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This model exhibits three main difficulties.
This model exhibits three steady states, two stable (solid lines) and one unstable (dashed lines).
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The model exhibits two equilibria: the disease-free and endemic equilibrium.
It shows that this model exhibits two bifurcation phenomena at the intersampling instants.
It is shown that the model exhibits two equilibria, namely, the disease-free equilibrium and the endemic equilibrium.
Other parameters are the same as in Figure 2. To conclude, our results show that depending on the strength of outward BK currents, the model exhibits two distinct patterns of parameter dependence.
Berryman and Millstein [3] investigated an SVEIS epidemic model for an infectious disease that spreads in the host population through horizontal transmission, and they have shown that the model exhibits two equilibria, namely, the disease-free equilibrium and the endemic equilibrium.
The AsymmMK model exhibits two parameters, describing the forward and backward transitions between states.
To be concrete, this glycolysis model exhibits two stationary (<9.6 mM; 16.7 <[Glc x]0 <18.5 mM) and two oscillatory state regimes (9.6 ≤ [Glc x]0 ≤ 16.7; ≥ 18.5 mM).
The model exhibits two major phenomena that were observed in experiments with BCL1-mice: Firstly, tumour growth stimulates the production of new cytotoxic T-lymphocytes; secondly immune cells destroy tumour cells.
It is clear that the unfolding kinetics of the coarse-grain model exhibits two distinct regimes: the force-dependence of τ u is greater at small forces (10 20 pN) than at larger forces (30 60 pN).
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Since I tried Ludwig back in 2017, I have been constantly using it in both editing and translation. Ever since, I suggest it to my translators at ProSciEditing.

Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com