Computations of boundary optimal control problems for an electrically conducting fluid

DOI10.1006/jcph.1996.0213zbMath0861.76075OpenAlexW1986079967MaRDI QIDQ1815926

S. S. Ravindran, L. Steven Hou

Publication date: 19 December 1996

Published in: Journal of Computational Physics (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1006/jcph.1996.0213

zbMATH Keywords

iterative methodvelocity fieldoptimality systempotential gradientelectrical potential fieldLagrange multiplier rules

Mathematics Subject Classification ID

Variational methods applied to problems in fluid mechanics (76M30) Finite element methods applied to problems in fluid mechanics (76M10) Magnetohydrodynamics and electrohydrodynamics (76W05)

Related Items (18)

Stability analysis and optimal control of a stationary Stokes hemivariational inequality ⋮ Newton's method for optimal temperature-tracking of glass cooling processes ⋮ Penalization of Dirichlet Boundary Control for Nonstationary Magneto-Hydrodynamics ⋮ Optimal voltage control of non-stationary Eddy current problems ⋮ Linear feedback control and approximation for a system governed by unsteady MHD equations ⋮ Optimal control of magnetic fields in flow measurement ⋮ On two optimal control problems for magnetic fields ⋮ Optimization of zeta potential distributions for minimal dispersion in an electroosmotic microchannel ⋮ Reduced Basis Method for Optimal Control of Unsteady Viscous Flows ⋮ A reduced-order approach for optimal control of fluids using proper orthogonal decomposition ⋮ Optimal control of semiconductor melts by traveling magnetic fields ⋮ Optimal control of low-frequency electromagnetic fields in multiply connected conductors ⋮ Time varying control of magnetohydrodynamic duct flow ⋮ Optimal boundary feedback flow stabilization by model reduction ⋮ A reduced-order method for simulation and control of fluid flows ⋮ Active control and drag optimization for flow past a circular cylinder. I: Oscillatory cylinder rotation ⋮ Optimization of the crystal surface temperature distribution in the single-crystal growth process by the Czochralski method ⋮ Control of flow separation over a forward-facing step by model reduction.

This page was built for publication: Computations of boundary optimal control problems for an electrically conducting fluid