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Inverse coefficient problems for a transport equation by local Carleman estimate(x) is positive on ∂D∩∂Ω. The proofs are based on a Carleman estimate where the weight function depends on H

Stability Analysis for Composite Optimization Problems and Parametric Variational Systems-real-valued piecewise linear functions recently obtained by the authors. We mainly focus here on establishing

On the existence of a nonextendable solution of the Cauchy problem for a -dimensional thermal–electrical model is proved and an a priori estimate global in time is obtained. © Pleiades Publishing, Ltd. 2024.

Linear Orderings of Low DegreeWe consider the class of so-called k-quasidiscrete linear orderings, show that every k

Weak solutions to initial-boundary-value problems for quasilinear evolution equations of an odd order of growth. Assumptions on the differential operator of odd order provide global estimates on solutions in L2

Mixed problems for the Korteweg-de Vries equationResults are established concerning the non-local solubility and well posedness in various function

Dirichlet boundary value problems for uniformly elliptic equations in modified local generalized Sobolev-Morrey spaces-Zygmund operators in local generalized Morrey spaces. By using these results we prove the solvability

Nanophotonics of fullerene. 2. Linear and non-linear optics and is caused by the excitation of localized charge-transfer excitons of the fullerene nanoclusters which makes

On the existence of a nonextendable solution of the Cauchy problem for a $(3+1)$-dimensional thermal–electrical model is proved and an a priori estimate global in time is obtained.

Linear openness and feedback stabilization of nonlinear control systems of locally asymptotically stabilizing continuous stationary feedback laws. However, this condition fails

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