Semi-cancellable fractions in system theory. - Henri Bourlès (IEEE Trans. Autom. Control., 1994)

W-stability and local input-output stability results. - Henri Bourlès; Frédéric Colledani (IEEE Trans. Autom. Control., 1995)

Local lp-stability and local small gain theorem for discrete-time systems. - Henri Bourlès (IEEE Trans. Autom. Control., 1996)

Comment regarding "On delay-independant stability of large-scale systems with time delays". - Henri Bourlès (IEEE Trans. Autom. Control., 1996)

Correction to "Local lp-stability and local small gain theorem for discrete-time systems". - Henri Bourlès (IEEE Trans. Autom. Control., 1998)

Necessary and sufficient condition for the existence of a proper solution to the exact model matching problem for linear time-varying systems. - Bogdan Marinescu; Henri Bourlès (ECC, 1999)

Poles and zeros at infinity of linear time-varying systems. - Henri Bourlès; Bogdan Marinescu (IEEE Trans. Autom. Control., 1999)

Robust state-predictive control with separation property: A reduced-state design for control systems with non-equal time delays. - Bogdan Marinescu; Henri Bourlès (Autom., 2000)

Addendum to "W-stability and local input-output stability results". - Henri Bourlès (IEEE Trans. Autom. Control., 2000)

A new look on poles and zeros at infinity in the light of systems interconnection. - Henri Bourlès (CDC, 2002)

Impulsive behaviors of discrete and continuous time varying systems: A unified approach. - Henri Bourlès (ECC, 2003)

The exact model-matching problem for linear time-varying systems: an algebraic approach. - Bogdan Marinescu; Henri Bourlès (IEEE Trans. Autom. Control., 2003)

A Robust Nonlinear Controller with Application to a Magnetic Bearing System. - Ana Lucia Driemeyer-Franco; Henri Bourlès; Edson Roberto de Pieri (CDC/ECC, 2005)

Robust nonlinear control associating robust feedback linearization and H∞ control. - Ana Lucia D. Franco; Henri Bourlès; Edson R. de Pieri; Hervé Guillard (IEEE Trans. Autom. Control., 2006)

An intrinsic algebraic setting for poles and zeros of linear time-varying systems. - Bogdan Marinescu; Henri Bourlès (Syst. Control. Lett., 2009)

Duality for Differential-Difference Systems over Lie Groups. - Henri Bourlès; Ulrich Oberst (SIAM J. Control. Optim., 2009)

Elimination, fundamental principle and duality for analytic linear systems of partial differential-difference equations with constant coefficients. - Henri Bourlès; Ulrich Oberst (Math. Control. Signals Syst., 2012)

Quasi-poles of linear time-varying systems in an intrinsic algebraic approach. - Bogdan Marinescu; Henri Bourlès (Syst. Control. Lett., 2013)

Algebraic Analysis Applied to the Theory of Linear Dynamical Systems. - Henri Bourlès (CoRR, 2015)

Exponentially Stable Linear Time-Varying Discrete Behaviors. - Henri Bourlès; Bogdan Marinescu; Ulrich Oberst (SIAM J. Control. Optim., 2015)

Robust stabilization of discrete-time periodic linear systems for tracking and disturbance rejection. - Henri Bourlès; Ulrich Oberst (Math. Control. Signals Syst., 2016)

The injectivity of the canonical signal module for multidimensional linear systems of difference equations with variable coefficients. - Henri Bourlès; Bogdan Marinescu; Ulrich Oberst (Multidimens. Syst. Signal Process., 2017)

Generalized convergence conditions of the parameter adaptation algorithm in discrete-time recursive identification and adaptive control. - Bernard Vau; Henri Bourlès (Autom., 2018)

Pseudo-linear regression identification based on generalized orthonormal transfer functions: Convergence conditions and bias distribution. - Bernard Vau; Henri Bourlès (CoRR, 2018)

Some remarks on the bias distribution analysis of discrete-time identification algorithms based on pseudo-linear regressions. - Bernard Vau; Henri Bourlès (Syst. Control. Lett., 2018)

Closed-loop output error identification algorithms with predictors based on generalized orthonormal transfer functions: Convergence conditions and bias distribution. - Bernard Vau; Henri Bourlès (Autom., 2021)

A robust whiteness test for the identification of discrete-time linear models: Use of orthonormal transfer functions. - Bernard Vau; Henri Bourlès (Autom., 2022)