Author

Natalya Olegovna Sedova

Observed names: N. O. Sedova, N. Sedova, N.O. Sedova, Natalia Sedova, Natalya O. Sedova, Natalya Sedova, Н. О. Седова, Н.О. СЕДОВА, Н.О. Седова, Седова Наталья Олеговна

Institution: Ulyanovsk State University

Observed institutions: Russian Academy of Sciences, Ulyanovsk State University

ORCID: 0000-0002-6247-6421

Observed ORCID: 0000-0002-6247-6421

OpenAlex ID: A5047028110

The global asymptotic stability and stabilization in nonlinear cascade systems with delay

2008 · N. O. Sedova · Russian Mathematics · 18

The Method of Lyapunov-Razumikhin Functions in Stability Analysis of Systems with Delay

2019 · A. S. Andreev, N. O. Sedova · Automation and Remote Control · 15

On employment of semidefinite functions in stability of delayed equations

2003 · Natalya Sedova · Journal of Mathematical Analysis and Applications · 13

Analysis of stability and stabilization of cascade systems with time delay in terms of linear matrix inequalities

2017 · O. V. Druzhinina, N. O. Sedova · Journal of Computer and Systems Sciences International · 9

On the principle of reduction for the nonlinear delay systems

2011 · N. O. Sedova · Automation and Remote Control · 9

A Remark on the Lyapunov–Razumikhin Method for Equations with Infinite Delay

2002 · N. O. Sedova · Differential Equations · 7

On uniform asymptotic stability for nonlinear integro-differential equations of Volterra type

2019 · Natalia Sedova · Cybernetics and Physics · 6

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Degenerate Functions in the Analysis of Asymptotic Stability of Solutions of Functional Differential Equations

2005 · N. O. Sedova · Mathematical Notes · 6

Вырожденные функции в исследовании асимптотической устойчивости решений функционально-дифференциальных уравнений

2005 · Наталья Олеговна Седова, Natalya Olegovna Sedova · Математические заметки · 6

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Sufficient stability conditions and stabilizing control design for delay differential systems of a special type

2012 · N. O. Sedova · Journal of Applied and Industrial Mathematics · 5

Development of the direct Lyapunov method for functional-differential equations with infinite delay

2008 · N. O. Sedova · Mathematical Notes · 5

Local and semiglobal stabilization in a cascade with delay

2008 · N. O. Sedova · Automation and Remote Control · 5

Exponential Stability of Nonlinear Time-Varying Delay Differential Equations via Lyapunov–Razumikhin Technique

2023 · Natalya O. Sedova, Olga V. Druzhinina · Mathematics · 4

Method of limiting equations for the stability analysis of equations with infinite delay in the Carathéodory conditions: II

2014 · O. V. Druzhinina, N. O. Sedova · Differential Equations · 4

Control functionals in stabilization problem systems with time delay

2010 · N. O. Sedova · Automation and Remote Control · 4

Stability in systems with unbounded aftereffect

2009 · N. O. Sedova · Automation and Remote Control · 4

Stabilization of State Constrained Delayed Systems Using Control-Lyapunov and Control-Barrier Functions

2022 · Natalia Sedova, Olga Druzhinina · International Conference Stability and Oscillations of Nonlinear Control Systems (Pyatnitskiy's Conference) (STAB) · 3

Method of limiting equations for the stability analysis of equations with infinite delay in the Carathéodory conditions: I

2014 · O. V. Druzhinina, N. O. Sedova · Differential Equations · 3

On the Output Stabilization Problem: Constructing a Delay Feedback for a Chain of Integrators

2022 · O. V. Druzhinina, N. O. Sedova · Automation and Remote Control · 2

Анализ эффективности профориентационных мероприятий вуза с использованием инструментов машинного обучения

2021 · Н.О. Седова, И.А. Перцева, et al. · Sovremennye informacionnye tehnologii i IT-obrazovanie. · 2

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Razumikhin conditions in partial stability problem for delay systems

2016 · Natalya Sedova · International Conference Stability and Oscillations of Nonlinear Control Systems (Pyatnitskiy's Conference) (STAB) · 2

The design of digital stabilizing regulators for continuous systems based on the Lyapunov function approach

2012 · N. O. Sedova · Automation and Remote Control · 2

The design of digital stabilizing regulators for continuous systems based on the Lyapunov function approach