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Partial differential equations and related geometric-functional inequalities.

Project
Partial differential equations and related geometric-functional inequalities.
  • Academic Signature
  • Overview
  • Research Areas
  • Publications

Academic Signature

Il servizio di classificazione ACADEMIC SIGNATURE è IN BETA TESTING e i risultati potrebbero non essere corretti

Academic Signature (5)

terpenes
academic discipline
terpenes
branch of mathematics
terpenes
branch of science
nuclear physics
differential equation
terpenes
thyroid hormones

Overview

Contributors

CIRAOLO GIULIO   Scientific Manager  

Departments involved

Dipartimento di Matematica Federigo Enriques   Principale  

Type

PRIN2022 - PRIN bando 2022

Funder

MINISTERO DELL'UNIVERSITA' E DELLA RICERCA
External Organization Funding Organization

Date/time interval

September 28, 2023 - February 28, 2026

Project duration

29 months

Research Areas

Concepts


PE1_11 - Theoretical aspects of partial differential equations - (2022)

Publications

Outputs (7)

A quantitative symmetry result for p-Laplace equations with discontinuous nonlinearities 
MATHEMATISCHE ANNALEN
SPRINGER
2025
Academic Article
Open Access
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Analysis of a Navier–Stokes phase-field crystal system 
NONLINEAR ANALYSIS: REAL WORLD APPLICATIONS
ELSEVIER
2025
Academic Article
Open Access
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Classification results, rigidity theorems and semilinear PDEs on Riemannian manifolds: A P-function approach 
JOURNAL OF THE EUROPEAN MATHEMATICAL SOCIETY
EMS PUBLISHING
2025
Academic Article
Open Access
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On the classification of extremals of Caffarelli-Kohn-Nirenberg inequalities 
CALCULUS OF VARIATIONS AND PARTIAL DIFFERENTIAL EQUATIONS
SPRINGER SCIENCE AND BUSINESS MEDIA DEUTSCHLAND GMBH
2025
Academic Article
Open Access
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Second-order regularity for degenerate p-Laplace type equations with log-concave weights 
JOURNAL OF THE LONDON MATHEMATICAL SOCIETY
JOHN WILEY AND SONS LTD
2025
Academic Article
Open Access
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A quantitative version of the Gidas-Ni-Nirenberg Theorem 
JOURNAL OF FUNCTIONAL ANALYSIS
ELSEVIER
2024
Academic Article
Partially Open Access
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Classification of Solutions to the Anisotropic N-Liouville Equation in ℝN [Classification of Solutions to the Anisotropic N-Liouville Equation in ℝᴺ] 
INTERNATIONAL MATHEMATICS RESEARCH NOTICES
OXFORD UNIVERSITY PRESS
2024
Academic Article
Open Access
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