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This parallelism between rule applications within one membrane is modeled with multithreading.
The conductivity of the membrane is modeled using the Arrhenius equation to describe the temperature dependence.
The vesicle membrane is modeled as an inextensible elastic interface with an electric capacitance and an electric conductance.
The membrane is modeled as a functional surface, where the mass fluxes of each species will be determined based on the local partial pressures, the permeability, and the selectivity of the membrane.
So, the membrane is modeled as an isotropic pressure loaded shallow spherical shell and its dynamic behavior and snap-through buckling considering different types of dynamic excitation relevant to the understanding of the VAD behavior is investigated.
As noted earlier in the protein solvation case study, the membrane is modeled as a dielectric slab of variable thickness.
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The membrane is modelled as a series of flat plates, connected through joints, representing the flexibility of the membrane itself.
The three water transport mechanisms across the membrane are modeled.
The in-plane deformation of the membrane was modeled by the neo-Hookean or Skalak law.
No pathways for conducting Ca2+ across the membrane were modeled.
The diffusion restriction induced by mitochondrial outer membrane was modeled by changing the apparent Km(ADP) of ATP synthase.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com