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Simone Secchi

Professore ordinario

Università degli Studi di Milano Dipartimento di Matematica Federigo Enriques

Italy

Research Interests

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Professors in Italy Professors in Fluid Mechanics Fluid Mechanics professors in Italy

About

Simone Secchi is an Associate Professor at the Università degli Studi di Milano-Bicocca in the Dipartimento di Matematica e Applicazioni, Italy. His research focuses on weighted Sobolev spaces and their applications to nonlinear Schrödinger equations, as well as critical problems involving superposition operators and fractional Schrödinger equations. He has published several recent articles addressing topics such as the existence of local minimizers and the behavior of solutions in various mathematical settings.

Articles (11)

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2026

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2026

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2026

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2025

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2024

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2022

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2021

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2021

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2020

Collaborators (2)

Bartosz Bieganowski

Assistant Professor

University of Warsaw

POLAND

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FEDERICO BERNINI

University of Milan

ITALY

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Simone Secchi

Research Interests

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Articles (11)

Existence and decay for a Grushin problem in RN with singular, convective, critical reaction

Regularizing effect of the interplay between coefficients in linear and semilinear X-elliptic equations

Mountain pass solutions for an entire semipositone problem involving the Grushin subelliptic operator

Compact embeddings for weighted fractional Sobolev spaces and applications to nonlinear Schrödinger equations

On the embedding of weighted Sobolev spaces with applications to a planar nonlinear Schrödinger equation

Existence of local minimizers for a critical problem involving a superposition operator of mixed fractional order

A note on the Nonlinear Schrödinger Equation on Cartan‐Hadamard manifolds with unbounded and vanishing potentials

Semirelativistic Choquard equations with singular potentials and general nonlinearities arising from Hartree–Fock theory

Non-local to local transition for ground states of fractional Schrödinger equations on bounded domains

Normalized solutions for the fractional NLS with mass supercritical nonlinearity

Non-local to local transition for ground states of fractional Schrödinger equations on $$\mathbb {R}^N$$

Collaborators (2)

Bartosz Bieganowski

FEDERICO BERNINI

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