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Filtros : "Debbouche, Amar" Limpar

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  • Artigo de periodico-carta/editorial

    Latest computational methods on fractional dynamic systems “VSI fractional dynamic system”. [Editorial] (2021)

    Debbouche, Amar; Feckan, Michal; Morales, Eduardo Alex Hernandez

    Source: Journal of Computational and Applied Mathematics. Unidade: FFCLRP

    Subjects: CIÊNCIA DA COMPUTAÇÃO, SISTEMAS DINÂMICOS

    Acesso à fonteDOIHow to cite
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    • ABNT

      DEBBOUCHE, Amar e FECKAN, Michal e MORALES, Eduardo Alex Hernandez. Latest computational methods on fractional dynamic systems “VSI fractional dynamic system”. [Editorial]. Journal of Computational and Applied Mathematics. Amsterdam: Faculdade de Filosofia, Ciências e Letras de Ribeirão Preto, Universidade de São Paulo. Disponível em: https://doi.org/10.1016/j.cam.2020.113322. Acesso em: 23 maio 2024. , 2021

    • APA

      Debbouche, A., Feckan, M., & Morales, E. A. H. (2021). Latest computational methods on fractional dynamic systems “VSI fractional dynamic system”. [Editorial]. Journal of Computational and Applied Mathematics. Amsterdam: Faculdade de Filosofia, Ciências e Letras de Ribeirão Preto, Universidade de São Paulo. doi:10.1016/j.cam.2020.113322

    • NLM

      Debbouche A, Feckan M, Morales EAH. Latest computational methods on fractional dynamic systems “VSI fractional dynamic system”. [Editorial] [Internet]. Journal of Computational and Applied Mathematics. 2021 ; 388[citado 2024 maio 23 ] Available from: https://doi.org/10.1016/j.cam.2020.113322

    • Vancouver

      Debbouche A, Feckan M, Morales EAH. Latest computational methods on fractional dynamic systems “VSI fractional dynamic system”. [Editorial] [Internet]. Journal of Computational and Applied Mathematics. 2021 ; 388[citado 2024 maio 23 ] Available from: https://doi.org/10.1016/j.cam.2020.113322

  • Artigo de periodico

    On the stability of stationary solutions in diffusion models of oncological processes (2021)

    Debbouche, Amar ; Polovinkina, Marina V. ; Polovinkin, Igor P. ; Valentim Junior, Carlos Alberto; David, Sérgio Adriani

    Source: European Physical Journal Plus. Unidade: FZEA

    Subjects: ONCOLOGIA, EQUAÇÕES DIFERENCIAIS ORDINÁRIAS, NEOPLASIAS

    Acesso à fonteDOIHow to cite
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    • ABNT

      DEBBOUCHE, Amar et al. On the stability of stationary solutions in diffusion models of oncological processes. European Physical Journal Plus, v. 136, n. Ja 2021, p. 1-18, 2021Tradução . . Disponível em: https://doi.org/10.1140/epjp/s13360-020-01070-8. Acesso em: 23 maio 2024.

    • APA

      Debbouche, A., Polovinkina, M. V., Polovinkin, I. P., Valentim Junior, C. A., & David, S. A. (2021). On the stability of stationary solutions in diffusion models of oncological processes. European Physical Journal Plus, 136( Ja 2021), 1-18. doi:10.1140/epjp/s13360-020-01070-8

    • NLM

      Debbouche A, Polovinkina MV, Polovinkin IP, Valentim Junior CA, David SA. On the stability of stationary solutions in diffusion models of oncological processes [Internet]. European Physical Journal Plus. 2021 ; 136( Ja 2021): 1-18.[citado 2024 maio 23 ] Available from: https://doi.org/10.1140/epjp/s13360-020-01070-8

    • Vancouver

      Debbouche A, Polovinkina MV, Polovinkin IP, Valentim Junior CA, David SA. On the stability of stationary solutions in diffusion models of oncological processes [Internet]. European Physical Journal Plus. 2021 ; 136( Ja 2021): 1-18.[citado 2024 maio 23 ] Available from: https://doi.org/10.1140/epjp/s13360-020-01070-8

  • Artigo de periodico

    Stability of stationary solutions for the glioma growth equations with radial or axial symmetries (2021)

    Polovinkina, Marina V. ; Debbouche, Amar ; Polovinkin, Igor P. ; David, Sérgio Adriani

    Source: Mathematical Methods in the Applied Sciences. Unidade: FZEA

    Subjects: EQUAÇÕES DIFERENCIAIS PARCIAIS NÃO LINEARES, SIMETRIA, CÉLULAS

    Acesso à fonteDOIHow to cite
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    • ABNT

      POLOVINKINA, Marina V. et al. Stability of stationary solutions for the glioma growth equations with radial or axial symmetries. Mathematical Methods in the Applied Sciences, p. 1-14, 2021Tradução . . Disponível em: https://doi.org/10.1002/mma.7194. Acesso em: 23 maio 2024.

    • APA

      Polovinkina, M. V., Debbouche, A., Polovinkin, I. P., & David, S. A. (2021). Stability of stationary solutions for the glioma growth equations with radial or axial symmetries. Mathematical Methods in the Applied Sciences, 1-14. doi:10.1002/mma.7194

    • NLM

      Polovinkina MV, Debbouche A, Polovinkin IP, David SA. Stability of stationary solutions for the glioma growth equations with radial or axial symmetries [Internet]. Mathematical Methods in the Applied Sciences. 2021 ; 1-14.[citado 2024 maio 23 ] Available from: https://doi.org/10.1002/mma.7194

    • Vancouver

      Polovinkina MV, Debbouche A, Polovinkin IP, David SA. Stability of stationary solutions for the glioma growth equations with radial or axial symmetries [Internet]. Mathematical Methods in the Applied Sciences. 2021 ; 1-14.[citado 2024 maio 23 ] Available from: https://doi.org/10.1002/mma.7194
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