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      A double-zero bifurcation in a Lorenz-like system 

      Algaba Durán, Antonio; Domínguez-Moreno, M.C.; Merino Morlesín, Manuel; Rodríguez Luis, Alejandro José (Springer, 2023-12)
      The Lorenz system presents a double-zero bifurcation (a double-zero eigenvalue with geometric multiplicity two). However, ...
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      Comments on “Asymptotically stable equilibrium points in new chaotic systems” 

      Algaba Durán, Antonio; Fernández Sánchez, Fernando; Merino Morlesín, Manuel; Rodríguez Luis, Alejandro José (Universidad de La Salle Bajío, 2017)
      In the commented paper ten nonlinear chaotic systems are presented. Authors state that these systems do not exhibit Shilnikov ...
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      Double-zero degeneracy and heteroclinic cycles in a perturbation of the Lorenz system 

      Algaba, A.; Domínguez-Moreno, M.C.; Merino, M.; Rodríguez Luis, Alejandro José (Elsevier, 2022-08)
      In this paper we consider a 3D three-parameter unfolding close to the normal form of the triple-zero bifurcation exhibited ...
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      Enseñar con mathematica 

      Díaz Madrigal, Santiago; Fernández Carrión, Antonio; Rodríguez Luis, Alejandro José (Universidad de Sevilla, 1994)
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      Homoclinic behavior around a degenerate heteroclinic cycle in a Lorenz-like system 

      Algaba Durán, Antonio; Fernández Sánchez, Fernando; Merino Morlesín, Manuel; Rodríguez Luis, Alejandro José (Elsevier, 2024-09)
      In this work, we analyze a degenerate heteroclinic cycle that appears in a Lorenz-like system when one of the involved ...
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      On the Takens-Bogdanov Bifurcation in the Chua’s Equation 

      Algaba Durán, Antonio; Freire Macías, Emilio; Gamero Gutiérrez, Estanislao; Rodríguez Luis, Alejandro José (Institute of Electronics, Information and Communication Engineers, 1999)
      The analysis of the Takens-Bogdanov bifurcation of the equilibrium at the origin in the Chua’s equation with a cubic ...