Oleksiy V. Kapustyan

According to our database, Oleksiy V. Kapustyan authored at least 10 papers between 2010 and 2026.

Collaborative distances:

• Dijkstra number of five.
• Erdős number of four.

2026

Small-Gain Theorem for Systems Being ISS With Respect to a Set.

Sergey Dashkovskiy, Oleksiy V. Kapustyan

IEEE Control. Syst. Lett., 2026

2023

Robust Stability of a Nonlinear ODE-PDE System.

Sergey Dashkovskiy, Oleksiy V. Kapustyan, Vitalii Slyn'ko

SIAM J. Control. Optim., June, 2023

Global attractors of mild solutions semiflow for semilinear parabolic equation without uniqueness.

Petro Feketa, Oleksiy V. Kapustyan, O. A. Kapustian, Ihor I. Korol

Appl. Math. Lett., 2023

2022

Approximate Optimal Control for a Parabolic System with Perturbations in the Coefficients on the Half-Axis.

Olena A. Kapustian, Oleksiy V. Kapustyan, Anton Ryzhov, Valentyn Sobchuk

Axioms, 2022

2021

Correction to: A local input-to-state stability result w.r.t. attractors of nonlinear reaction-diffusion equations.

Sergey Dashkovskiy, Oleksiy V. Kapustyan, Jochen Schmid

Math. Control. Signals Syst., 2021

Design of Stable Periodic Regimes for one Class of Hybrid Planar Systems.

Valentyn Sobchuk, Oleksiy V. Kapustyan, Volodymyr Pichkur, Olena A. Kapustian

Proceedings of the II International Scientific Symposium "Intelligent Solutions" (IntSol-2021), 2021

2020

A local input-to-state stability result w.r.t. attractors of nonlinear reaction-diffusion equations.

Sergey Dashkovskiy, Oleksiy V. Kapustyan, Jochen Schmid

Math. Control. Signals Syst., 2020

2016

Convergence of equilibria for numerical approximations of a suspension model.

José Valero, Ángel Giménez, Oleksiy V. Kapustyan, Pavlo O. Kasyanov, José María Amigó

Comput. Math. Appl., 2016

2015

Convergence of Numerical Approximations for a Non-Newtonian Model of Suspensions.

Oleksiy V. Kapustyan, José Valero, Pavlo O. Kasyanov, Ángel Giménez, José María Amigó

Int. J. Bifurc. Chaos, 2015

2010

Comparison between Trajectory and Global attractors for Evolution Systems without uniqueness of Solutions.

Oleksiy V. Kapustyan, José Valero

Int. J. Bifurc. Chaos, 2010