D. Korikov

most citedOn characterization of Dirichlet-to-Neumann map of Riemannian surface with boundary

1 citations · 1 across the 2 of their papers we have counts for

collaborators

3 papers

math-ph2021

Electric Impedance Tomography problem for surfaces with internal holes

A. V. Badanin, M. I. Belishev, D. V. Korikov

Let $(M, g)$ be a smooth compact Riemann surface with the multicomponent boundary $Γ = Γ_{0} \cup Γ_{1} \cup \dots \cup Γ_{m} =: Γ_{0} \cup Γ ~$ . Let $u = u^{f}$ obey $Δ u = 0$ in $M$ , $u|_{Γ_0}=f,\,\,u|_…

math.AP2021★ 1 cited

On characterization of Dirichlet-to-Neumann map of Riemannian surface with boundary

M. I. Belishev, D. V. Korikov

Let $(M, g)$ be a smooth compact orientable two-dimensional Riemannian manifold ({\it surface}) with a smooth metric tensor $g$ and smooth connected boundary $Γ$ . Its {\it DN-map} $…

math-ph2020

On the EIT problem for nonorientable surfaces

M. I. Belishev, D. V. Korikov

Let $(Ω, g)$ be a smooth compact two-dimensional Riemannian manifold with boundary, $Λ_{g} : f \mapsto \partial_{ν} u ∣_{\partial Ω}$ its DN map, where $u$ obeys $Δ_{g} u = 0$ in $Ω$ and $u|_{\p…