2019
DOI: 10.1371/journal.pcbi.1007539
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Protons in small spaces: Discrete simulations of vesicle acidification

Abstract: The lumenal pH of an organelle is one of its defining characteristics and central to its biological function. Experiments have elucidated many of the key pH regulatory elements and how they vary from compartment-to-compartment, and continuum mathematical models have played an important role in understanding how these elements (proton pumps, counter-ion fluxes, membrane potential, buffering capacity, etc.) work together to achieve specific pH setpoints. While continuum models have proven successful in describin… Show more

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Cited by 7 publications
(3 citation statements)
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“…To describe differences between experimental conditions, summary statistics are easy to compute and interpret, however they are insufficient. For example, taking the timepoint by timepoint mean of the single-cell trajectories can obscure asynchronous oscillatory dynamics observed at the single-cell level 66 . Further, average behavior descriptions mask how the distributions of responses actually overlap.…”
Section: Discussionmentioning
confidence: 99%
“…To describe differences between experimental conditions, summary statistics are easy to compute and interpret, however they are insufficient. For example, taking the timepoint by timepoint mean of the single-cell trajectories can obscure asynchronous oscillatory dynamics observed at the single-cell level 66 . Further, average behavior descriptions mask how the distributions of responses actually overlap.…”
Section: Discussionmentioning
confidence: 99%
“…1b (t = 5 min). The plateau reached after ~15 min reflects a dynamic equilibrium between protons being actively pumped into the lumen and protons passively permeating through the membrane down the concentration gradient 19,25 . Addition of the V-ATPase specific inhibitor bafilomycin (Fig.…”
Section: Main Textmentioning
confidence: 99%
“…Hence, some insight can be gained from simulations with a simple ODE model of the vesicles and the external solution (SI 3.4). The reaction can be modeled by taking into account stochastic effects; however, in other work it was determined that population-level behavior was retained in the ODE models. , The rate of change of the concentration of a species A i in a vesicle was determined by the reaction and mass transfer rate as follows: where f ( A i ) contains the enzyme reaction and solution equilibria terms (SI 3.1–3.2) taken from earlier work, ,, A 0 is the concentration of the species in the outer solution, P i is the permeability coefficient of species i, and r is the radius of the vesicle. In the outer solution, the rate of change of the concentration of each species, A 0 , was given by the reaction rate ( g ( A 0 )) and the mass transfer rate (for identical vesicles) as follows: where ϕ = NV j / V 0 = the vesicle volume fraction, which takes into account dilution as a result of the volume change from vesicle to solution.…”
mentioning
confidence: 99%