Controllability of semilinear impulsive nonautonomous systems

DOI10.1080/00207179.2014.966759zbMath1320.93021OpenAlexW2004073879MaRDI QIDQ5265935

Hugo Leiva

Publication date: 29 July 2015

Published in: International Journal of Control (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1080/00207179.2014.966759

zbMATH Keywords

controllabilityRothe's fixed-point theoremnonlinear impulsive nonautonomous systems

Mathematics Subject Classification ID

Controllability (93B05) Nonlinear systems in control theory (93C10) Control/observation systems governed by ordinary differential equations (93C15)

Related Items (15)

Lipschitz perturbations of a class of approximately controllable linear systems ⋮ Global rapid-controllability of a class of semilinear evolution equations ⋮ Controllability of time varying semilinear non-instantaneous impulsive systems with delay, and nonlocal conditions ⋮ On controllability of networked higher dimensional impulsive systems ⋮ Controllability analysis for a class of piecewise nonlinear impulsive non‐autonomous systems ⋮ An application of fixed point technique of Rothe's-type to interpret the controllability criteria of neutral nonlinear fractional ordered impulsive system ⋮ Unnamed Item ⋮ Approximate and optimal controllability of a second order non-autonomous stochastic differential equation with deviated arguments ⋮ Controllability of semilinear neutral differential equations with impulses and nonlocal conditions ⋮ On the orbital Hausdorff dependence of differential equations with non-instantaneous impulses ⋮ Controllability of non-autonomous nonlinear differential system with non-instantaneous impulses ⋮ An analysis and design for time-varying structures dynamical networks via state constraint impulsive control ⋮ Periodicity of solutions to the Cauchy problem for nonautonomous impulsive delay evolution equations in Banach spaces ⋮ Existence of solutions of semilinear time varying differential equations with impulses, delay, and nonlocal conditions ⋮ The controllability of damped fractional differential system with impulses and state delay

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