On Riccati and Riccati-like Equations Arising in One-dimensional Diffusion Problems PDF Download
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Author: I. I. Kolodner
Publisher:
ISBN:
Category : Differential equations
Languages : en
Pages : 36
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Author: I. I. Kolodner
Publisher:
ISBN:
Category : Differential equations
Languages : en
Pages : 36
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Book Description
Author: Reid
Publisher: Academic Press
ISBN: 0080955959
Category : Computers
Languages : en
Pages : 227
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Book Description
Riccati Differential Equations
Author: United States. Department of Commerce. Office of Technical Services
Publisher:
ISBN:
Category : Government publications
Languages : en
Pages : 990
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Author: United States. Department of Commerce. Office of Technical Services
Publisher:
ISBN:
Category : Government publications
Languages : en
Pages : 860
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Author: Business and Defense Services Administration
Publisher:
ISBN:
Category :
Languages : en
Pages : 68
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Author:
Publisher:
ISBN:
Category : Nuclear energy
Languages : en
Pages : 564
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Author: I. G. Rosen
Publisher:
ISBN:
Category : Numerical analysis
Languages : en
Pages : 24
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Book Description
An abstract approximation framework for the solution of operator algebraic Riccati equations is developed. The approach taken is based upon a formulation of the Riccati equation as an abstract nonlinear operator equation on the space of Hilbert-Schmidt operators. Hilbert-Schmidt norm convergence of solutions to generic finite dimensional Galerkin approximations to the Riccati equation to the generic finite dimensional Galerkin approximations to the Riccati equation to the solution of the original infinite dimensional problem is argued. The application of the general theory is illustrated via an operator Riccati equation arising in the linear-quadratic design of an optimal feedback control law for a one dimensional heat/diffusion equation. Numerical results demonstrating the convergence of the associated Hilbert-Schmidt kernels are included. Keywords: Operator algebraic Riccati equation; Hilbert Schmidt operator; Nonlinear operator equation; Galerkin approximation; Linear quadratic regulator. (JHD).
Author: Jagdev Singh
Publisher: Springer Nature
ISBN: 3031563077
Category :
Languages : en
Pages : 397
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Author:
Publisher:
ISBN:
Category : Aeronautics
Languages : en
Pages : 1572
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Author: Society for Industrial and Applied Mathematics
Publisher:
ISBN:
Category : Electronic journals
Languages : en
Pages : 988
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