Modal Aerosol Dynamics Modeling
Open Access
- 1 January 1997
- journal article
- research article
- Published by Taylor & Francis in Aerosol Science and Technology
- Vol. 27 (6) , 673-688
- https://doi.org/10.1080/02786829708965504
Abstract
The derivation of the governing equations for modal aerosol dynamics (MAD) models is presented. MAD models represent the aerosol size distribution as an assemblage of distinct populations of aerosol, where each population is distinguished by size or chemical composition. The size distribution of each population is approximated by an analytical modal distribution function; usually by a lognormal distribution function. By substituting the MAD representation of aerosol size distributions into the governing equation for aerosol processes, the governing differential equations for MAD models are derived. These differential equations express the time dependence of the moments of the aerosol size distribution and are called Moment Dynamics Equations (MDEs). The MDEs for Continuously-Stirred Tank Aerosol Reactors (CSTARs) are also derived.Keywords
This publication has 21 references indexed in Scilit:
- A Correlation for Particle Wall Losses by Diffusion in Dilution ChambersAerosol Science and Technology, 1993
- An Analytic Solution to Free Molecule Aerosol CoagulationAerosol Science and Technology, 1990
- Modeling Multicomponent Aerosol Particle Growth By Vapor CondensationAerosol Science and Technology, 1990
- Moment simulation of aerosol evaporationJournal of Aerosol Science, 1987
- Aerosol formation and growth in a laminar core reactorJournal of Colloid and Interface Science, 1986
- DYNAMICS OF AEROSOL FORMATION BY CHEMICAL REACTION*Annals of the New York Academy of Sciences, 1983
- Change of particle size distribution during Brownian coagulationJournal of Colloid and Interface Science, 1983
- Particle Wall Loss Rates in VesselsAerosol Science and Technology, 1982
- Simulation of multicomponent aerosol dynamicsJournal of Colloid and Interface Science, 1980
- Numerical solution of the dynamic equation for particulate systemsJournal of Computational Physics, 1978