activity
20122021
most citedDeterministic particle approximation of aggregation-diffusion equations on unbounded domains

2 citations · 3 across the 3 of their papers we have counts for

collaborators

6 papers

math.AP2021

One-dimensionality of the minimizers in the large volume limit for a diffuse interface attractive/repulsive model in general dimension

Sara Daneri, Eris Runa

In this paper we consider the diffuse interface generalized antiferromagnetic model with local/nonlocal attractive/repulsive terms in competition studied in Daneri-Kerschbaum-Runa…

math.AP20202 cited

Deterministic particle approximation of aggregation-diffusion equations on unbounded domains

Sara Daneri, Emanuela Radici, Eris Runa

We consider a one-dimensional aggregation-diffusion equation, which is the gradient flow in the Wasserstein space of a functional with competing attractive-repulsive interactions.…

math.AP2020

Non-uniqueness for the Euler equations up to Onsager's critical exponent

Sara Daneri, Eris Runa, Laszlo Szekelyhidi

In this paper we deal with the Cauchy problem for the incompressible Euler equations in the three-dimensional periodic setting. We prove non-uniqueness for an -dense set of Hö…

math.AP2019

One-dimensionality of the minimizers for a diffuse interface generalized antiferromagnetic model in general dimension

Sara Daneri, Alicja Kerschbaum, Eris Runa

In this paper we study a diffuse interface generalized antiferromagnetic model. The functional describing the model contains a Modica-Mortola type local term and a nonlocal general…

math.AP2018

Pattern formation for a local/nonlocal interaction functional arising in colloidal systems

Sara Daneri, Eris Runa

In this paper we study pattern formation for a physical local/nonlocal interaction functional where the local attractive term is given by the -perimeter and the nonlocal repulsi…

math.CA20121 cited

On sets of finite perimeter in Wiener spaces: reduced boundary and convergence to halfspaces

Luigi Ambrosio, Alessio Figalli, Eris Runa

We study sets of finite perimeter in Wiener space, and prove that at almost every point (with respect to the perimeter measure) a set of finite perimeter blows-up to a halfspace.