Artikel dengan mandat akses publik - Patrizia PucciPelajari lebih lanjut
Tidak tersedia di mana pun: 33
Multiple solutions for nonhomogeneous Schrödinger–Kirchhoff type equations involving the fractional p-Laplacian in
P Pucci, M Xiang, B Zhang
Calculus of Variations and Partial Differential Equations 54, 2785-2806, 2015
Mandat: Government of Italy
p-fractional Kirchhoff equations involving critical nonlinearities
A Fiscella, P Pucci
Nonlinear Analysis: Real World Applications 35, 350-378, 2017
Mandat: Government of Italy
Existence of entire solutions for Schrödinger–Hardy systems involving two fractional operators
A Fiscella, P Pucci, S Saldi
Nonlinear Analysis 158, 109-131, 2017
Mandat: Government of Italy
On certain nonlocal Hardy-Sobolev critical elliptic Dirichlet problems
A Fiscella, P Pucci
Mandat: Government of Italy
Existence problems on Heisenberg groups involving Hardy and critical terms
S Bordoni, R Filippucci, P Pucci
The Journal of Geometric Analysis 30 (2), 1887-1917, 2020
Mandat: Government of Italy
Degenerate Kirchhoff-type wave problems involving the fractional Laplacian with nonlinear damping and source terms
N Pan, P Pucci, R Xu, B Zhang
Journal of Evolution Equations 19, 615-643, 2019
Mandat: National Natural Science Foundation of China, Government of Italy
Degenerate Kirchhoff (p, q)–Fractional systems with critical nonlinearities
A Fiscella, P Pucci
Fractional Calculus and Applied Analysis 23 (3), 723-752, 2020
Mandat: Government of Italy
(p, N) equations with critical exponential nonlinearities in RN
A Fiscella, P Pucci
Journal of Mathematical Analysis and Applications 501 (1), 123379, 2021
Mandat: Government of Italy
Nonlocal Kirchhoff problems with Trudinger–Moser critical nonlinearities
OH Miyagaki, P Pucci
Nonlinear Differential Equations and Applications NoDEA 26, 1-26, 2019
Mandat: Government of Italy
(p, q) systems with critical terms in RN
A Fiscella, P Pucci
Nonlinear Analysis 177, 454-479, 2018
Mandat: Government of Italy
Existence of Nonnegative Solutions for a Class of Systems Involving Fractional (p, q)-Laplacian Operators
Y Fu, H Li, P Pucci
Chinese Annals of Mathematics, Series B 39, 357-372, 2018
Mandat: National Natural Science Foundation of China, Government of Italy
The maximum principle with lack of monotonicity.
P Pucci, VD Rādulescu
Electronic Journal of Qualitative Theory of Differential Equations, 2018
Mandat: Slovenian Research Agency, Government of Italy
Existence theorems for fractional -Laplacian problems
P Piersanti, P Pucci
Analysis and Applications 15 (05), 607-640, 2017
Mandat: Government of Italy
Quasilinear double phase problems in the whole space via perturbation methods
B Ge, P Pucci
Advances in Differential Equations 27 (1/2), 1-30, 2022
Mandat: National Natural Science Foundation of China, Government of Italy
Combined effects of singular and exponential nonlinearities in fractional Kirchhoff problems.
T Mukherjee, P Pucci, M Xiang
Discrete & Continuous Dynamical Systems: Series A 42 (1), 2022
Mandat: National Natural Science Foundation of China, Government of Italy
Existence for singular critical exponential (𝑝, 𝑄) equations in the Heisenberg group
P Pucci, L Temperini
Advances in Calculus of Variations 15 (3), 601-617, 2022
Mandat: Government of Italy
Coupled elliptic systems in RN with (p, N) Laplacian and critical exponential nonlinearities
S Chen, A Fiscella, P Pucci, X Tang
Nonlinear Analysis 201, 112066, 2020
Mandat: National Natural Science Foundation of China, Government of Italy
Multiple solutions for critical Kirchhoff–Poisson systems in the Heisenberg group
S Liang, P Pucci
Applied Mathematics Letters 127, 107846, 2022
Mandat: National Natural Science Foundation of China, Government of Italy
Longitudinal waves in a nonlocal rod by fractional Laplacian
G Autuori, F Cluni, V Gusella, P Pucci
Mechanics of Advanced Materials and Structures 27 (7), 599-604, 2020
Mandat: Government of Italy
Wave breaking analysis for the periodic rotation-two-component Camassa–Holm system
J Liu, P Pucci, Q Zhang
Nonlinear Analysis 187, 214-228, 2019
Mandat: National Natural Science Foundation of China, Government of Italy
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