Monte Carlo simulations of drop growth by coalescence and collision-induced breakup

A Monte Carlo framework to simulate the evolution of drop spectra by coalescence and collision-induced breakup is presented. The stochastic algorithm of Gillespie [1] for chemical reactions in the formulation proposed by Laurenzi and Diamond [2] was used to simulate the kinetic behavior of the drop population. Within Gillespie's framework, the collision-induced breakup process is modeled as a new "chemical reaction". The results of the Monte Carlo simulations were compared with the analytical solution to the collection-breakup equation obtained by Feingold et. al. [3], for an exponential distribution of satellite drops, and a constant collection and breakup kernels. A good correspondence between the analytical and the stochastic algorithm was found for this case.

Saved in:
Bibliographic Details
Main Authors: Alfonso,L., Raga,G.B., Baumgardner,D.
Format: Digital revista
Language:English
Published: Sociedad Mexicana de Física 2009
Online Access:http://www.scielo.org.mx/scielo.php?script=sci_arttext&pid=S0035-001X2009000600006
Tags: Add Tag
No Tags, Be the first to tag this record!
id oai:scielo:S0035-001X2009000600006
record_format ojs
spelling oai:scielo:S0035-001X20090006000062010-04-28Monte Carlo simulations of drop growth by coalescence and collision-induced breakupAlfonso,L.Raga,G.B.Baumgardner,D. Cloud microphysics Monte Carlo simulation breakup process A Monte Carlo framework to simulate the evolution of drop spectra by coalescence and collision-induced breakup is presented. The stochastic algorithm of Gillespie [1] for chemical reactions in the formulation proposed by Laurenzi and Diamond [2] was used to simulate the kinetic behavior of the drop population. Within Gillespie's framework, the collision-induced breakup process is modeled as a new "chemical reaction". The results of the Monte Carlo simulations were compared with the analytical solution to the collection-breakup equation obtained by Feingold et. al. [3], for an exponential distribution of satellite drops, and a constant collection and breakup kernels. A good correspondence between the analytical and the stochastic algorithm was found for this case.info:eu-repo/semantics/openAccessSociedad Mexicana de FísicaRevista mexicana de física v.55 n.6 20092009-12-01info:eu-repo/semantics/articletext/htmlhttp://www.scielo.org.mx/scielo.php?script=sci_arttext&pid=S0035-001X2009000600006en
institution SCIELO
collection OJS
country México
countrycode MX
component Revista
access En linea
databasecode rev-scielo-mx
tag revista
region America del Norte
libraryname SciELO
language English
format Digital
author Alfonso,L.
Raga,G.B.
Baumgardner,D.
spellingShingle Alfonso,L.
Raga,G.B.
Baumgardner,D.
Monte Carlo simulations of drop growth by coalescence and collision-induced breakup
author_facet Alfonso,L.
Raga,G.B.
Baumgardner,D.
author_sort Alfonso,L.
title Monte Carlo simulations of drop growth by coalescence and collision-induced breakup
title_short Monte Carlo simulations of drop growth by coalescence and collision-induced breakup
title_full Monte Carlo simulations of drop growth by coalescence and collision-induced breakup
title_fullStr Monte Carlo simulations of drop growth by coalescence and collision-induced breakup
title_full_unstemmed Monte Carlo simulations of drop growth by coalescence and collision-induced breakup
title_sort monte carlo simulations of drop growth by coalescence and collision-induced breakup
description A Monte Carlo framework to simulate the evolution of drop spectra by coalescence and collision-induced breakup is presented. The stochastic algorithm of Gillespie [1] for chemical reactions in the formulation proposed by Laurenzi and Diamond [2] was used to simulate the kinetic behavior of the drop population. Within Gillespie's framework, the collision-induced breakup process is modeled as a new "chemical reaction". The results of the Monte Carlo simulations were compared with the analytical solution to the collection-breakup equation obtained by Feingold et. al. [3], for an exponential distribution of satellite drops, and a constant collection and breakup kernels. A good correspondence between the analytical and the stochastic algorithm was found for this case.
publisher Sociedad Mexicana de Física
publishDate 2009
url http://www.scielo.org.mx/scielo.php?script=sci_arttext&pid=S0035-001X2009000600006
work_keys_str_mv AT alfonsol montecarlosimulationsofdropgrowthbycoalescenceandcollisioninducedbreakup
AT ragagb montecarlosimulationsofdropgrowthbycoalescenceandcollisioninducedbreakup
AT baumgardnerd montecarlosimulationsofdropgrowthbycoalescenceandcollisioninducedbreakup
_version_ 1756219926484353024