Reduction of the condensation/evaporation dynamics for atmospheric aerosols: Theoretical and numerical investigation of hybrid methods

Journal of Aerosol Science

Volumn 37, Issue 8, 2006, Pages 950-966

  Debry, Edouard ^a   Sportisse, Bruno ^a  

^a EDF R AND D   (France)

Author keywords

Aerosol modelling; Bins; Bulk; Condensation evaporation; Dynamic; Equilibrium; GDE; Hybrid models; Inorganics; Isorropia; Lagrangian models; Lumping; Mass transfer; Particles; Reduction; Size resolved models; Slow fast species; Thermodynamic model

Indexed keywords

CONDENSATION; EVAPORATION; LAGRANGE MULTIPLIERS; MASS TRANSFER; PARTICLES (PARTICULATE MATTER); PHASE EQUILIBRIA; REDUCTION; THERMODYNAMICS;

AEROSOL MODELING; CONDENSATION/EVAPORATION; EQUILIBRIUM; GDE; HYBRID MODELS; INORGANICS; ISORROPIA; LAGRANGIAN MODELS; LUMPING; THERMODYNAMIC MODELS;

ATMOSPHERIC AEROSOLS;

INORGANIC COMPOUND;

AEROSOL; ALGORITHM; ATMOSPHERIC MODELING; COMPARATIVE STUDY; CONDENSATION; EVAPORATION; HYBRID; NUMERICAL METHOD; REDUCTION; TIMESCALE;

AEROSOL; AIRBORNE PARTICLE; ALGORITHM; ARTICLE; ATMOSPHERE; DYNAMICS; EVAPORATION; HYBRID; MATHEMATICAL ANALYSIS; POLYMERIZATION; PRIORITY JOURNAL; SIMULATION; THEORETICAL STUDY;

EID: 33746290558     PISSN: 00218502     EISSN: None     Source Type: Journal    
DOI: 10.1016/j.jaerosci.2005.09.004     Document Type: Article

References (25)

1. Basset M., and Seinfeld J. Atmospheric equilibrium model of sulfate and nitrate aerosol. Atmospheric Environment 17 (1983) 2237-2252
2. Bowman F., Odum J., Seinfeld J., and Pandis S. Mathematical model for gas-particle partitioning of secondary organic aerosols. Atmospheric Environment 31 23 (1997) 3921-3931
3. Byrd H., Lu P., Nocedal J., and Zhu C. A limited memory algorithm for bound constrained optimization. SIAM Journal of Scientific Computing 16 5 (1995) 1190-1208
4. Capaldo K., Pilinis C., and Pandis S. A computationally efficient hybrid approach for dynamic gas/aerosol transfer in air quality models. Atmospheric Environment 34 (2000) 3617-3627
5. Dahneke B. Theory of dispersed multiphase flow (1983), Academic Press, New York
6. Debry, E. (2004). Numerical simulation of the general dynamic equation. Ph.D. thesis, Ecole Nationale des Ponts et Chaussées.
7. Djouad R., Sportisse B., and Audiffren N. Reduction of multiphase atmospheric chemistry. Journal of Atmospheric Chemistry 46 (2003) 131-157
8. Gaydos T., Koo B., Pandis S., and Chock D. Development and application of an efficient moving sectional approach for the solution of the atmospheric aerosol condensation/evaporation equations. Atmospheric Environment 37 23 (2003) 3303-3316
9. Jacobson M., Tabazadeh A., and Turco R. Simulating equilibrium within aerosols and nonequilibrium between gases and aerosols. Journal of Geophysical Research 101 D4 (1996) 9079-9091 American Geophysical Union
10. Jacobson M., and Turco R. Simulating condensational growth evaporation and coagulation of aerosols using a combined moving and stationary size grid. Aerosol Science and Technology 22 (1996) 73-92
11. Kim Y., Saxena P., and Seinfeld J. Atmospheric gas-aerosol equilibrium i. thermodynamic model. Aerosol Science and Technology 19 (1993) 157-181
12. Kim Y., and Seinfeld J. Simulation of multicomponent aerosol condensation by the moving sectional method. Journal of Colloid and Interface Science 135 1 (1990) 185-199
13. Koo B., and Pandis S. Evaluation of the equilibrium, dynamic, and hybrid aerosol modelling approaches. Aerosol Science and Technology 37 (2003) 53-64
14. Moya M., Pandis S., and Jacobson M. Is the size distribution of urban aerosols determined by thermodynamic equilibrium? An application to southern California. Atmospheric Environment 36 14 (2002) 2349-2365
15. Nenes A., Pandis S., and Pilinis C. Isorropia: A new thermodynamic equilibrium model for multicomponent inorganic aerosols. Aquatic Geochemistry 4 (1998) 123-152
16. Pandis S., Wexler A., and Seinfeld J. Secondary organic aerosol formation and transport-ii. predicting the ambient secondary organic aerosol size distribution. Atmospheric Environment 27A 15 (1993) 2403-2416
17. Pilinis C., Capaldo K., Nenes A., and Pandis S. Madm-a new multi-component aerosol dynamic model. Aerosol Science and Technology 32 (2000) 482-502
18. Pilinis C., and Seinfeld J. Continued development of a general equilibrium model for inorganic multicomponent atmospheric aerosols. Atmospheric Environment 21 11 (1987) 2453-2466
19. Press, W., Vetterling, W., Teukolsky, S., & Flannery, B., 2001. Numerical recipes in fortran 77, (2nd ed.) Vol. 1. Cambridge: Cambridge University Press.
20. Sandu A., and Borden C. A framework for the numerical treatment of aerosol dynamics. Applied Numerical Mathematics 45 (2003) 475-497
21. Saxena P., Hudischewskyj A., Seigneur C., and Seinfeld J. A comparative study of equilibrium approaches to the chemical characterization of secondary aerosols. Atmospheric Environment 20 (1986) 1471-1483
22. Seinfeld J., and Pandis S. Atmospheric chemistry and physics (1998), Wiley-Interscience, New York
23. Sportisse B., and Djouad R. Reduction of chemical kinetics in air pollution modelling. Journal of Computational Physics 164 (2000) 354-376
24. Sportisse B., and Djouad R. Mathematical investigation of mass transfer for atmospheric pollutants into a fixed droplet with aqueous chemistry. Journal of Geophysical Research Atmospheres 108 D2 (2003) 4073
25. Wexler A., Lurmann W., and Seinfeld J. Modelling urban and regional aerosols-i. model development. Atmospheric Environment 28 (1994) 531-546