2017
DOI: 10.1007/s11242-017-0904-2
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An Alternative Approach to Predicting Reservoir Performance in a Coalbed Methane (CBM) Well Flowing Under Dominant Matrix Shrinkage Effect

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Cited by 6 publications
(7 citation statements)
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“…Several studies have established the relationship between coal cleat porosity and pressure by combining coal geomechanics with sorption-induced coal swelling/shrinkage. , In this study, the Palmer and Mansoori model is used to relate cleat porosity with pressure. Using matchstick geometry model, a cubic relation can be established between cleat permeability and porosity . Later on, to account for the heterogeneity of the cleat network, Upadhyay and Laik , and Neelu et al incorporated the n th exponent relationship between cleat permeability and porosity. Here, k i and φ i represent the initial cleat permeability and porosity, respectively, and α is a constant given by . The changes in cleat porosity and permeability with pressure depletion as established by eqs and , which lead to pressure-dependent diffusivity, can be accounted for in CBM flow equations by substituting k = αφ n in eq . Neelu et al presented a new pressure-transform, , in the form of stress-dependent adjusted pressure (SDAP) that reduces eq to a single-phase diffusivity equation.…”
Section: Mathematical Modelmentioning
confidence: 99%
“…Several studies have established the relationship between coal cleat porosity and pressure by combining coal geomechanics with sorption-induced coal swelling/shrinkage. , In this study, the Palmer and Mansoori model is used to relate cleat porosity with pressure. Using matchstick geometry model, a cubic relation can be established between cleat permeability and porosity . Later on, to account for the heterogeneity of the cleat network, Upadhyay and Laik , and Neelu et al incorporated the n th exponent relationship between cleat permeability and porosity. Here, k i and φ i represent the initial cleat permeability and porosity, respectively, and α is a constant given by . The changes in cleat porosity and permeability with pressure depletion as established by eqs and , which lead to pressure-dependent diffusivity, can be accounted for in CBM flow equations by substituting k = αφ n in eq . Neelu et al presented a new pressure-transform, , in the form of stress-dependent adjusted pressure (SDAP) that reduces eq to a single-phase diffusivity equation.…”
Section: Mathematical Modelmentioning
confidence: 99%
“…In instantaneous desorption models, the implicit assumption is that the desorption/diffusion process is sufficiently rapid in comparison with the fluid flow through the fractures, and thus, the kinetics of the desorption can be neglected. Upadhyay and Laik , presented a modified method to describe the diffusivity equation for CBM reservoirs in the case of instantaneous desorption.…”
Section: Diffusivity Equation For Two-phase Fluid Flow In the Cbm Res...mentioning
confidence: 99%
“…However, considering the level of heterogeneity of the pore structure within the cleat network, the cubic relationship presents an oversimplification of the geometry. To overcome this aspect, Upadhyay and Laik , incorporated the n th exponent relationship of cleat porosity to permeability. Thus, …”
Section: Diffusivity Equation For Two-phase Fluid Flow In the Cbm Res...mentioning
confidence: 99%
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