Kirill Cherednichenko

Resolvent estimates for high-contrast elliptic problems with periodic coefficients

We study the asymptotic behaviour of the resolvents

On fock's type asymptotics of legendre functions

{(\mathcal{A}^\varepsilon+I)^{-1}}

Norm-Resolvent Convergence of One-Dimensional High-Contrast Periodic Problems to a Kronig–Penney Dipole-Type Model

(Aε+I)-1 of elliptic second-order differential operators

On a differential equation with a singular point of regular type and a large parameter

{{\mathcal{A}}^\varepsilon}

Stochastic homogenisation of high-contrast media

Aε in