Some systematic approaches to the mathematical formulation and numerical resolution of the linear feedback control problem for tracking the velocity in Navier-Stokes flows in a bounded two-dimensional domain with bounded distributed control are presented. Semidiscrete-in-time and full space-time discrete approximations are also studied. Some computational results are presented and compared with analogous results from optimal control theory
This paper addresses the problem of obtaining low-order models of fluid flows for the purpose of des...
We consider output tracking for a class of viscous nonlinear fluid flows including the incompressibl...
The central objective of this research program was the development of methods for nonlinear distribu...
Some systematic approaches to the mathematical formulation and numerical resolution of the linear fe...
We present some systematic approaches to the mathematical analysis and numerical approximation of th...
We consider the mathematical formulation, analysis, and the numerical solution of a time-dependent o...
We present some systematic approaches to the mathematical formulation and numerical approximation of...
The main objective of these lectures is to introduce the audience to recent advances in the mathemat...
In this thesis we apply linear feedback control to spatially evolving flows in order to minimize dis...
This paper is concerned with developing distributed parameter control laws for the governing equatio...
The velocity tracking problem for the evolutionary Navier–Stokes equations in 2d is studied. The con...
Dynamical systems theory can significantly contribute to the understanding and control of fluid flow...
We examine certain analytic and numerical aspects of optimal control problems for the stationary Nav...
The optimal feedback control problem for the initial-boundary value problem describing a motion of a...
Optimal control problems for the stationary Navier-Stokes equations are examined from analytical and...
This paper addresses the problem of obtaining low-order models of fluid flows for the purpose of des...
We consider output tracking for a class of viscous nonlinear fluid flows including the incompressibl...
The central objective of this research program was the development of methods for nonlinear distribu...
Some systematic approaches to the mathematical formulation and numerical resolution of the linear fe...
We present some systematic approaches to the mathematical analysis and numerical approximation of th...
We consider the mathematical formulation, analysis, and the numerical solution of a time-dependent o...
We present some systematic approaches to the mathematical formulation and numerical approximation of...
The main objective of these lectures is to introduce the audience to recent advances in the mathemat...
In this thesis we apply linear feedback control to spatially evolving flows in order to minimize dis...
This paper is concerned with developing distributed parameter control laws for the governing equatio...
The velocity tracking problem for the evolutionary Navier–Stokes equations in 2d is studied. The con...
Dynamical systems theory can significantly contribute to the understanding and control of fluid flow...
We examine certain analytic and numerical aspects of optimal control problems for the stationary Nav...
The optimal feedback control problem for the initial-boundary value problem describing a motion of a...
Optimal control problems for the stationary Navier-Stokes equations are examined from analytical and...
This paper addresses the problem of obtaining low-order models of fluid flows for the purpose of des...
We consider output tracking for a class of viscous nonlinear fluid flows including the incompressibl...
The central objective of this research program was the development of methods for nonlinear distribu...