no code implementations • 28 Jan 2024 • Michael Ruderman
The proposed compensator is derived for second-order systems, while an extension to higher-order dynamics, like e. g. in case of two-inertia systems, is also provided.
no code implementations • 25 Nov 2023 • Michael Ruderman
Time delay based control, recently proposed for non-collocated fourth-order systems, has several advantages over an observer-based state-feedback compensation of the low-damped oscillations in output.
no code implementations • 11 Oct 2023 • Manuel Estrada, Michael Ruderman, Leonid Fridman
This paper provides a novel surface design and experimental evaluation of a super-twisting algorithm (STA) based control for hydraulic cylinder actuators.
no code implementations • 25 May 2023 • Michael Ruderman
This paper revisits the previously proposed linear asymptotic observer of the motion state variables with nonlinear friction and provides a robust design suitable for both, transient presliding and steady-state sliding phases of the relative motion.
no code implementations • 18 Mar 2023 • Riccardo Checchin, Michael Ruderman, Roberto Oboe
In this paper, a controller design targeting the remotely operated hydraulic drive system is presented.
no code implementations • 26 Jan 2023 • Michael Ruderman
The delayed output feedback requires only the oscillation frequency to be known and allows for a robust control design that leads to cancelation of the resonance peak.
no code implementations • 12 Dec 2022 • Michael Ruderman
In this paper, we discuss the energy dissipation and convergence during the pre-sliding cycles and show how a piecewise smooth force-displacement hysteresis map enters into the energy balance of an unforced system of the second order.
no code implementations • 13 Aug 2022 • Michael Ruderman, Benjamin Voss, Leonid Fridman, Johann Reger
Continuous higher order sliding mode (CHOSM) controllers are new efficient tool for disturbance rejection.
no code implementations • 8 Jun 2022 • Michael Ruderman
The linear approximation by two-parameters model forms the basis for designing the PD reference controller, which fixed feedback gain is the same as for the optimal nonlinear damping control.
no code implementations • 24 May 2022 • Benjamin Voß, Michael Ruderman, Christoph Weise, Johann Reger
Based on the linearized model both controllers are designed to be comparable, i. e. they show a similar crossover frequency in the open loop and the final controller order is reduced to the same range for both designs.
no code implementations • 23 May 2022 • Benjamin Voß, Christoph Weise, Michael Ruderman, Johann Reger
The key idea of this contribution is the partial compensation of non-minimum phase zeros or unstable poles.
no code implementations • 19 May 2022 • Michael Ruderman, Leonid Fridman
Standard problem of one-degree-of-freedom mechanical systems with Coulomb friction is revised for a relay-based feedback stabilization.
no code implementations • 28 Feb 2022 • Michael Ruderman, Andrei Zagvozdkin, Dmitrii Rachinskii
This paper deals with a generalized motion problem in systems with a free (of additional constraints) friction interface, assuming the classical Coulomb friction with discontinuity at the velocity zero crossing.
no code implementations • 2 Jun 2021 • Michael Ruderman
Following Demidovich's concept and definition of convergent systems, we analyze the optimal nonlinear damping control, recently proposed [1] for the second-order systems.
no code implementations • 1 May 2021 • Michael Ruderman
We introduce a new inversion-free feedforward hysteresis control using the Preisach model.
no code implementations • 29 Jan 2021 • Michael Ruderman
The proven global convergence also allows for slowly varying amplitudes, which is useful for applications with damped oscillations or additionally shaped harmonic signals.
no code implementations • 16 Jun 2020 • Michael Ruderman
An analysis of stick-slip behavior and convergence of trajectories in the feedback-controlled motion systems with discontinuous Coulomb friction is provided.
no code implementations • 24 Jan 2020 • Michael Ruderman
While TSM manifold allows for different forms of the sliding variable, which are satisfying the $q/p$ power ratio of the measurable output state, we demonstrate that $q/p=0. 5$ is the optimal one for the second-order Newton's motion dynamics with a bounded control action.