An SDRE-Based Approach for HIV Feedback Control and Control of Thin Film Growth in a CVD Reactor

@article{Banks2011AnSA,
  title={An SDRE-Based Approach for HIV Feedback Control and Control of Thin Film Growth in a CVD Reactor},
  author={Harvey Thomas Banks and S. C. Beeler and Hee‐Dae Kwon and Brian M. Lewis and J. A. Toivanen and Hien T. Tran},
  journal={IFAC Proceedings Volumes},
  year={2011},
  volume={44},
  pages={9601-9606}
}
Abstract A number of computational methodologies have been proposed in the literature to design and synthesize feedback controls when the plant is modeled by nonlinear dynamical systems. One of the highly promising and rapidly emerging methodologies for designing nonlinear controllers is the state-dependent Riccati equation (SDRE) method in the context of the nonlinear regulator problem. In essence, SDRE mimics the linear quadratic regulator theory by using direct parametrization to rewrite the… 

Figures from this paper

Error dynamic shaping in HIV optimized drug delivery control

Recently the use of control theory methods in drug delivery problems for HIV infection models has been considered. The treatment goal is the regulation of infected CD4+ T cells concentration to a

A PDE breach to the SDRE

The state‐dependent Riccati equation (SDRE) is a nonlinear optimal controller derived from applying optimality conditions on a Hamiltonian equation. A co‐state vector is involved in the derivation

A PDE breach to the SDRE

References

SHOWING 1-8 OF 8 REFERENCES

A state‐dependent Riccati equation‐based estimator approach for HIV feedback control

By anticipation of and response to the disease progression, the dynamic multidrug strategy reduces the viral load, increases the CD4+ T-cell count and improves the immune response.

Reduced Order Modeling and Control of Thin Film Growth in an HPCVD Reactor

This paper describes the development of a reduced order model-based feedback control methodology for regulation of the growth of thin films in a high-pressure chemical vapor deposition (HPCVD)

Nonlinear feedback controllers and compensators: a state-dependent Riccati equation approach

This paper addresses the effectiveness and potential of the SDRE technique for the design of nonlinear compensator-based feedback controllers and the asymptotic convergence of the estimator and the compensated system.

State Estimation and Tracking Control of Nonlinear Dynamical Systems

In this paper state estimation and feedback tracking control methods for nonlinear systems are presented. The methods, which are based on the “state-dependent Riccati equation”, allow the

Representation of GaP formation by a reduced order surface kinetics model using p-polarized reflectance measurements

This contribution presents results on the parameter estimation of rate constants and optical response factors in a reduced order surface kinetics (ROSK) model, which has been developed to describe

Finite element approximation of the Dirichlet problem using the boundary penalty method

SummaryThis paper considers a finite element approximation of the Dirichlet problem for a second order self-adjoint elliptic equation,Au=f, in a region Ω ⊂ ℝn (n=2 or 3) by the boundary penalty

Nonlinear regulation and nonlinear H ∞ control via the state - dependent Riccati equation technique : Part 1 . Theory

  • Proceedings of the First International Conference on Nonlinear Problems in Aviation and Aerospace