4.7 Article

Characterizing shear-thinning fluids transitioning from rheology- to inertia-dominated flow regimes in porous media

期刊

JOURNAL OF HYDROLOGY
卷 601, 期 -, 页码 -

出版社

ELSEVIER
DOI: 10.1016/j.jhydrol.2021.126498

关键词

Reynolds number; Nonlinear flow; Non-Newtonian; Inertial effects; Pore geometry; Power law fluids

资金

  1. National Natural Science Foundation of China [41977161, 41907171]
  2. Tianjin University
  3. Tianjin Normal University [52XB2003]

向作者/读者索取更多资源

Understanding and predicting non-Newtonian fluid flows in porous media is crucial for geophysical and environmental problems. Through numerical simulations, a predictive function was established between critical Reynolds number (Re-c) and hydraulic shape factor (beta) and power law exponent (n), providing a method to estimate Re-c based on measurable properties via imaging techniques. This mechanistic modelling work sheds light on predicting nonlinear flow for non-Newtonian fluids at the continuum scale by understanding under what conditions significant inertial effects occur.
Understanding and predicting non-Newtonian fluid flows in porous media is crucial for many geophysical and environmental problems. Although extensive studies have investigated nonlinear flow for shear thinning fluids, the critical Reynolds number (Re-c) for identifying nonlinearity in transition from rheology-dominated to inertiadominated flows remains unclear. To determine Re-c, we conducted hundreds of direct numerical simulations of power law fluids with diverse fluid rheology (quantified by a power law exponent n) through a variety of pore geometries which are characterized by a non-dimensional hydraulic shape factor (beta). The numerically-derived pressure gradient and fluid flux were used to compute the bulk viscosity similar to Reynolds number curves, which were further employed to determine Re-c. With knowing Re-c, we established a predictive function between Re-c and (beta, n). This function allows for the estimation of Re-c based on the measurable properties (beta, n) via imaging technique. Our mechanistic modelling work sheds light on predicting nonlinear flow for non-Newtonian fluids at the continuum scale by knowing under what conditions the inertial effects are significant.

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