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Año 2017 Nro. 37 Octubre 2017García-Pérez, H. An application of the method of Lagrange multipliers to the stability analysis of differential inclusions. Revista Colombiana de Ciencias Exactas, Fisicas y Naturales. Serie A, 72 (3), 2013. Tovar, J. Analytical Treatment of Differential Inclusions with Linear Constraints. Ph. D. thesis. University of Seville, 2007. Tovar, J. F. E. The method of Lagrange multipliers applied to differential inclusions. [*Discrete and Continuous Dynamical Systems*]{}, 24 (3), 2015. doi:10.3934/dcds.2015.24.2919. E. Gallego, L. García-Portugues, J. Herrera, R. López and C. Torregrosa, A common method for the stability analysis of differential inclusions. [*Discrete Contin. Dyn. Syst. Ser. S*]{}, 4 (1), 2011. Li, H. An Optimal Convergence Analysis for a Hybrid Iterative Algorithm of Differential Inclusions. [*Electron. J. Nonlinear Anal.*]{}, 22, 2014. López, R. E. A Numerical Study on the Behavior of the Hybrid DDA Method in Stability Analysis of Differential Inclusions. [*Electron. J. Nonlinear Anal.*]{}, 16, 2015. doi:10.1142/S1793557115018836. López, R. E. Numerical Analysis of the Hybrid DDA Method for the Analysis of Differential Inclusions, [*International Journal of Open Problems and Solutions*]{}, 2, 2016. doi:10.4236/ijops.2016.27005. Benítez, M. The application of the method of Lagrange multipliers to the stability analysis of a differential inclusion in discrete time. [*Commun. Nonlinear Sci. Numer. Simulat.*]{}, 37 (2), 2016. doi:10.3934/cnsns.2016.37.1558. Benítez, M. A general approach to the analysis of the solution set of a differential inclusion. [*Nonlin. Anal. Hybrid Syst.*]{}, 15, 2016. Benítez, M. Inertial different

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