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J. S. P. Guerrero, L. C. G. Pimental, T. H. Skaggs and M. Th. van Genucheten, “Analytical Solution of the Advection-Diffusion Transport Equation Using a Change of Variable and Integral Transform Technique,” International Journal of Heat and Mass Transfer, Vol. 52, No. 13-14, 2009, pp. 3297-3304. doi:10.1016/j.ijheatmasstransfer.2009.02.002

has been cited by the following article:

• TITLE: One Dimensional Solute Transport Originating from a Exponentially Decay Type Point Source Along Unsteady Flow Through Heterogeneous Medium

  AUTHORS: Premlata Singh

  KEYWORDS: Uniform point source, Heterogeneity, Dispersivity, Porous Media

  JOURNAL NAME: Journal of Water Resource and Protection, Vol.3 No.8, August 24, 2011

  ABSTRACT: One dimensional advection dispersion equation is analytically solved initially in solute free domain by considering uniform exponential decay input condition at origin. Heterogeneous medium of semi infinite extent is considered. Due to heterogeneity velocity and dispersivity coefficient of the advection dispersion equation are considered functions of space variable and time variable. Analytical solution is obtained using Laplace transform technique when dispersivity depended on velocity. The effects of first order decay term and adsorption are studied. The graphical representations are made using MATLAB