Stability and bifurcation analysis of a modified chemostat model
In this work, we derive a discrete-time chemostat model from a continuous-time population model using the forward Euler method. We first determine the model’s fixed points and analyze their local stability.
Büyükkahraman Mehtap Lafci
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Machine learning and bifurcation analysis in a discrete predator-prey model with neem-induced mortality. [PDF]
Mehmood T +3 more
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Stabilising spatiotemporal dynamics of mussel-algae coupled map lattices model via proportional-differential control. [PDF]
Zhu Y +4 more
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Tunneling Splittings in the Water Hexamer Prisms Composed of Stacked Water Trimers. [PDF]
Tokić N, Cvitaš MT.
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Dynamics of a discrete-time predator-prey model with exponential prey growth and saturated response. [PDF]
Emam HH, El-Metwally H, Hamada MY.
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Generative epigenetic landscapes map the topology and topography of cell fates. [PDF]
Mochulska V, François P.
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Bifurcation and computational analysis of anthracnose virus spread in plants with splashing-rain under hypersensitive response. [PDF]
Faiz K +5 more
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Complex excitability and "flipping" of granule cells: An experimental and computational study. [PDF]
Danielewicz J +5 more
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Ultrafast Random Number Generation Using Broadband Polarization Chaos in QD Spin-VCSELs. [PDF]
Tselios C +3 more
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MRI Visibility and MR-DSA Concordance of the Nuvascular Harbor Intrasaccular Occlusion Device: A Preclinical Study. [PDF]
Hatipoglu Majernik G +7 more
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