activity
20102020
most citedMean-field Langevin System, Optimal Control and Deep Neural Networks

11 citations · 21 across the 5 of their papers we have counts for

collaborators

7 papers

cs.GT2020

Game on Random Environment, Mean-field Langevin System and Neural Networks

Giovanni Conforti, Anna Kazeykina, Zhenjie Ren

In this paper we study a type of games regularized by the relative entropy, where the players' strategies are coupled through a random environment variable. Besides the existence a…

cs.IT20191 cited

Anisotropic compressed sensing for non-Cartesian MRI acquisitions

Philippe Ciuciu, Anna Kazeykina

In the present note we develop some theoretical results in the theory of anisotropic compressed sensing that allow to take structured sparsity and variable density structured sampl…

math.PR201911 cited

Mean-field Langevin System, Optimal Control and Deep Neural Networks

Kaitong Hu, Anna Kazeykina, Zhenjie Ren

In this paper, we study a regularised relaxed optimal control problem and, in particular, we are concerned with the case where the control variable is of large dimension. We introd…

math.AP2016

Dispersive estimates for rational symbols and local well-posedness of the nonzero energy NV equation. II

Anna Kazeykina, Claudio Muñoz

In this paper we continue our study on the Cauchy problem for the two-dimensional Novikov-Veselov (NV) equation, integrable via the inverse scattering transform for the two dimensi…

math.AP2015

Dispersive estimates for rational symbols and local well-posedness of the nonzero energy NV equation

Anna Kazeykina, Claudio Muñoz

We consider the Cauchy problem for the two-dimensional Novikov-Veselov equation integrable via the inverse scattering problem for the Schrödinger operator with fixed negative energ…

math-ph2011

Absence of traveling wave solutions of conductivity type for the Novikov-Veselov equations at zero energy

Anna Kazeykina

We prove that the Novikov-Veselov equation (an analog of KdV in dimension 2 + 1) at zero energy does not have sufficiently localized soliton solutions of conductivity type.