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Yury Orlov

Researcher at Ensenada Center for Scientific Research and Higher Education

Publications -  207
Citations -  4793

Yury Orlov is an academic researcher from Ensenada Center for Scientific Research and Higher Education. The author has contributed to research in topics: Exponential stability & Control theory. The author has an hindex of 36, co-authored 191 publications receiving 4160 citations. Previous affiliations of Yury Orlov include University of Cagliari & University of Kent.

Papers
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Journal ArticleDOI

Finite Time Stability and Robust Control Synthesis of Uncertain Switched Systems

TL;DR: The controllers constructed do not rely on the generation of sliding motions while providing robustness features similar to those possessed by their sliding mode counterparts, and are illustrated via application to a friction servo-motor.
Book

Discontinuous Systems: Lyapunov Analysis and Robust Synthesis under Uncertainty Conditions

Yury Orlov
TL;DR: In this article, the authors present a model for the stability analysis of uncertain linear and uncertain homogeneous and quasihomogeneous systems with varying degrees of friction and stiffness.
Journal ArticleDOI

Brief paper: Exponential stability of linear distributed parameter systems with time-varying delays

TL;DR: The Lyapunov-Krasovskii method is extended to linear time-delay systems in a Hilbert space to provide effective tools for stability analysis and control synthesis of distributed parameter systems.
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Chattering-Free Digital Sliding-Mode Control With State Observer and Disturbance Rejection

TL;DR: A novel discrete-time implementation of sliding-mode control systems is proposed, which fully exploits the multivaluedness of the dynamics on the sliding surface and guarantees a smooth stabilization on the discrete sliding surface in the disturbance-free case, hence avoiding the chattering effects due to the time-discretization.
Journal ArticleDOI

Brief paper: An LMI approach to H ∞ boundary control of semilinear parabolic and hyperbolic systems

TL;DR: Sufficient exponential stability conditions with a given decay rate are derived in the form of Linear Matrix Inequalities for both systems, and these conditions are utilized to synthesize H"~ static output feedback boundary controllers of the systems in question.