On positional simulation in dynamic systems

DOI10.1016/0021-8928(83)90103-XzbMath0606.70030OpenAlexW2020294735MaRDI QIDQ1084900

Yu. S. Osipov, Arkadii V. Kryazhimskij, Vyacheslav I. Maksimov

Publication date: 1985

Published in: Journal of Applied Mathematics and Mechanics (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1016/0021-8928(83)90103-x

zbMATH Keywords

delayssimulation algorithmcontrolsfeedback principlecurrent phase statesextremal aiming principleordinary differential-difference equationsphase positions

Mathematics Subject Classification ID

Control of mechanical systems (70Q05) Control/observation systems governed by ordinary differential equations (93C15) Generalized coordinates; event, impulse-energy, configuration, state, or phase space for problems in mechanics (70G10)

Related Items

Generalized solutions of the second boundary-value problem for differential-difference equations with variable coefficients on intervals of noninteger length ⋮ On a boundary value problem for a system of differential-difference equations of retarded type ⋮ Generalized solutions of the first boundary value problem for a differential-difference equation in divergence form on a finite interval ⋮ On generalized solutions of the second boundary-value problem for differential-difference equations with variable coefficients ⋮ Smoothness of generalized eigenfunctions of differential-difference operators on a finite interval ⋮ Smoothness of solutions to the damping problem for nonstationary control system with delay of neutral type on the whole interval ⋮ On one damping problem for a nonstationary control system with aftereffect ⋮ Modification of the extremal shift method for delay systems ⋮ The second boundary value problem for differential-difference equations

Cites Work

• A difference equation approach to parameter estimation for differential- delay equations
• Necessary conditions without differentiability assumptions in optimal control
• Relaxed Controls and the Dynamics of Control Systems
• Parameter Estimation and Identification for Systems with Delays
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