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Practical coexistence in the chemostat with arbitrarily close growth functions

Abstract : We show that the coexistence of different species in competition for a common resource may be substantially long when their growth functions are arbitrarily closed. The transient behavior is analyzed in terms of slow-fast dynamics. We prove that non-dominant species can first increase before decreasing, depending on their initial proportions.
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https://hal.inria.fr/hal-00999808
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  • HAL Id : hal-00999808, version 2
  • PRODINRA : 30409

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Alain Rapaport, Denis Dochain, Jérôme Harmand. Practical coexistence in the chemostat with arbitrarily close growth functions. Revue Africaine de la Recherche en Informatique et Mathématiques Appliquées, INRIA, 2008, 9 (Spécial issue of Claude Lobry), pp.231-243. ⟨hal-00999808v2⟩

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