Search Results - "Efimov, D."

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  1. 1

    Robust stabilization of MIMO systems in finite/fixed time by Polyakov, A., Efimov, D., Perruquetti, W.

    “…Summary The control design problem for finite‐time and fixed‐time stabilizations of linear multi‐input system with nonlinear uncertainties and disturbances is…”
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  2. 2

    On Equivalence of Lyapunov-Razumikhin Conditions and ISS for a Class of Time-Delay Systems by Efimov, D., Aleksandrov, A.

    Published in IEEE transactions on automatic control (01-08-2024)
    “…For a retarded nonlinear system with a Lipschitz nonlinearity on bounded sets outside the origin, this article proposes necessary conditions for application of…”
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  3. 3

    On Some Properties of the Permanent of Matrices of Small Orders by Efimov, D. B.

    Published in Mathematical Notes (01-08-2023)
    “…The permanent is a multilinear function that is a “symmetric” analog of the determinant. In the present paper, we consider several properties of the permanent…”
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  4. 4

    Analysis of robustness of homogeneous systems with time delays using Lyapunov‐Krasovskii functionals by Efimov, D., Aleksandrov, A.

    “…Summary This article is devoted to stability analysis of homogeneous time‐delay systems applying the Lyapunov‐Krasovskii theory, and a generic structure of the…”
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  5. 5

    Eradication of avian leukosis virus subgroups J and K in broiler cross chickens by selection against infected birds using multilocus PCR by Borodin, Alexander M, Emanuilova, Zhanna V, Smolov, Sergei V, Ogneva, Olga A, Konovalova, Nina V, Terentyeva, Elena V, Serova, Natalia Y, Efimov, D. N, Fisinin, V. I, Greenberg, Anthony J, Alekseev, Yakov I

    Published in PloS one (24-06-2022)
    “…The avian leukosis virus (ALV) is a serious threat to sustainable and economically viable commercial poultry management world-wide. Active infections can…”
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  6. 6

    Global sliding-mode observer with adjusted gains for locally Lipschitz systems by Efimov, D., Fridman, L.

    Published in Automatica (Oxford) (01-03-2011)
    “…A state observer design procedure is proposed for nonlinear locally Lipschitz systems with high relative degree from the available for measurements output to…”
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  7. 7

    Robust feedback stabilisation of homogeneous differential inclusions by Zimenko, K., Polyakov, A., Efimov, D.

    Published in International journal of control (02-01-2022)
    “…The present paper is devoted to solution of the robust stabilisation problem for generalised homogeneous differential inclusions via dynamical feedback. The…”
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  8. 8
  9. 9

    Theoretical Calculation of the IBM1 Parameters and Band Crossing in Even Cerium Isotopes by Efimov, A. D.

    Published in Physics of atomic nuclei (01-09-2020)
    “…An extended microscopic version of the interacting-boson model is developed. The properties of yrast-band states in even cerium isotopes up to the spin–parity…”
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  10. 10

    Phase resetting for a network of oscillators via phase response curve approach by Efimov, D.

    Published in Biological cybernetics (01-02-2015)
    “…The problem of phase regulation for a population of oscillating systems is considered. The proposed control strategy is based on a phase response curve (PRC)…”
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  11. 11

    An adaptive sliding‐mode observer for a class of uncertain nonlinear systems by Ríos, H., Efimov, D., Perruquetti, W.

    “…Summary In this paper, the problem of simultaneous state and parameter estimation is studied for a class of uncertain nonlinear systems. A nonlinear adaptive…”
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  12. 12

    Peculiarities of Rotational Bands in Heavy and Superheavy Nuclei: Description of Yrast-Band States in Cm by Efimov, A. D., Izosimov, I. N.

    Published in Physics of atomic nuclei (01-08-2023)
    “…A further development of the expanded microscopic version of the IBM is presented by considering two-quasiparticle phonons with multipolarity up to . The…”
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  13. 13

    On finite‐time robust stabilization via nonlinear state feedback by Zimenko, K., Polyakov, A., Efimov, D.

    “…Summary A nonlinear control law is designed for finite‐time stabilization of a chain of integrators. The method is based on the implicit Lyapunov function…”
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  14. 14
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    Scattering by an Elastic Cylinder with an Inhomogeneous Coating of Sound Waves by Tolokonnikov, L. A., Efimov, D. Yu

    “…This article studies the mathematical modeling of an acoustic field, which is scattered by a homogeneous isotropic cylinder with a radially inhomogeneous…”
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  16. 16

    Scattering of Sound Waves by a Finite Length Elastic Cylinder with an Inhomogeneous Coating by Tolokonnikov, L. A., Efimov, D. Yu

    “…This article studies the mathematical modeling of an acoustic field scattered by a homogeneous isotropic elastic circular cylinder of finite length with a…”
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  17. 17

    H ∞  ∕ H −  LPV solutions for fault detection of aircraft actuator faults: Bridging the gap between theory and practice by Henry, D., Cieslak, J., Zolghadri, A., Efimov, D.

    “…SummaryThe work presented in this paper is undertaken within the European FP7 funded Advanced Fault Diagnosis for Sustainable Flight Guidance and Control…”
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  18. 18

    On robustness against disturbances of passive systems with multiple invariant sets by Barroso, N. F., Ushirobira, R., Efimov, D., Fradkov, A. L.

    Published in International journal of control (02-11-2021)
    “…Robustness of stability with respect to external perturbations is an important property characterising the ability of the dynamics to counteract the influence…”
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  19. 19

    Actuator fault detection and compensation under feedback control by Efimov, D., Zolghadri, A., Raïssi, T.

    Published in Automatica (Oxford) (01-08-2011)
    “…The problem of unknown input estimation and compensation is studied for actuated nonlinear systems with noisy measurements. The proposed solution is based on…”
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  20. 20

    Environmental Patterns of Distribution of Sparganium emersum and S. hyperboreum (Typhaceae) in Northeast Asia by Mochalova, O. A., Efimov, D. Yu

    Published in Inland water biology (01-12-2022)
    “…The factors of distribution of bur-reeds widely represented in the region— Sparganium hyperboreum and S. emersum— were determined in Northeast Asia (NEA), a…”
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