Relative Controllability of Neutral Differential Equations with a Delay

DOI10.1137/15M1024287zbMath1368.34093OpenAlexW2600716774MaRDI QIDQ5347543

Michal Pospíšil

Publication date: 24 May 2017

Published in: SIAM Journal on Control and Optimization (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1137/15m1024287

zbMATH Keywords

neutral differential equationcontrol functionsshifted Legendre polynomial

Mathematics Subject Classification ID

Controllability (93B05) Control problems for functional-differential equations (34K35) Neutral functional-differential equations (34K40)

Related Items (14)

Stability and feedback stabilizability of delay periodic differential equations with pairwise permutable matrix functions ⋮ The controllability of fractional differential system with state and control delay ⋮ Relative controllability of multiagent systems with pairwise different delays in states ⋮ Relative Controllability of Quaternion Differential Equations with Delay ⋮ An application of fixed point technique of Rothe's-type to interpret the controllability criteria of neutral nonlinear fractional ordered impulsive system ⋮ Finite time stability and relative controllability of second order linear differential systems with pure delay. ⋮ Relative controllability of impulsive linear discrete delay systems ⋮ Representation and finite time stability of solution and relative controllability of conformable type oscillating systems ⋮ Relative controllability of semilinear delay differential systems with linear parts defined by permutable matrices ⋮ On the relative controllability of neutral delay differential equations ⋮ Consensus tracking for second-order multi-agent system with pure delay using the delay exponential matrices ⋮ Analysis of positive fractional-order neutral time-delay systems ⋮ Stability of linear impulsive neutral delay differential equations with constant coefficients ⋮ On a study for the neutral Caputo fractional multi-delayed differential equations with noncommutative coefficient matrices

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