\begin{thebibliography}{23}
\providecommand{\natexlab}[1]{#1}
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  \providecommand{\doi}[1]{doi:\discretionary{}{}{}#1}\else
  \providecommand{\doi}{doi:\discretionary{}{}{}\begingroup
  \urlstyle{rm}\Url}\fi

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\newblock {SIAM}, Philadelphia, PA.

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\newblock SpringerBriefs in Control, Automation and Robotics T. Basar, A.
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Breda, D. (2006).
\newblock Solution operator approximations for characteristic roots of delay
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\newblock \emph{Applied Numerical Mathematics}, 56(3), 305 -- 317.

\bibitem[{Chen and Zheng(2007)}]{Chen200795}
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\newblock Delay-dependent robust stabilization for uncertain neutral systems
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\newblock \emph{Automatica}, 43(1), 95 -- 104.

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\newblock Springer.

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\newblock \emph{Introduction to Time-Delay Systems}.
\newblock Analysis and Control. Birkh{\"a}user.

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\newblock On input-to-state stability of systems with time-delay: A matrix
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\newblock \emph{Automatica}, 44(9), 2364--2369.

\bibitem[{Glad and Ljung(2000)}]{glad2000control}
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\newblock \emph{Control Theory}.
\newblock Control Engineering. Taylor \& Francis.

\bibitem[{Gouaisbaut and Peaucelle(2006)}]{gouaisbaut2006delay}
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\newblock Delay-dependent stability analysis of linear time delay systems.
\newblock \emph{IFAC Proceedings Volumes}, 39(10), 54--59.

\bibitem[{Gu et~al.(2003)Gu, Kharitonov, and Chen}]{opac-b1100602}
Gu, K., Kharitonov, V.L., and Chen, J. (2003).
\newblock \emph{Stability of time-delay systems}.
\newblock Control engineering. Birkhäuser, Boston, Basel, Berlin.

\bibitem[{Kao and Rantzer(2007)}]{kao2007stability}
Kao, C.Y. and Rantzer, A. (2007).
\newblock Stability analysis of systems with uncertain time-varying delays.
\newblock \emph{Automatica}, 43(6), 959--970.

\bibitem[{Kharitonov and Zhabko(2003)}]{kharitonov2003lyapunov}
Kharitonov, V. and Zhabko, A. (2003).
\newblock Lyapunov--krasovskii approach to the robust stability analysis of
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\newblock \emph{Automatica}, 39(1), 15--20.

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\newblock \emph{Introduction to the theory and applications of functional
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\newblock Springer Science \& Business Media.

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\newblock Yalmip : a toolbox for modeling and optimization in matlab.
\newblock \emph{Computer Aided Control Systems Design, 2004 IEEE International
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\bibitem[{Mondie and Kharitonov(2005)}]{mondie2005exponential}
Mondie, S. and Kharitonov, V. (2005).
\newblock Exponential estimates for retarded time-delay systems: an lmi
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\newblock \emph{IEEE Transactions on Automatic Control}, 50(2), 268--273.

\bibitem[{Mori et~al.(1982)Mori, Fukuma, and Kuwahara}]{mori1982estimate}
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\bibitem[{Olgac and Holm-Hansen(1994)}]{OLGAC199493}
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\newblock A novel active vibration absorption technique: Delayed resonator.
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\newblock Robust exponential stabilization for systems with time-varying
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\newblock \emph{TDS'04, 5th IFAC Workshop on Time Delay Systems}.

\bibitem[{Seuret and Gouaisbaut(2013)}]{wirtinger}
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\newblock Wirtinger-based integral inequality: Application to time-delay
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\newblock \emph{Automatica}, 49(9), 2860 -- 2866.

\bibitem[{Seuret and Gouaisbaut(2015)}]{seuret:hal-01065142}
Seuret, A. and Gouaisbaut, F. (2015).
\newblock Hierarchy of lmi conditions for the stability analysis of time delay
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\newblock \emph{Systems and Control Letters}, 81, 1--7.

\bibitem[{Sipahi et~al.(2011)Sipahi, i.~Niculescu, Abdallah, Michiels, and
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Sipahi, R., i.~Niculescu, S., Abdallah, C.T., Michiels, W., and Gu, K. (2011).
\newblock Stability and stabilization of systems with time delay.
\newblock \emph{IEEE Control Systems}, 31(1), 38--65.

\bibitem[{Trinh et~al.(2016)}]{trinh2016exponential}
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\newblock Exponential stability of time-delay systems via new weighted integral
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\newblock \emph{Applied Mathematics and Computation}, 275, 335--344.

\bibitem[{Xu et~al.(2006)Xu, Lam, and Zhong}]{lam}
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\newblock New exponential estimates for time-delay systems.
\newblock \emph{IEEE Transactions on Automatic Control}, 51(9), 1501--1505.

\end{thebibliography}
