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[radici]
Emanuela Radici
Instructor, EPFL
Email:
emanuela.radici
AT
epfl.ch
Available papers (12):
[plain text]
D. Campbell
-
A. Pratelli
-
E. Radici
(Accepted Paper:
Journal of Mathematical Analysis and Applications
)
Comparison between non-crossing and non-crossing on lines properties
(2021)
D. Campbell
- A. Kauranen -
E. Radici
(Submitted Paper)
Classification of Strict limits of planar BV homeomorphisms
(2021)
S. Fagioli -
E. Radici
(
Kinetic and Related Models
)
Opinion formation system via deterministic particle approximation
(2020)
C. Dappiaggi - F. Finster - S. Murro -
E. Radici
(
Journal of Mathematical Analysis and Applications
)
The fermionic signature operator in de Sitter spacetime
(2020)
S. Daneri
-
E. Radici
- E. Runa (Submitted Paper)
Deterministic particle approximation of aggregation-diffusion equations on unbounded domains
(2020)
A. Pratelli
-
E. Radici
(
Journal of Functional Analysis
)
Approximation of planar BV homeomorphisms by diffeomorphisms
(2019)
A. Pratelli
-
E. Radici
(
Rend. Lincei Mat. Appl.
)
On the planar minimal BV extension problem
(2018)
M. Di Francesco
- S. Fagioli -
E. Radici
(
Journal of Differential Equation
)
Deterministic particle approximation for nonlocal transport equations with nonlinear mobility
(2018)
S. Fagioli -
E. Radici
(
Math. Mod. Meth. in Appl. Sci.
)
Solutions to aggregation-diffusion equations with nonlinear mobility constructed via a deterministic particle approximation
(2018)
D. Campbell
- S. Hencl - A. Kauranen -
E. Radici
(
Nonlinear Analysis
)
Strict limits of planar BV homeomorphisms
(2018)
A. Pratelli
-
E. Radici
(
Rend. Sem. Mat. Univ. Padova
)
On the piecewise approximation of bi-Lipschitz curves
(2017)
E. Radici
(
Pacific Journal of Mathematics
)
A planar Sobolev extension theorem for piecewise linear homeomorphisms
(2016)
Seminars:
11 dec 2019:
A deterministic particle approach to aggregation diffusion models and application to opinion dynamics.
Speaker:
24 jun 2019 - 26 jun 2019:
Singular Nonlinear Problems in Calculus of Variations and PDEs
29 oct 2018 - 31 oct 2018:
Workshop “New developments in PDEs and related topics”
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