Inverse coefficient problems for a non-linear convection–diffusion–reaction equation
RV Brizitskii, ZY Saritskaya - Izvestiya: Mathematics, 2018 - iopscience.iop.org
Inverse coefficient problems for a non-linear convection–diffusion–reaction equation -
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On some classes of inverse problems for parabolic equations
SG Pyatkov - 2011 - degruyter.com
We study solvability of inverse problems of finding the right-hand side together with a
solution itself for vector-valued parabolic equations. The usual boundary conditions are …
solution itself for vector-valued parabolic equations. The usual boundary conditions are …
On some classes of coefficient inverse problems for parabolic systems of equations
SG Pyatkov, ML Samkov - Siberian Advances in Mathematics, 2012 - Springer
We examine the question on solvability in the Sobolev spaces of coefficient inverse
problems for parabolic systems of equations with the overdetermination conditions on a …
problems for parabolic systems of equations with the overdetermination conditions on a …
Two-parameter extremum problems of boundary control for stationary thermal convection equations
Two-parameter extremum problems of boundary control are formulated for the stationary
thermal convection equations with Dirichlet boundary conditions for velocity and with mixed …
thermal convection equations with Dirichlet boundary conditions for velocity and with mixed …
Stability of solutions of control problems for the convection–diffusion–reaction equation with a strong nonlinearity
RV Brizitskii, ZY Saritskaya - Differential Equations, 2017 - Springer
We consider a boundary control problem for the stationary convection–diffusion–reaction
equation in which the reaction constant depends on the concentration of matter in such a …
equation in which the reaction constant depends on the concentration of matter in such a …
On some classes of inverse problems for parabolic and elliptic equations
SG Pyatkov, BN Tsybikov - Journal of Evolution Equations, 2011 - Springer
We study solvability of inverse problems of finding the right-hand side together with a
solution itself for vector-valued parabolic and elliptic equations. The usual boundary …
solution itself for vector-valued parabolic and elliptic equations. The usual boundary …
Theoretical analysis and numerical implementation of a stationary diffusion–drift model of polar dielectric charging
RV Brizitskii, NN Maksimova… - … and Mathematical Physics, 2022 - Springer
The global solvability and local uniqueness of the solution of a boundary value problem for
the model of electron-induced charging of polar dielectrics are proved. The model is …
the model of electron-induced charging of polar dielectrics are proved. The model is …
Inverse problems for the diffusion–drift model of charging of an inhomogeneous polar dielectric
RV Brizitskii, NN Maksimova… - … and Mathematical Physics, 2023 - Springer
The problems of reconstructing the unknown parameters of the model of electron-induced
charging of an inhomogeneous polar dielectric from additional information about the volume …
charging of an inhomogeneous polar dielectric from additional information about the volume …
Stability of solutions to extremum problems for the nonlinear convection–diffusion–reaction equation with the Dirichlet condition
RV Brizitskii, ZY Saritskaya - Computational Mathematics and …, 2016 - Springer
The solvability of the boundary value and extremum problems for the convection–diffusion–
reaction equation in which the reaction coefficient depends nonlinearly on the concentration …
reaction equation in which the reaction coefficient depends nonlinearly on the concentration …
Stability of optimal controls for the stationary Boussinesq equations
The stationary Boussinesq equations describing the heat transfer in the viscous heat‐
conducting fluid under inhomogeneous Dirichlet boundary conditions for velocity and mixed …
conducting fluid under inhomogeneous Dirichlet boundary conditions for velocity and mixed …