Works (7)
Updated: July 5th, 2023 16:04
2001 journal article
Reduced basis method for optimal control of unsteady viscous flows
INTERNATIONAL JOURNAL OF COMPUTATIONAL FLUID DYNAMICS, 15(2), 97–113.
author keywords: reduced order models; optimal control; unsteady viscous flows
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(OpenAlex)
Source: Web Of Science
Added: August 6, 2018
1998 journal article
A penalized Neumann control approach for solving an optimal Dirichlet control problem for the Navier-Stokes equations
SIAM JOURNAL ON CONTROL AND OPTIMIZATION, 36(5), 1795–1814.
author keywords: optimal control; Neumann control; Dirichlet control; Navier-Stokes equations; finite element method
Source: Web Of Science
Added: August 6, 2018
1998 journal article
A reduced-order method for simulation and control of fluid flows
JOURNAL OF COMPUTATIONAL PHYSICS, 143(2), 403–425.
author keywords: reduced-basis method; reduced-order modeling; Navier-Stokes equations; finite element; optimal control
Source: Web Of Science
Added: August 6, 2018
1998 journal article
Optimal control of thermally convected fluid flows
SIAM JOURNAL ON SCIENTIFIC COMPUTING, 19(6), 1847–1869.
author keywords: flow control; temperature control; optimization; Navier-Stokes equations; finite element methods
TL;DR:
Numerical methods to solve the necessary condition of optimality for optimal control of stationary thermally convected fluid flows are developed and computational results are presented showing the feasibility of the proposed approach.
(via Semantic Scholar)
Source: Web Of Science
Added: August 6, 2018
1997 journal article
Analysis and approximation of optimal control problems for a simplified Ginzburg-Landau model of superconductivity
NUMERISCHE MATHEMATIK, 77(2), 243–268.
Source: Web Of Science
Added: August 6, 2018
1997 journal article
Numerical solution of optimal distributed control problems for incompressible flows
INTERNATIONAL JOURNAL OF COMPUTATIONAL FLUID DYNAMICS, 8(2), 99–114.
author keywords: optimal control; Navier-Stokes equations; finite element method; fully discrete approximations
TL;DR:
A systematic way to use the Lagrange multiplier rules to derive an optimality system of equations from which an optimal solution can be computed and a piecewise-in-time optimal control approach is proposed and the fully discrete approximation algorithm for solving the piecewise optimal control problem is defined.
(via Semantic Scholar)
Source: Web Of Science
Added: August 6, 2018
1997 journal article
Numerical solutions of optimal control for thermally convective flows
International Journal for Numerical Methods in Fluids, 25(2), 205–223.
Source: NC State University Libraries
Added: August 6, 2018
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