2002Unpublished venueRequires access

On the LQG and LQG/LTR methodology

Gang Xu, Cao Guangzhong

Open publisher page 3 citations

Abstract

The paper considers the well-known linear quadratic Gaussian with loop transfer recovery (LQG/LTR) methodology as a special case of standard LQG methodology. In another words, problems solved using LQG/LTR methodology can equally be solved by the standard LQG methodology. In this way we can directly tackle the problem we want to solve. Proof is given to show how LQG/LTR methodology is related to LQG methodology.

About this research paper

What this paper is about

The paper considers the well-known linear quadratic Gaussian with loop transfer recovery (LQG/LTR) methodology as a special case of standard LQG methodology. In another words, problems solved using LQG/LTR methodology can equally be solved by the standard LQG methodology. In this way we can directly tackle the problem we want to solve. Proof is given to show how LQG/LTR methodology is related to LQG methodology.

Why it matters

OpenAlex reports 3 citations for this work. Citation counts describe recorded attention and do not establish research quality.

Key contribution

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Available abstract

The paper considers the well-known linear quadratic Gaussian with loop transfer recovery (LQG/LTR) methodology as a special case of standard LQG methodology. In another words, problems solved using LQG/LTR methodology can equally be solved by the standard LQG methodology. In this way we can directly tackle the problem we want to solve. Proof is given to show how LQG/LTR methodology is related to LQG methodology.

Key concepts: Linear-quadratic-Gaussian control, Optimal projection equations, Linear-quadratic regulator, Control theory (sociology), Computer science, Mathematics, Optimal control, Mathematical optimization

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