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M. Sharan, M. P. Singh and A. K. Yadav, “A Mathematical Model for the Atmospheric Dispersion in Low Winds with Eddy Diffusivities as Linear Function of Downwind Distance,” Atmospheric Environment, Vol. 30, No. 7, 1996, pp. 1137-1145. doi:10.1016/1352-2310(95)00368-1

has been cited by the following article:

• TITLE: Air Pollution Steady-State Advection-Diffusion Equation: The General Three-Dimensional Solution

  AUTHORS: Daniela Buske, Marco Túllio Vilhena, Tiziano Tirabassi, Bardo Bodmann

  KEYWORDS: Advection-Diffusion Equation; Analytical Solution; Laplace Transform; Air Pollution Modeling; Atmospheric Boundary Layer; Eulerian Models

  JOURNAL NAME: Journal of Environmental Protection, Vol.3 No.9A, September 27, 2012

  ABSTRACT: Atmospheric air pollution turbulent fluxes can be assumed to be proportional to the mean concentration gradient. This assumption, along with the equation of continuity, leads to the advection-diffusion equation. Many models simulating air pollution dispersion are based upon the solution (numerical or analytical) of the advection-diffusion equation as- suming turbulence parameterization for realistic physical scenarios. We present the general steady three-dimensional solution of the advection-diffusion equation considering a vertically inhomogeneous atmospheric boundary layer for arbitrary vertical profiles of wind and eddy-diffusion coefficients. Numerical results and comparison with experimental data are shown.