Yu. M. Meshkova

activity

20152020

most citedHomogenization of initial boundary value problems for parabolic systems with periodic coefficients

4 citations · 5 across the 2 of their papers we have counts for

collaborators

5 papers

math.AP2020

Homogenization of periodic parabolic systems in the $L_{2} (R^{d})$ -norm with the corrector taken into account

Yu. M. Meshkova

In $L_{2} (R^{d}; C^{n})$ , consider a self-adjoint matrix second order elliptic differential operator $B_{ε}$ , $0 < ε ⩽ 1$ . The principa…

math.AP2019

Note on quantitative homogenization results for parabolic systems in $R^{d}$

Yulia Meshkova

In $L_{2} (R^{d}; C^{n})$ , we consider a semigroup $e^{- t A_{ε}}$ , $t ⩾ 0$ , generated by a matrix elliptic second order differential operator $A_\varepsilon…

math.AP2018

On homogenization of the first initial-boundary value problem for periodic hyperbolic systems

Yulia Meshkova

Let $O \subset R^{d}$ a bounded domain of class $C^{1, 1}$ . In $L_{2} (O; C^{n})$ , we consider a self-adjoint matrix strongly elliptic second order diffe…

math.AP2018★ 1 cited

Homogenization of the first initial boundary-value problem for parabolic systems: operator error estimates

Yu. M. Meshkova, T. A. Suslina

Let $O \subset R^{d}$ be a bounded domain of class $C^{1, 1}$ . In $L_{2} (O; C^{n})$ , we consider a selfadjoint matrix second order elliptic differential…

math.AP2015★ 4 cited

Homogenization of initial boundary value problems for parabolic systems with periodic coefficients