Pollutant Dispersion Simulation in the ABL by the GILTT Method
199
Buske, D., Vilhena, M.T., Moreira, D.M., and Tirabassi, T., 2009. An analytical solution for
the transient two-dimensional advection-diffusion equation with non-Fickian closure
in Cartesian geometry by integral transform technique. In: C. Constanda, S. Potapenko
(eds.), Integral Methods in Science and Engineering, Vol. 2, Chapter 4.
Costa, C.P., Vilhena, M.T., Moreira, D.M., and Tirabassi, T., 2006. Semi-analytical solution
of the steady three-dimensional advection-diffusion equation in the planetary boundary
layer. Atmos. Environ. 40(29), 5659–5669.
Cuijpers, J.W.M. and P. Bechtold, 1995. A simple parameterization of cloud water related
variables for use in boundary layer models. J. Atmos. Sci. 52(13), 2486–2490.
Cuxart, J., Bougeault, Ph., and Redelsperger, J.L., 2000. A turbulence scheme allowing for
mesoscale and large-eddy simulations. Q. J. R. Meteorol. Soc. 126, 1–30.
Deardoff, J.W., 1966. The countergradient heat fl ux in the lower atmosphere and in the laboratory. J. Atmos. Sci. 23, 503–506.
Deardoff, J.W., 1972. Numerical investigation of neutral and unstable planetary boundary
layers. J. Atmos. Sci. 29, 91–115.
Deardoff, J.W. and Willis, G.E., 1975. A parameterization of diffusion into the mixed layer,
J. Appl. Meteor. 14, 1451–1458.
Degrazia, G.A., Campos Velho, H.F., and Carvalho, J.C., 1997. Nonlocal exchange coeffi -
cients for the convective boundary layer derived from spectral properties. Contr. Atmos.
Phys., 57–64.
Degrazia, G.A., Mangia, C., and Rizza, U., 1998a. A comparison between different methods to
estimate the lateral dispersion parameter under convective conditions. J. Appl. Meteor.
37, 227–231.
Degrazia, G.A., 1998b. Modelling dispersion from elevated sources in a planetary boundary
layer dominated by moderate convection. Il Nuovo Cimento 21(3), 345–353.
Degrazia, G.A., Moreira, D.M., Campos, C.R.J., Carvalho, J.C., and Vilhena, M.T., 2002.
Comparison between an integral and algebraic formulation for the eddy diffusivity using
the Copenhagen experimental dataset. Il Nuovo Cimento 25C, 207–218.
Demuth, C., 1978. A contribution to the analytical steady solution of the diffusion equation for
line sources. Atmos. Environ. 12, 1255–1258.
Ertel, H., 1942. Der vertikale turbulenz-wärmestrom in der atmosphäre. Meteor. Z. 59,
250–253.
Fiedler, B.H. and Moeng, C.H., 1985. A practical integral closure model for mean vertical
transport of a scalar in a convective boundary layer. J. Atmos. Sci. 42(4), 359–363.
Gryning, S.E. and Lyck, E. 1984. Atmospheric dispersion from elevated source in an urban
area: Comparison between tracer experiments and model calculations. J. Appl. Meteor.
23, 651–654.
Hφjstrup, J., 1982. Velocity spectra in the unstable boundary layer. J. Atmos. Sci. 39,
2239–2248.
Hamba, F., 1993. A modifi ed K model for chemically reactive species in the planetary boundary layer. J. Geophys. Res. 98(3), 5173–5182.
Hanna, S.R., 1989. Confi dence limit for air quality models as estimated by bootstrap and jacknife resampling methods. Atmos. Environ. 23, 1385–1395.
Holtslag, A. and Boville, B.A., 1993. Local versus nonlocal boundary-layer diffusion in a
global climate model. J. Climate 6, 1825–1842.
Holtslag, A. and Moeng, C.H., 1991. Eddy diffusivity and countergradient transport in the
convective atmospheric boundary layer. J. Atmos. Sci. 48, 1690–1698.
Irwin, J.S., 1979. A theoretical variation of the wind profi le power-low exponent as a function
of surface roughness and stability. Atmos. Environ. 13, 191–194.
Lafore, J.P., Stein, J., Asencio, N., Bougeault, P., Ducrocq, V., Duron, J., Fischer, C. et al.,
1998. The meso-NH atmospheric simulation system. Part I: Adiabatic formulation and
control simulations. Ann. Geophys. 16, 90–109.
© 2010 by Taylor and Francis Group, LLC
199
Buske, D., Vilhena, M.T., Moreira, D.M., and Tirabassi, T., 2009. An analytical solution for
the transient two-dimensional advection-diffusion equation with non-Fickian closure
in Cartesian geometry by integral transform technique. In: C. Constanda, S. Potapenko
(eds.), Integral Methods in Science and Engineering, Vol. 2, Chapter 4.
Costa, C.P., Vilhena, M.T., Moreira, D.M., and Tirabassi, T., 2006. Semi-analytical solution
of the steady three-dimensional advection-diffusion equation in the planetary boundary
layer. Atmos. Environ. 40(29), 5659–5669.
Cuijpers, J.W.M. and P. Bechtold, 1995. A simple parameterization of cloud water related
variables for use in boundary layer models. J. Atmos. Sci. 52(13), 2486–2490.
Cuxart, J., Bougeault, Ph., and Redelsperger, J.L., 2000. A turbulence scheme allowing for
mesoscale and large-eddy simulations. Q. J. R. Meteorol. Soc. 126, 1–30.
Deardoff, J.W., 1966. The countergradient heat fl ux in the lower atmosphere and in the laboratory. J. Atmos. Sci. 23, 503–506.
Deardoff, J.W., 1972. Numerical investigation of neutral and unstable planetary boundary
layers. J. Atmos. Sci. 29, 91–115.
Deardoff, J.W. and Willis, G.E., 1975. A parameterization of diffusion into the mixed layer,
J. Appl. Meteor. 14, 1451–1458.
Degrazia, G.A., Campos Velho, H.F., and Carvalho, J.C., 1997. Nonlocal exchange coeffi -
cients for the convective boundary layer derived from spectral properties. Contr. Atmos.
Phys., 57–64.
Degrazia, G.A., Mangia, C., and Rizza, U., 1998a. A comparison between different methods to
estimate the lateral dispersion parameter under convective conditions. J. Appl. Meteor.
37, 227–231.
Degrazia, G.A., 1998b. Modelling dispersion from elevated sources in a planetary boundary
layer dominated by moderate convection. Il Nuovo Cimento 21(3), 345–353.
Degrazia, G.A., Moreira, D.M., Campos, C.R.J., Carvalho, J.C., and Vilhena, M.T., 2002.
Comparison between an integral and algebraic formulation for the eddy diffusivity using
the Copenhagen experimental dataset. Il Nuovo Cimento 25C, 207–218.
Demuth, C., 1978. A contribution to the analytical steady solution of the diffusion equation for
line sources. Atmos. Environ. 12, 1255–1258.
Ertel, H., 1942. Der vertikale turbulenz-wärmestrom in der atmosphäre. Meteor. Z. 59,
250–253.
Fiedler, B.H. and Moeng, C.H., 1985. A practical integral closure model for mean vertical
transport of a scalar in a convective boundary layer. J. Atmos. Sci. 42(4), 359–363.
Gryning, S.E. and Lyck, E. 1984. Atmospheric dispersion from elevated source in an urban
area: Comparison between tracer experiments and model calculations. J. Appl. Meteor.
23, 651–654.
Hφjstrup, J., 1982. Velocity spectra in the unstable boundary layer. J. Atmos. Sci. 39,
2239–2248.
Hamba, F., 1993. A modifi ed K model for chemically reactive species in the planetary boundary layer. J. Geophys. Res. 98(3), 5173–5182.
Hanna, S.R., 1989. Confi dence limit for air quality models as estimated by bootstrap and jacknife resampling methods. Atmos. Environ. 23, 1385–1395.
Holtslag, A. and Boville, B.A., 1993. Local versus nonlocal boundary-layer diffusion in a
global climate model. J. Climate 6, 1825–1842.
Holtslag, A. and Moeng, C.H., 1991. Eddy diffusivity and countergradient transport in the
convective atmospheric boundary layer. J. Atmos. Sci. 48, 1690–1698.
Irwin, J.S., 1979. A theoretical variation of the wind profi le power-low exponent as a function
of surface roughness and stability. Atmos. Environ. 13, 191–194.
Lafore, J.P., Stein, J., Asencio, N., Bougeault, P., Ducrocq, V., Duron, J., Fischer, C. et al.,
1998. The meso-NH atmospheric simulation system. Part I: Adiabatic formulation and
control simulations. Ann. Geophys. 16, 90–109.
© 2010 by Taylor and Francis Group, LLC