for strongly
competing species in special domains, Interfaces and Free
Boundaries, |
|
23 |
B. Abdellaoui, V. Felli, and I. Peral: Some remarks on systems of elliptic equations doubly critical in the whole RN, Calc. Var. Partial Differential Equations, 34 (2009), 97-137. |
|
24 |
V. Felli, E.M. Marchini, and S. Terracini: On Schrödinger operators with multisingular inverse-square anisotropic potentials, Indiana Univ. Math. Journal, 58 (2009), 617-676. |
|
25 |
M. Conti and V. Felli: Minimal coexistence configurations for multispecies systems, Nonlinear Analysis 71 (2009), 3163-3175(2009). doi:10.1016/j.na.2009.01.225. |
|
26 |
V. Felli: On the existence of ground state solutions to nonlinear Schrödinger equations with multisingular inverse-square anisotropic potentials, Journal d'Analyse Mathematique, 108 (2009), 189-217 |
|
27 |
V. Felli, A. Ferrero, and 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. |
|
28 |
M. Conti and V. Felli: Global minimizers of
coexistence for competing species,
J. Lond. Math. Soc., 83 (2011), 606-618. |
| 29 |
V. Felli and A. Primo: Classification
of local asymptotics for solutions to heat equations
with inverse-square potentials, Discrete
Contin. Dynam. Systems - A, 31 (2011), 65-107. |
| 30 |
V. Felli, A. Ferrero, and
S. Terracini: On the behavior at
collisions of solutions to Schrödinger equations with
many-particle and cylindrical potentials,
Discrete Contin. Dynam. Systems - A, to appear. |
| 31 |
V. Felli, A. Ferrero, and
S. Terracini: A note on local
asymptotics of solutions to singular elliptic
equations via monotonicity methods, Milan
Journal of Math., (2012), DOI 10.1007/s00032-012-0174-y.
|
| 32 |
V. Felli and A. Ferrero: Almgren-type monotonicity
methods for the classification of behavior at corners of
solutions to semilinear elliptic equations, Preprint
2011. |