Optimal feedback control in the mathematical model of low concentrated aqueous polymer solutions

DOI10.1007/s10957-010-9749-3zbMath1211.49045OpenAlexW2085839543MaRDI QIDQ630025

Mikhail V. Turbin, Viktor G. Zvyagin

Publication date: 10 March 2011

Published in: Journal of Optimization Theory and Applications (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1007/s10957-010-9749-3

zbMATH Keywords

weak solutiontopological degree theorya priory estimateexternal feedback controlapproximation-topological approach

Mathematics Subject Classification ID

Optimal feedback synthesis (49N35) Linear-quadratic optimal control problems (49N10) Flow control and optimization for incompressible viscous fluids (76D55) PDEs in connection with control and optimization (35Q93)

Related Items (12)

Optimal feedback control for a thermoviscoelastic model of Voigt fluid motion ⋮ Feedback control problem for modified Kelvin-Voigt model ⋮ Optimal feedback control problem for inhomogeneous Voigt fluid motion model ⋮ The optimal feedback control problem for Voigt model with variable density ⋮ Optimal feedback control problem for the Bingham model with periodical boundary conditions on spatial variables ⋮ The degree of compact multivalued perturbations of Fredholm mappings of positive index and its application to a certain optimal control problem ⋮ Topological approximation approach to study of mathematical problems of hydrodynamics ⋮ Existence theorem for a weak solution of the optimal feedback control problem for the modified Kelvin-Voigt model of weakly concentrated aqueous polymer solutions ⋮ Optimal feedback control problem for Bingham media motion with periodic boundary conditions ⋮ Optimal Feedback Control for a Thermoviscoelastic Model of the Motion of Water Polymer Solutions ⋮ Optimal feedback control for Leray and Navier-Stokes alpha models ⋮ On inclusions with multivalued operators and their applications to some optimization problems

Cites Work

• Optimal feedback control in the problem of the motion of a viscoelastic fluid
• The study of initial-boundary value problems for mathematical models of the motion of Kelvin-Voigt fluids
• Topological Approximation Methods for Evolutionary Problems of Nonlinear Hydrodynamics
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