ef0c03501_si_001.pdf (732.59 kB)
Download fileImproved Methane Adsorption Model in Shale by Considering Variable Adsorbed Phase Density
journal contribution
posted on 2021-01-14, 15:04 authored by Xingxing Kong, Hongjun Fan, Dianshi Xiao, Pengfei Mu, Shuangfang Lu, Shu Jiang, Guohui ChenNumerous
models have been used to describe the isotherm adsorption
of supercritical methane in porous media. Many models assume that
the adsorbed phase density does not change with pressure during the
adsorption process. However, recent studies show that this assumption
is unreasonable, and the resulting error is enormous. Therefore, we
propose an improved isotherm adsorption model in shale that assumes
that the adsorbed phase density keeps changing and that adsorbed phase
volume remains constant during the adsorption process [the variable
density adsorption (VD) model]. A logarithmic function is used to
describe the change of the adsorbed phase density during the adsorption
process. The product of the adsorbed phase density and volume is used
to calculate the adsorption capacity. The fitting results for large
amounts of methane adsorption data show that this assumption is reasonable.
The fitting results are consistent with the molecular simulation,
and it will be more convenient to obtain the truly adsorbed phase
volume and density. The adsorbed phase volume and density obtained
by the VD model show a good positive correlation with the total organic
carbon, specific surface area, and micropore volume, which indicates
the rationality of adsorption parameters fitted by the model. As a
result of the correct calculation of the adsorption phase density,
the gas in place (GIP) obtained by the VD model is lower than the
supercritical Dubinin–Radushkevich model. The new model proposed
this time provides a new tool for the study of shale methane isotherm
adsorption and a new model for the calculation of GIP. Using this
model, the adsorbed phase density and volume of methane can be obtained
more conveniently and accurately. This will be a milestone in the
VD model.