Optimal feedback control via block-pulse functions

DOI10.1109/TAC.1979.1102023zbMath0399.49002MaRDI QIDQ4183879

K. Ranganatha Rao, V. Purnachandra Rao

Publication date: 1979

Published in: IEEE Transactions on Automatic Control (Search for Journal in Brave)

zbMATH Keywords

Block Pulse FunctionsOptimal Feedback ControlFinite Linear Optimal Control Problem

Mathematics Subject Classification ID

Related Items (22)

The shifted Legend re approach to non-linear system analysis and identification ⋮ New approach to the optimal control of time-varying linear systems via Chebyshev series ⋮ Implementation of multi-rate model reference adaptive control for continuous systems via bilinear transformation based on block-pulse functions ⋮ Construction of optimal feedback control for nonlinear systems via Chebyshev polynomials ⋮ Use of block-pulse functions in the optimal control of deterministic systems ⋮ Optimal control of linear time-varying discrete systems via discrete Legendre orthogonal polynomials ⋮ Convergence of block pulse series approximation solution for optimal control problem ⋮ New approach to hierarchical control via block pulse transformation ⋮ Driving a linear constant system by a piecewise constant control ⋮ Solution of linear two-point boundary value problems via Taylor series ⋮ Hierarchical optimal control for distributed parameter systems via block pulse operator ⋮ Application of single-step method of block-pulse functions to the optimal control of linear distributed-parameter systems ⋮ Numerically efficient approximations to the optimal control of linear singularly perturbed systems based on Haar wavelets ⋮ Optimal control of deterministic systems described by integrodifferential equations ⋮ Haar wavelet-based approach for optimal control of second-order linear systems in time domain ⋮ WAVELET-BASED PARAMETER IDENTIFICATION OF A NONLINEAR MAGNETORHEOLOGICAL DAMPER ⋮ Linear feedback system identification via block-pulse functions ⋮ The convergence properties of block-pulse series ⋮ Analysis and optimal control of linear systems via single term Walsh series approach ⋮ Chebyshev series approach to system identification, analysis and optimal control ⋮ Optimal control of delay systems via block pulse functions ⋮ System analysis and synthesis via orthogonal polynomial series and Fourier series

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