Stefano Biagi
Applied Mathematics · 2020–2022
A researcher in the Science corpus: 5 papers; trusts 19 researchers and is trusted by 7 researchers here, as inferred from the citation graph.
Subfields
- Applied Mathematics — 86 citations into it; #2,951 of 7,620 by trust here, #2,098 by citations
- Computational Theory and Mathematics — 48 citations into it; #4,461 of 12,182 by trust here, #4,059 by citations
- Mathematical Physics — 27 citations into it; #3,641 of 8,562 by trust here, #2,582 by citations
- Modeling and Simulation — 18 citations into it
- Control and Systems Engineering — 14 citations into it
- Finance — 13 citations into it
- Public Health, Environmental and Occupational Health — 9 citations into it
Whom Stefano Biagi trusts overall
Their strongest outbound trust, strongest first, inferred from their citations.
- Serena Dipierro
- Guy Barles
- Enrico Valdinoci
- Espen Robstad Jakobsen
- Lorenzo Brasco
- E. Di Nezza
- C. Imbert
- Raffaella Servadei
- Luis Silvestre
- Kenneth Hvistendahl Karlsen
Who trusts Stefano Biagi overall
- P. Garain
- Serena Dipierro
- Enrico Valdinoci
- Erik Lindgren
- Cristiana De Filippis
- Juha Kinnunen
- A. Ukhlov
- Xifeng Su
- R. Arora
- E. Vecchi
Papers from Stefano Biagi's perspective
Ordered by how strongly the researchers Stefano Biagi trusts endorse each paper. Same corpus, a different order for every researcher.
- An Extension Problem Related to the Fractional Laplacian
- CONTINUOUS DEPENDENCE ESTIMATES FOR VISCOSITY SOLUTIONS OF INTEGRO-PDES
- Fractional eigenvalues
- Holder estimates for solutions of integra-differential equations like the fractional laplace
- The fractional Cheeger problem
- Higher Hölder regularity for the fractional p-Laplacian in the superquadratic case (Advances in Mathematics)
- Hitchhiker's guide to the fractional Sobolev spaces
- Heat kernel estimates and Harnack inequalities for some Dirichlet forms with non-local part
- Regularity theory for fully nonlinear integro‐differential equations
- Description of an ecological niche for a mixed local/nonlocal dispersal: An evolution equation and a new Neumann condition arising from the superposition of Brownian and Lévy processes (Physica A: Statistical Mechanics and its Applications)
Their papers
- Mixed local and nonlocal elliptic operators: regularity and maximum principles (2020) — 181 citations
- A Hong-Krahn-Szegö inequality for mixed local and nonlocal operators (2021) — 52 citations
- A Faber-Krahn inequality for mixed local and nonlocal operators (2021) — 82 citations
- A Brezis-Oswald approach for mixed local and nonlocal operator (2021) — 65 citations
- A Brezis-Nirenberg type result for mixed local and nonlocal operators (2022) — 54 citations