Publicaciones (13) Publicaciones de JOSE CARLOS CAMACHO MORENO

2019

  1. Conservation laws, symmetries, and exact solutions of the classical Burgers–Fisher equation in two dimensions

    Journal of Computational and Applied Mathematics, Vol. 354, pp. 545-550

2018

  1. Classical symmetries and conservation laws for the dissipative Dullin-Gottwald-Holm equation with arbitrary coefficients

    Mathematical Methods in the Applied Sciences, Vol. 41, Núm. 17, pp. 7304-7312

  2. Lie symmetries and conservation laws for a generalized kuramoto-sivashinsky equation

    Mathematical Methods in the Applied Sciences, Vol. 41, Núm. 17, pp. 7295-7303

2017

  1. Classical and potential symmetries for a generalized Fisher equation

    Journal of Computational and Applied Mathematics, Vol. 318, pp. 181-188

  2. Classical symmetries, travelling wave solutions and conservation laws of a generalized Fornberg–Whitham equation

    Journal of Computational and Applied Mathematics, Vol. 318, pp. 149-155

  3. Lie Symmetries for a generalized fourth order nonlinear wave equation

    17th International Conference Computational and Mathematical Methods in Science and Engineering. ’CMMSE” 2017

2014

  1. Simetrías clásicas y soluciones para dos ecuaciones generalizadas de las vibraciones de una viga

    4ta. Conferencia Iberoamericana en Sistemas, Cibernetica e Informatica, CISCI 2005, Memorias

2012

  1. Symmetry reductions for a generalized Dullin-Gottwald-Holm equation

    AIP Conference Proceedings

2011

  1. Exact travelling wave solutions of a beam equation

    Journal of Nonlinear Mathematical Physics

2008

  1. Symmetry analysis and solutions for a generalization of a family of BBM equations

    Journal of Nonlinear Mathematical Physics

2007

  1. Avances en matemática discreta en Andalucía: V Encuentro Andaluz de Matemática Discreta, La Línea de la Concepción (Cádiz), julio de 2007 coord.

    Servicio de Publicaciones

  2. Classical and nonclassical symmetries for a Kuramoto-Sivashinsky equation with dispersive effects

    Mathematical Methods in the Applied Sciences, Vol. 30, Núm. 16, pp. 2091-2100

  3. Simetrías potenciales de un modelo matemático que describe las vibraciones de una viga

    XX Congreso de ecuaciones diferenciales y aplicaciones y X Congreso de Matemáticas aplicadas