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Abstract

The dynamics of a pulse for reaction-diffusion systems in 1D is considered in the neighborhood of the bifurcation point with codimension two, at which both of saddle-node and drift bifurcations occur at the same time. It is theoretically shown that when the bifurcation parameter is close to such a bifurcation point, a pulse moves with oscillation, and then starts to split.

Journal

  • JMI

    JMI 1, 91-95, 2009

    Faculty of Mathematics, Kyushu University

Codes

  • NII Article ID (NAID)
    120001633478
  • NII NACSIS-CAT ID (NCID)
    AA12444018
  • Text Lang
    ENG
  • Article Type
    journal article
  • Journal Type
    大学紀要
  • ISSN
    18844774
  • NDL Article ID
    10948637
  • NDL Source Classification
    ZM31(科学技術--数学)
  • NDL Call No.
    Z63-D421
  • Data Source
    NDL  IR 
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