200
Air Pollution and Turbulence: Modeling and Applications
Lin, J.S. and Hildemann, L.M., 1997. A generalised mathematical scheme to analytically solve
the atmospheric diffusion equation with dry deposition. Atmos. Environ. 31, 59–71.
Mangia, C., Moreira, D.M., Schipa, I., Degrazia, G.A., Tirabassi, T., and Rizza, U., 2002.
Evaluation of a new eddy diffusivity parameterization from turbulent Eulerian spectra in
different stability conditions. Atmos. Environ. 36, 67–76.
Moreira, D.M., Rizza, U., Vilhena, M.T., and Goulart, A.G., 2005a. Semi-analytical model
for pollution dispersion in the planetary boundary layer. Atmos. Environ. 39(14),
2689–2697.
Moreira, D.M., Vilhena, M.T., Tirabassi, T., Buske, D., and Cotta, R.M., 2005b. Near source
atmospheric pollutant dispersion using the new GILTT method. Atmos. Environ. 39(34),
6290–6295.
Moreira, D.M, Carvalho, J.C., Goulart, A.G., and Tirabassi, T., 2005c. Simulation of the dispersion of pollutants using two approaches for the case of a low source in the SBL:
evaluation of turbulence parameterizations. Water Air Soil Pollut. 161, 285–297.
Moreira, D.M, Vilhena, M.T., Tirabassi, T., Costa, C., and Bodmann, B., 2006a. Simulation
of pollutant dispersion in atmosphere by the Laplace transform: The ADMM approach.
Water Air Soil Pollut. 177, 411–439.
Moreira, D.M., Vilhena, M.T., Buske, D., and Tirabassi, T., 2006b. The GILTT solution of
the advection-diffusion equation for an inhomogeneous and nonstationary PBL. Atmos.
Environ. 40, 3186–3194.
Moreira, D.M., Vilhena, M.T., Buske, D., and Tirabassi, T., 2009a. The state-of-art of the
GILTT method to simulate pollutant dispersion in the atmosphere. Atmos. Res. 92,
1–17.
Moreira, D.M., Vilhena, M.T., Tirabassi, T., Buske, D., and Costa, C.P., 2009b. Comparison
between analytical models to simulate pollutant dispersion in the atmosphere. Int. J.
Environ. Waste Management, in press.
Nieuwstadt, F.T.M., 1980. An analytical solution of the time-dependent, one-dimensional diffusion equation in the atmospheric boundary layer. Atmos. Environ. 14, 1361–1364.
Nieuwstadt, F.T.M. and de Haan, B.J., 1981. An analytical solution of one-dimensional diffusion equation in a nonstationary boundary layer with an application to inversion rise
fumigation. Atmos. Environ. 15, 845–851.
Olesen, H.R., 1995. Datasets and protocol for model validation. Int. J. Environ. Pollut. 5,
693–701.
Panofsky, H.A. and Dutton, J.A., 1984. Atmospheric Turbulence. John Wiley & Sons, New
York.
Robson, R.E. and Mayocchi, C.L., 1994. A simple model of countergradient fl ow. Phys. Fluids
6(6), 1952–1954.
Rounds, W., 1955. Solutions of the two-dimensional diffusion equation. Trans. Am. Geophys.
Union 36, 395–405.
Scriven, R.A. and Fisher, B.A., 1975. The long range transport of airborne material and its
removal by deposition and washout-II. The effect of turbulent diffusion. Atmos. Environ.
9, 59–69.
Seinfeld, J.H. and Pandis, S.N., 1998. Atmospheric Chemistry and Physics. John Wiley &
Sons, New York, pp. 13–26.
Sharan, M., Singh, M.P., and Yadav, A.K., 1996a. A mathematical model for the atmospheric
dispersion in low winds with eddy diffusivities as linear function of downwind distance.
Atmos. Environ. 30, 1137–1145.
Sharan, M., Singh, M.P., Yadav, A.K., Agarwal, P., and Nigam, S., 1996b. A mathematical
model for dispersion of air pollutants in low winds conditions. Atmos. Environ. 30,
1209–1220.
Sharan, M., Yadav, A.K., and Modani, M., 2002. Simulation of short-range diffusion experiment in low wind convective conditions. Atmos. Environ. 36, 1901–1906.
© 2010 by Taylor and Francis Group, LLC
Air Pollution and Turbulence: Modeling and Applications
Lin, J.S. and Hildemann, L.M., 1997. A generalised mathematical scheme to analytically solve
the atmospheric diffusion equation with dry deposition. Atmos. Environ. 31, 59–71.
Mangia, C., Moreira, D.M., Schipa, I., Degrazia, G.A., Tirabassi, T., and Rizza, U., 2002.
Evaluation of a new eddy diffusivity parameterization from turbulent Eulerian spectra in
different stability conditions. Atmos. Environ. 36, 67–76.
Moreira, D.M., Rizza, U., Vilhena, M.T., and Goulart, A.G., 2005a. Semi-analytical model
for pollution dispersion in the planetary boundary layer. Atmos. Environ. 39(14),
2689–2697.
Moreira, D.M., Vilhena, M.T., Tirabassi, T., Buske, D., and Cotta, R.M., 2005b. Near source
atmospheric pollutant dispersion using the new GILTT method. Atmos. Environ. 39(34),
6290–6295.
Moreira, D.M, Carvalho, J.C., Goulart, A.G., and Tirabassi, T., 2005c. Simulation of the dispersion of pollutants using two approaches for the case of a low source in the SBL:
evaluation of turbulence parameterizations. Water Air Soil Pollut. 161, 285–297.
Moreira, D.M, Vilhena, M.T., Tirabassi, T., Costa, C., and Bodmann, B., 2006a. Simulation
of pollutant dispersion in atmosphere by the Laplace transform: The ADMM approach.
Water Air Soil Pollut. 177, 411–439.
Moreira, D.M., Vilhena, M.T., Buske, D., and Tirabassi, T., 2006b. The GILTT solution of
the advection-diffusion equation for an inhomogeneous and nonstationary PBL. Atmos.
Environ. 40, 3186–3194.
Moreira, D.M., Vilhena, M.T., Buske, D., and Tirabassi, T., 2009a. The state-of-art of the
GILTT method to simulate pollutant dispersion in the atmosphere. Atmos. Res. 92,
1–17.
Moreira, D.M., Vilhena, M.T., Tirabassi, T., Buske, D., and Costa, C.P., 2009b. Comparison
between analytical models to simulate pollutant dispersion in the atmosphere. Int. J.
Environ. Waste Management, in press.
Nieuwstadt, F.T.M., 1980. An analytical solution of the time-dependent, one-dimensional diffusion equation in the atmospheric boundary layer. Atmos. Environ. 14, 1361–1364.
Nieuwstadt, F.T.M. and de Haan, B.J., 1981. An analytical solution of one-dimensional diffusion equation in a nonstationary boundary layer with an application to inversion rise
fumigation. Atmos. Environ. 15, 845–851.
Olesen, H.R., 1995. Datasets and protocol for model validation. Int. J. Environ. Pollut. 5,
693–701.
Panofsky, H.A. and Dutton, J.A., 1984. Atmospheric Turbulence. John Wiley & Sons, New
York.
Robson, R.E. and Mayocchi, C.L., 1994. A simple model of countergradient fl ow. Phys. Fluids
6(6), 1952–1954.
Rounds, W., 1955. Solutions of the two-dimensional diffusion equation. Trans. Am. Geophys.
Union 36, 395–405.
Scriven, R.A. and Fisher, B.A., 1975. The long range transport of airborne material and its
removal by deposition and washout-II. The effect of turbulent diffusion. Atmos. Environ.
9, 59–69.
Seinfeld, J.H. and Pandis, S.N., 1998. Atmospheric Chemistry and Physics. John Wiley &
Sons, New York, pp. 13–26.
Sharan, M., Singh, M.P., and Yadav, A.K., 1996a. A mathematical model for the atmospheric
dispersion in low winds with eddy diffusivities as linear function of downwind distance.
Atmos. Environ. 30, 1137–1145.
Sharan, M., Singh, M.P., Yadav, A.K., Agarwal, P., and Nigam, S., 1996b. A mathematical
model for dispersion of air pollutants in low winds conditions. Atmos. Environ. 30,
1209–1220.
Sharan, M., Yadav, A.K., and Modani, M., 2002. Simulation of short-range diffusion experiment in low wind convective conditions. Atmos. Environ. 36, 1901–1906.
© 2010 by Taylor and Francis Group, LLC