The advection-dispersion equation is often used to describe subsurface
contaminant solute transport in a homogeneous, isotropic, and saturat
ed geologic porous medium. An analytical solution to the equation has
been developed by Ogata assuming the domain of space is extended from
zero to infinity. However, the length of the column of geologic porous
medium used in laboratory experimental studies is always finite. Crit
eria for applicability of the solution in analyzing experimental data
obtained from column experiments are established in this paper. The ve
locity of the 50% concentration point of the concentration profile is
often erroneously taken as the retarded advective velocity of the cont
aminant solute to determine the retardation factor and distribution co
efficient of the contaminant between the solid and liquid phases. The
error is carefully investigated for different boundary conditions of t
he experiments and necessary corrections are recommended. Detailed pro
cedures for different applications of the developed correction charts
are also presented in this paper.