Optimal Control of a Well-Stirred Bioreactor in the Presence of Stochastic Perturbations. - Vadim Azhmyakov (Informatica, 2002)

Strong convergence of a proximal-based method for convex optimization. - Vadim Azhmyakov; Werner H. Schmidt (Math. Methods Oper. Res., 2003)

A Gradient-based Approach to a class of Hybrid Optimal control Problems. - Vadim Azhmyakov; Jörg Raisch (ADHS, 2006)

State Jump Optimization for a Class of Hybrid Autonomous Systems. - Sid Ahmed Attia; Vadim Azhmyakov; Jörg Raisch (CCA, 2007)

Necessary Optimality Conditions for a Class of Hybrid Optimal Control Problems. - Vadim Azhmyakov; Sid Ahmed Attia; Dmitry Gromov; Jörg Raisch (HSCC, 2007)

On the Dynamic Programming approach to multi-model robust optimal control problems. - Vadim Azhmyakov; Vladimir G. Boltyanski; Alexander S. Poznyak (ACC, 2008)

On the Maximum Principle for Impulsive Hybrid Systems. - Vadim Azhmyakov; Sid Ahmed Attia; Jörg Raisch (HSCC, 2008)

Convex Control Systems and Convex Optimal Control Problems With Constraints. - Vadim Azhmyakov; Jörg Raisch (IEEE Trans. Autom. Control., 2008)

Continuity Properties of Nonlinear Affine Control Systems: Applications to Hybrid and Sliding Mode Dynamics. - Vadim Azhmyakov; Magnus Egerstedt; Leonid M. Fridman; Alex Poznyak (ADHS, 2009)

Hybrid LQ-optimization using dynamic programming. - Vadim Azhmyakov; Rosalba Galván-Guerra; Magnus Egerstedt (ACC, 2009)

Convexity of the Set of Fixed Points Generated by Some Control Systems. - Vadim Azhmyakov (J. Appl. Math., 2009)

On the LQ-based optimization techniques for impulsive hybrid control systems. - Vadim Azhmyakov; Rosalba Galván-Guerra; Magnus Egerstedt (ACC, 2010)

Explicit switching times and locations detection for linear hybrid systems. - Rosalba Galván-Guerra; Juan Eduardo Velázquez-Velázquez; Vadim Azhmyakov (CCE, 2010)

Numerically stable approximations of optimal control processes associated with a class of switched systems. - Vadim Azhmyakov; Ruben Velazquez; Rosalba Galván-Guerra (WODES, 2010)

On an Optimization Problem for a Class of Impulsive Hybrid Systems. - Sid Ahmed Attia; Vadim Azhmyakov; Jörg Raisch (Discret. Event Dyn. Syst., 2010)

Discussion on: "A Decentralized Sliding Control Approach for Distributed Simulation of Differential-Algebraic Equation Systems". - Vadim Azhmyakov; Rosalba Galván-Guerra; Ruben Velazquez; Alan Solon Ivor Zinober (Eur. J. Control, 2010)

On the hybrid LQ-based control design for linear networked systems. - Vadim Azhmyakov; Rosalba Galván-Guerra; Alex Poznyak (J. Frankl. Inst., 2010)

Optimization of multiagent systems with increasing state dimensions: Hybrid LQ approach. - Rosalba Galván-Guerra; Vadim Azhmyakov; Magnus Egerstedt (ACC, 2011)

On the geometric aspects of the invariant ellipsoid method: Application to the robust control design. - Vadim Azhmyakov (CDC/ECC, 2011)

On applications of Attractive Ellipsoid Method to dynamic processes governed by implicit differential equations. - Raymundo Juarez 001; Alexander S. Poznyak; Vadim Azhmyakov (CCE, 2011)

Practical output feedback stabilisation for a class of continuous-time dynamic systems under sample-data outputs. - Alex Poznyak; Vadim Azhmyakov; Manuel Mera (Int. J. Control, 2011)

Applications of the strong approximability property to a class of affine switched systems and to relaxed differential equations with affine structure. - Vadim Azhmyakov; Marco Tulio Angulo (Int. J. Syst. Sci., 2011)

A gradient-type algorithm for a class of optimal control processes governed by hybrid dynamical systems. - Vadim Azhmyakov (IMA J. Math. Control. Inf., 2011)

A general approach to optimal control processes associated with a class of discontinuous control systems: Applications to the sliding mode dynamics. - Vadim Azhmyakov; Michael V. Basin; Arturo Enrique Gil García (CCA, 2012)

Approximability and Variational Description of the Zeno Behavior in Affine Switched Systems. - Vadim Azhmyakov; Félix A. Miranda-Villatoro (ADHS, 2012)

A variational characterization of the sliding mode control processes. - Vadim Azhmyakov; Alex Poznyak (ACC, 2012)

Optimization of hybrid mechanical systems. - Arturo Enrique Gil García; Vadim Azhmyakov; Michael V. Basin (CCE, 2012)

Practical stability of control processes governed by semi-explicit DAEs. - Raymundo Juarez del Toro; Vadim Azhmyakov; Alexander S. Poznyak (CCE, 2012)

A robust dynamic controller for a class of nonlinear systems with sample-data outputs. - Manuel Mera; Alex Poznyak; Vadim Azhmyakov; Andrei Polyakov 001 (CCE, 2012)

On the practical stability for a class of switched system. - Carlos Manuel Perez; Alexander S. Poznyak; Vadim Azhmyakov (CCE, 2012)

A Proximal Point Based Approach to Optimal Control of Affine Switched Systems. - Vadim Azhmyakov; Michael V. Basin; Jörg Raisch (Discret. Event Dyn. Syst., 2012)

On the set-valued approach to optimal control of sliding mode processes. - Vadim Azhmyakov (J. Frankl. Inst., 2012)

Optimal switched-type control design for a class of nonlinear systems. - Javier Cabrera Martinez; Vadim Azhmyakov (CASE, 2013)

On the practical stability of control processes governed by implicit differential equations: The invariant ellipsoid based approach. - Vadim Azhmyakov; Alex Poznyak; Raymundo Juarez del Toro (J. Frankl. Inst., 2013)

Internal stability of a class of switched systems designed by implicit control techniques. - Moisés E. Bonilla; Nohemi Jarquin-Alvarez; Michel Malabre; Vadim Azhmyakov (ECC, 2014)

Approximations based optimal control design for a class of switched dynamic systems. - Vadim Azhmyakov; Ruthber Rodriguez Serrezuela; Luz Adriana Guzman Trujillo (IECON, 2014)

Consistent approximations and variational description of some classes of sliding mode control processes. - Vadim Azhmyakov; Andrey Polyakov 001; Alex Poznyak (J. Frankl. Inst., 2014)

An efficient solution of hamiltonian boundary value problems by combined gauss pseudospectral method with differential continuation approach. - M. Mehrpouya; Mostafa Shamsi; Vadim Azhmyakov (J. Frankl. Inst., 2014)

Optimal control processes associated with a class of discontinuous control systems: applications to sliding mode dynamics. - Arturo Enrique Gil García; Vadim Azhmyakov; Michael V. Basin (Kybernetika, 2014)

On the Projected Gradient Methods for Switched - Mode Systems Optimization. - Vadim Azhmyakov; Raymundo Juarez del Toro (ADHS, 2015)

Optimization of a class of nonlinear switched systems with fixed-levels control inputs. - Vadim Azhmyakov; Javier Cabrera Martinez; Alexander S. Poznyak; Ruthber Rodriguez Serrezuela (ACC, 2015)

Decoupling of internal variable structure for a class of switched systems. - Moisés Bonilla Estrada; Michel Malabre; Vadim Azhmyakov (ECC, 2015)

Practical stabilization of a class of switched systems: dwell-time approach. - Carlos Perez; Vadim Azhmyakov; Alexander S. Poznyak (IMA J. Math. Control. Inf., 2015)

Constructive approximations of the Zeno dynamics in affine switched systems: The projection based approach. - Vadim Azhmyakov; Moisés E. Bonilla; Stefan Pickl; Luz Adriana Guzman Trujillo (ACC, 2016)

On the optimal control of systems evolving with state suprema. - Vadim Azhmyakov; Aftab Ahmed; Erik I. Verriest (CDC, 2016)

Attractive ellipsoids based robust control design of switched systems: A geometrical approach. - Vadim Azhmyakov; Raymundo Juarez 001; Suresh Kumar Gadi; Luz Adriana Guzman Trujillo (CCE, 2016)

Robust control for a class of continuous dynamical system governed by semi-explicit DAE with data-sample outputs. - Raymundo Juarez 001; Vadim Azhmyakov; Suresh Kumar Gadi; Francisco G. Salas (CCE, 2016)

Advances in optimal control of differential systems with the state suprema. - Erik I. Verriest; Vadim Azhmyakov (CDC, 2017)

On the Optimal Control of Multidimensional Dynamic Systems Evolving with State Suprema. - Vadim Azhmyakov; Erik I. Verriest; Luz Adriana Guzman Trujillo; Stefan Wolfgang Pickl (CDC, 2018)

On the Optimal Control of Volterra Integro-Differential Equations. - Vadim Azhmyakov; Magnus Egerstedt; Erik I. Verriest (CDC, 2019)

Synthesis of a robust linear structural feedback linearization scheme for an experimental quadrotor. - L. A. Blas; Moisés E. Bonilla; Sergio Salazar 001; Michel Malabre; Vadim Azhmyakov (ECC, 2019)

A Consistent Numerical Approach to a Class of Optimal Control Processes Governed by Volterra Integro-Differential Equations. - Vadim Azhmyakov; Erik I. Verriest; Camilo Londoño; Raymundo Juarez del Toro (CDC, 2020)

An Implicit Class of Robust Control System Characterized by a Convex-Type Matrix Constraints. - Raymundo Juarez del Toro; Vadim Azhmyakov; Manuel Mera Hernandez; Francisco G. Salas Pérez (CCE, 2020)

An implicit class of continuous dynamical system with data-sample outputs: a robust approach. - Raymundo Juarez 001; Vadim Azhmyakov; A. Tadeo Espinoza; Francisco G. Salas (IMA J. Math. Control. Inf., 2020)

Robust structural feedback linearization based on the nonlinearities rejection. - Moisés E. Bonilla; L. A. Blas; Vadim Azhmyakov; Michel Malabre; Sergio Salazar 001 (J. Frankl. Inst., 2020)

On the Take-Off of a Single-Wing Quadrotor. - N. A. Aguillón; Moisés E. Bonilla; Sergio Salazar 001; Michel Malabre; Vadim Azhmyakov (ECC, 2021)

Robust tracking scheme for an experimental quadrotor. - L. A. Blas; Moisés E. Bonilla; Sergio Salazar 001; Michel Malabre; Vadim Azhmyakov (ECC, 2021)

Stabilization of a class of switched dynamic systems: the Riccati-equation-based Approach. - Moisés E. Bonilla; N. A. Aguillón; Marco Antonio Ortiz Castillo; Jean Jacques Loiseau; Michel Malabre; Vadim Azhmyakov; Sergio Salazar 001 (IMA J. Math. Control. Inf., 2022)

Optimal control methodology for the Counter-Terrorism strategies: The relaxation based approach. - Vadim Azhmyakov; Erik I. Verriest; Moisés E. Bonilla; Stefan Pickl (J. Frankl. Inst., 2022)

On the Approximate Optimal Feedback Control for Dynamical Systems Modeled by Ordinary Differential Equations. - Vadim Azhmyakov; Luz Adriana Guzman Trujillo; Fabian Sanchez Salazar; Ilya Shirokov (CoDIT, 2023)

On the Optimal Control Approach to the Hybrid Deep Learning. - Vadim Azhmyakov; Luz Adriana Guzman Trujillo; Ilya Shirokov (CoDIT, 2024)

On the Hamilton-Jacobi-Bellman approach to the relaxed optimal feedback control problems. - Vadim Azhmyakov; Warodom Werapun; Jakapan Suaboot (J. Frankl. Inst., 2025)