Singularities in calculus of variations and partial differential equations
2021/43/P/ST1/01501
Keywords
Descriptors
- ST1_011: Równania różniczkowe cząstkowe
- ST1_008: Analiza
Panel
ST1 – Mathematics: all areas of mathematics, pure and applied, as well as mathematical foundations of computer science, physics and statistics
Host institution
Uniwersytet Warszawski, Wydział Matematyki, Informatyki i Mechaniki
Voivodeship: mazowieckie
Principal investigator (from the host institution)
Number of co-investigators in the project: 4
Call
POLONEZ BIS 1 – announced on 2021-09-15
- Amount awarded
- 961 028 PLN
- Project start date
- 2023-07-01
- Project end date
- 2025-06-30
- Project duration
- 24 months (the same as in the proposal)
- Project status
- Project completed
Project description
Download the project description in a pdf file
Note — project descriptions were prepared by the authors of the applications themselves and placed in the system in an unchanged form.
Information in the final report
Publication in academic press/journals (3)
-
Mean-field limit of 2D stationary particle systems with signed Coulombian interactions
- Authors:
- Jan Peszek and Rémy Rodiac
- Academic press:
- Journal of the Mathematical London Society (year: 2024, volume: 1, pages: 36), Publisher: London Mathematical Society.
- Status:
- Published
- DOI:
- 10.1112/jlms.70068 – link to the publication
-
A relaxation approach to the minimisation of the neo-Hookean energy in 3D
- Authors:
- Marco Barchiesi, Duvan Henao, Carlos Mora-Corral, Rémy Rodiac
- Academic press:
- SIAM Journal of Mathematical Analysis (year: 2024, volume: 1, pages: 15), Publisher: SIAM
- Status:
- Published
- DOI:
- 10.1137/23M1614547 – link to the publication
-
Stability conditions for mean-field limiting vorticities of the Ginzburg-Landau equations in 2D
- Authors:
- Rémy Rodiac
- Academic press:
- Canadian Journal of Mathematics (year: 2023, volume: 1, pages: 29), Publisher: Cambridge Core
- Status:
- Published
- DOI:
- 10.4153/S0008414X24000622 – link to the publication
This project has received funding from the European Union’s Horizon 2020 research and innovation programme under the Marie Skłodowska-Curie grant agreement No 665778.