2010
DOI: 10.1002/aic.12233
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Constant number Monte Carlo simulation of population balances with multiple growth mechanisms

Abstract: We present a complete simulation scheme for particulate processes based on the constant number Monte Carlo methodology. Specifically, the proposed scheme can be applied towards the solution of population balances that include nucleation, coagulation and surface deposition, coupled to chemical reactions. The synthesis of titania

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Cited by 29 publications
(11 citation statements)
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“…Namely, the time delay of mutation to percolate through the PF gene circuit can affect the outcome of the PF cell population (see SI Section 3.3). The fine-grain PDA accounts for the processes of probabilistic cell division, stochastic switching of phenotypes, and uses a constant-number Monte Carlo technique to accurately simulate the statistics of an exponentially growing cell population (Charlebois et al, 2011b; Khalili et al, 2010; Mantzaris, 2006; Mantzaris, 2007). Evolutionary dynamics are generally assumed to push the population towards a peak in the fitness landscape [for a review see (de Visser & Krug, 2014)].…”
Section: Resultsmentioning
confidence: 99%
“…Namely, the time delay of mutation to percolate through the PF gene circuit can affect the outcome of the PF cell population (see SI Section 3.3). The fine-grain PDA accounts for the processes of probabilistic cell division, stochastic switching of phenotypes, and uses a constant-number Monte Carlo technique to accurately simulate the statistics of an exponentially growing cell population (Charlebois et al, 2011b; Khalili et al, 2010; Mantzaris, 2006; Mantzaris, 2007). Evolutionary dynamics are generally assumed to push the population towards a peak in the fitness landscape [for a review see (de Visser & Krug, 2014)].…”
Section: Resultsmentioning
confidence: 99%
“…Numerous studies have investigated the evolution of aerosol size distributions using MC methods that have shown the capabilities of MC approach to approximate aerosol growth processes. Generally, MC methods can be divided into two classes: Constant‐Volume ( Constant‐V ) and Constant‐Number ( Constant‐N ).…”
Section: Kmc Model Developmentmentioning
confidence: 99%
“…Stochastic simulations were based on Equation 1, which we considered as a stochastic processes, and simulated using a Constant-Number Monte Carlo approach [21][22][23][24]. Initially, we assigned N 0 = 10 4 cells equally distributed in the two states from a twovalued distribution.…”
Section: B Stochastic Simulationsmentioning
confidence: 99%