Pasquale Ambrosio
[ambrosio1]
Postdoc, Department of Mathematics, Uppsala University
Email: pasquale.ambrosio AT math.uu.se
Home-page: https://sites.google.com/view/pasquale-ambrosio/home
orcid id: 0000-0002-5943-5717
Available papers (13):
[plain text]- P. Ambrosio - S. Ciani - G. Cupini (Preprint)
Widely degenerate anisotropic diffusion: local boundedness and semicontinuity (2026) - P. Ambrosio (preprint)
Gradient bounds for a widely degenerate orthotropic parabolic equation (2026) - P. Ambrosio (Phd Thesis)
Regularity results for solutions to some classes of strongly degenerate elliptic and parabolic problems (2025) - P. Ambrosio - G. Cupini - E. Mascolo (Nonlinear Analysis)
Regularity of vectorial minimizers for non-uniformly elliptic anisotropic integrals (2025) - P. Ambrosio - A. G. Grimaldi - A. Passarelli di Napoli (Annali di Matematica Pura ed Applicata)
On the second-order regularity of solutions to widely singular or degenerate elliptic equations (2025) - P. Ambrosio - S. Ciani (Ricerche di Matematica)
Local boundedness for weak solutions to strongly degenerate orthotropic parabolic equations (2025) - P. Ambrosio (Bruno Pini Mathematical Analysis Seminar)
Gradient regularity for strongly singular or degenerate elliptic and parabolic equations (2025) - P. Ambrosio - F. Bäuerlein (Journal of Differential Equations)
Gradient bounds for strongly singular or degenerate parabolic systems (2024) - P. Ambrosio - S. Cuomo - M. De Rosa (Engineering with Computers)
A physics-informed deep learning approach for solving strongly degenerate parabolic problems (2024) - P. Ambrosio (Calculus of Variations and Partial Differential Equations)
Sharp Sobolev regularity for widely degenerate parabolic equations (2024) - P. Ambrosio - A. Passarelli di Napoli (Advances in Calculus of Variations)
Regularity results for a class of widely degenerate parabolic equations (2023) - P. Ambrosio (Forum Mathematicum)
Fractional Sobolev regularity for solutions to a strongly degenerate parabolic equation (2023) - P. Ambrosio (Journal of Mathematical Analysis and Applications)
Besov regularity for a class of singular or degenerate elliptic equations (2022)