SIMULATING CONDENSATIONAL GROWTH, EVAPORATION, AND COAGULATION OF AEROSOLS USING A COMBINED MOVING AND STATIONARY SIZE GRID

Citation
Mz. Jacobson et Rp. Turco, SIMULATING CONDENSATIONAL GROWTH, EVAPORATION, AND COAGULATION OF AEROSOLS USING A COMBINED MOVING AND STATIONARY SIZE GRID, Aerosol science and technology, 22(1), 1995, pp. 73-92
Citations number
52
Categorie Soggetti
Engineering, Mechanical","Environmental Sciences
ISSN journal
02786826
Volume
22
Issue
1
Year of publication
1995
Pages
73 - 92
Database
ISI
SICI code
0278-6826(1995)22:1<73:SCGEAC>2.0.ZU;2-V
Abstract
We present a numerical method of simulating the aerosol processes of c oagulation, condensational growth, and evaporation over a hybrid size grid. In the hybrid grid, the volume of involatile core material is co nstant for each size bin, but the volume of volatile material fluctuat es. Since particles in each bin grow and evaporate at their own pace, particles from one bin can obtain the same volume as those from anothe r bin while maintaining different composition. Similarly, particles fr om different bins that grow to the same size can evaporate back to the ir respective original core sizes. Allowing independent growth of part icles inhibits numerical diffusion since particles in each bin grow or evaporate to their actual sizes, When two particles coagulate, they f orm a new particle with core volume between the core volumes of partic les in two other bins. We partition the new particle and its total vol ume between these two bins. Similarly, we adapt other processes, such as nucleation, emissions, and transport to the hybrid grid structure. The condensational growth equations developed conserve mass between th e gas phase and size-distributed aerosol phase. Because the equations result in sparse matrices of partial derivatives, SMVGEAR, a sparse-ma trix Gear-type integrator, solves them quickly. Furthermore, the semi- implicit coagulation equations used here conserve volume exactly, are absolutely stable, and require no iteration. Finally,we compared model solutions to both analytical and other integrated numerical solutions . To obtain numerical solutions, we developed and integrated equations that simulate simultaneous coagulation and growth of multicomponent p articles.