Identification problems for the stationary convection-diffusion-reaction equation in a
bounded domain with a Dirichlet condition imposed on the boundary of the domain are …

Two-parameter extremum problems of boundary control are formulated for the stationary
thermal convection equations with Dirichlet boundary conditions for velocity and with mixed …

A problem of optimal boundary control of thermal sources for a stationary model of natural
thermal convection of a high-viscosity inhomogeneous incompressible fluid in the …

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 …

We consider the problem of the optimal start control for two-dimensional Boussinesq
equations describing non-isothermal flows of a viscous fluid in a bounded domain. Using the …

The solvability of boundary-value and extremum problems for a nonlinear convection–
diffusion–reaction equation with mixed boundary conditions is proved in the case where the …

We consider a model of a two-phase immiscible incompressible viscous fluid flow and solve
an inverse problem to determine the fluid viscosity from a known location of its free surface …

The purpose of this work is to give a consistent account of solution of the problem of
minimizing the work performed by an incompressible fluid. Here, minimization is carried out …

An optimal control problem, the minimization of drag, is considered for the 2D stationary
Navier-Stokes equations. The control is of Neumann kind and acts at a part of the boundary …

In present paper the applying of an optimization approach in modeling the effects of
technological disasters are studied. Mathematical models of the pollutants propagation in …