On delay-dependent stability conditions for time-varying systems. - Vladimir L. Kharitonov; Daniel Alejandro Melchor-Aguilar (Syst. Control. Lett., 2002)

Stability analysis of some class of nonlinear time delay systems with applications. - Daniel Melchor-Aguilar; Silviu-Iulian Niculescu (ECC, 2003)

Additional dynamics for general class of time-delay systems. - Vladimir Kharitonov; Daniel Alejandro Melchor-Aguilar (IEEE Trans. Autom. Control., 2003)

Stability Analysis of Proportional-Integral AQM Controllers Supporting TCP Flows. - Daniel Alejandro Melchor-Aguilar; Víctor Castillo Torres (Computación y Sistemas, 2007)

Estimates of the attraction region for a class of nonlinear time-delay systems. - Daniel Alejandro Melchor-Aguilar; Silviu-Iulian Niculescu (IMA J. Math. Control. Inf., 2007)

Stability and robust stability of integral delay systems. - Daniel Alejandro Melchor-Aguilar; Vladimir Kharitonov; Rogelio Lozano (CDC, 2008)

Computing non-fragile PI controllers for delay models of TCP/AQM networks. - Daniel Melchor-Aguilar; Silviu-Iulian Niculescu (Int. J. Control, 2009)

On stability of integral delay systems. - Daniel Alejandro Melchor-Aguilar (Appl. Math. Comput., 2010)

Stability conditions for linear continuous time difference systems with discrete and distributed delay. - Daniel Alejandro Melchor-Aguilar (CDC/ECC, 2011)

Robust stability of some classes of integral delay systems. - Daniel Alejandro Melchor-Aguilar; Sabine Mondié (CCE, 2011)

Critical Parameters of Integral Systems with a Class of Analytic Kernels. - Gilberto Ochoa; Sabine Mondié; Daniel Alejandro Melchor-Aguilar (TDS, 2012)

Exponential stability of some linear continuous time difference systems. - Daniel Alejandro Melchor-Aguilar (Syst. Control. Lett., 2012)

Exponential Stability of Integral Delay Systems With a Class of Analytic Kernels. - Sabine Mondié; Daniel Alejandro Melchor-Aguilar (IEEE Trans. Autom. Control., 2012)

Robust Stability Conditions for Integral Delay Systems with Exponential Kernels. - Alejandro Morales-Sánchez; Daniel Alejandro Melchor-Aguilar (TDS, 2013)

Further results on exponential stability of linear continuous time difference systems. - Daniel Melchor-Aguilar (Appl. Math. Comput., 2013)

Comparison of PI controllers designed for the delay model of TCP/AQM networks. - Hakki Ulas Ünal; Daniel Melchor-Aguilar; Deniz Üstebay; Silviu-Iulian Niculescu; Hitay Özbay (Comput. Commun., 2013)

Exponential stability of linear continuous time difference systems with multiple delays. - Daniel Melchor-Aguilar (Syst. Control. Lett., 2013)

Complete stability region of PD controllers for TCP/AQM networks. - Adrian Puerto-Pina; Daniel Melchor-Aguilar (CDC, 2016)

A note on stability of functional difference equations. - Daniel Alejandro Melchor-Aguilar (Autom., 2016)

New results on robust exponential stability of integral delay systems. - Daniel Melchor-Aguilar (Int. J. Syst. Sci., 2016)

Modification of Mikhailov stability criterion for fractional commensurate order systems. - Jessica Mendiola-Fuentes; Daniel Alejandro Melchor-Aguilar (J. Frankl. Inst., 2018)

On the Lyapunov matrices for integral delay systems. - Hector Arismendi-Valle; Daniel Alejandro Melchor-Aguilar (Int. J. Syst. Sci., 2019)

On Lyapunov functionals for linear functional difference equations. - Daniel Melchor-Aguilar (Syst. Control. Lett., 2019)

On implementation of delayed resonator with position and velocity feedback. - Luis Hernández-Villa; Daniel Melchor-Aguilar; Gerardo Silva-Navarro (CCE, 2022)

A note on stability of fractional logistic maps. - Jessica Mendiola-Fuentes; Daniel Alejandro Melchor-Aguilar (Appl. Math. Lett., 2022)

Stability analysis of PD AQM control for delay models of TCP networks. - Adrian Puerto-Pina; Daniel Melchor-Aguilar (Int. J. Control, 2022)

Mikhailov stability criterion for fractional commensurate order systems with delays. - Daniel Melchor-Aguilar; Jessica Mendiola-Fuentes (J. Frankl. Inst., 2022)

Lyapunov functionals for linear neutral delay systems in the Hale's form. - Abraham Canul-Pech; Daniel Melchor-Aguilar (Int. J. Control, 2023)

Lyapunov functionals for linear continuous-time difference systems: A single delay case. - Daniel Melchor-Aguilar (Syst. Control. Lett., 2023)

Estimating the region of attraction of integral delay equations. - Daniel Melchor-Aguilar; Hector Arismendi-Valle (IMA J. Math. Control. Inf., 2024)