1999
DOI: 10.1080/027868299304318
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Analytic Solution of the Aerosol Rigorous General Dynamic Equation Without Coagulation in Multidimension

Abstract: ABSTRACT. We present the an alytic solution to the problem of multicomponent aerosol evolution due to condensation and /or evaporation of its components, sources, and deposition mechanisms. We use the rigorou s formulation , which utilizes a p article number distribution depending on time and on the am ount of each component, being that the particle size is a derived variable. This allows us to an alyze the aerosol without the usual assumption of intern al mixing. We solve the hyperbolic equ ation obtained thr… Show more

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Cited by 3 publications
(1 citation statement)
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“…The species mass distribution method addresses the number conservation caveats of the multicomponent sectionalization method by implementing a continuous analogue of the multicomponent sectionalization method. This can also be interpreted as reducing the dimensionality of multicomponent population balance problems via the internally mixed assumption, which states that particles of the same size all have the same composition and effectively reduces the governing equation set to ps equations representing each species in the system at p node points. The sacrifice for this reduction in complexity, of course, is the lack of ability to account for compositional variations at each size range of the population.…”
Section: Representation Of Population Balance Systemsmentioning
confidence: 99%
“…The species mass distribution method addresses the number conservation caveats of the multicomponent sectionalization method by implementing a continuous analogue of the multicomponent sectionalization method. This can also be interpreted as reducing the dimensionality of multicomponent population balance problems via the internally mixed assumption, which states that particles of the same size all have the same composition and effectively reduces the governing equation set to ps equations representing each species in the system at p node points. The sacrifice for this reduction in complexity, of course, is the lack of ability to account for compositional variations at each size range of the population.…”
Section: Representation Of Population Balance Systemsmentioning
confidence: 99%