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臺灣學術機構典藏系統 (Taiwan Academic Institutional Repository, TAIR)
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Institution Date Title Author
國立中山大學 1985 Application of Discrete Chebyshev -Polynomials to the Optimal Control of Digital Systems I.R. Horng; S.J. Ho
國立中山大學 1985 Application of Chebyshev Polynomials to the Optimal Control of Time-Varying Linear Systems I.H. Chou; I.R. Horng
國立中山大學 1985 Chebyshev Series Analysis and Identification of Scaled Systems J.H. Chou; I.R. Horng
國立中山大學 1985 The Design of Optimal Observers via Shifted Chebyshev Polynomials I.R. Horng; J.H. Chou
國立中山大學 1985 Analysis, Parameter Estimation and Optimal Control of Time-Delay Systems via Chebyshev Series I.R. Horng; J.H. Chou
國立中山大學 1985 Optimal Control Using Discrete Laguene Polynomials I.R. Horng; S.J. Ho
國立中山大學 1985 Taylor Series Analysis of Linear Optimal Control Systems Incorporating Observers I.R. Horng; J.H. Chou; R.Y. Tsai
國立中山大學 1985 Parametric Identification of Discrete-. Time Control Systems via Discrete Walsh Polynomials S.J. Ho; I.R. Horng
國立中山大學 1985 State Estimation Using Luenberger Observer J.H. Chou; I.R. Horng
國立中山大學 1985 Solutions for Optimal Control of Linear Digital Time-Varying Systems J.H. Chou; I.R. Horng
國立中山大學 1984 Analysis of Linear Optimal Control Systems Incorporating Observers J.H. Chou; I.R. Horng
國立中山大學 1984 Chebyshev Design of Optimal Observers I.R. Horng; I.H. Chou
國立中山大學 1984 Shifted Chebyshev Direct Method in the Study of Variational Problems I.R. Horng; I.H. Chou
國立中山大學 1984 New Approach to the Solutions of Di,oital Optimal Control via Discrete Laguerre Series S.J. Ho; I.R. Horng
國立中山大學 1984 The Optimal Control of Linear Distributed Parameter Systems via Chebyshev Series I.R. Horng; J.H. Chou
國立中山大學 1984 台灣地區工業應用汽電共生之潛力研究 A.C. Ku; I.R. Horng
國立中山大學 1984 Digital Posicast Technique to Second Order Control Systems I.R. Horng; S.J. Ho
國立中山大學 1983 Accurate State Estimations under the Effects of Disturbances I.R. Horng
國立中山大學 1983 Optimum Design of FeedbacL and Feedforward Controllers for Step Disturbances I.R. Horng; G.M. Swisher
國立中山大學 1983 Dynamic System with Reduced-Order State Estimator under the Effects of Disturbances I.R. Horng

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