A mathematical model describing microbial transport and growth in a heterog
eneous aquifer domain, composed of overlapping subdomains of high-permeabil
ity and low-permeability materials, is developed. Each material is conceptu
ally visualized as a continuum which occupies the entire considered spatial
aquifer domain. Based on the assumption that advection in the low-permeabi
lity domain is negligible, the mathematical model is solved by using a publ
ically available reactive transport code. The importance of modeling microb
ial transport and growth in such a dual-porosity system is demonstrated thr
ough a hypothetical case study.