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19962022
most citedTortuosity-porosity relation in the porous media flow

483 citations · 1.4k across the 27 of their papers we have counts for

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physics.flu-dyn2015★ 33 cited

Power exponential velocity distributions in disordered porous media

Maciej Matyka, Jarosław Gołembiewski, Zbigniew Koza

Velocity distribution functions link the micro- and macro-level theories of fluid flow through porous media. Here we study them for the fluid absolute velocity and its longitudinal…

physics.flu-dyn2013★ 12 cited

Anisotropy of flow in stochastically generated porous media

Maciej Matyka, Zbigniew Koza, Jarosław Gołembiewski +2

Models of porous media are often applied to relatively small systems, which leads not only to system-size-dependent results, but also to phenomena that would be absent in larger sy…

physics.flu-dyn2012★ 107 cited

How to Calculate Tortuosity Easily?

Maciej Matyka, Zbigniew Koza

Tortuosity is one of the key parameters describing the geometry and transport properties of porous media. It is defined either as an average elongation of fluid paths or as a retar…

physics.flu-dyn2011★ 317 cited

Hydraulic tortuosity in arbitrary porous media flow

Artur Duda, Zbigniew Koza, Maciej Matyka

Tortuosity () is a parameter describing an average elongation of fluid streamlines in a porous medium as compared to free flow. In this paper several methods of calculating this…

physics.flu-dyn2009★ 27 cited

Finite-size anisotropy in statistically uniform porous media

Zbigniew Koza, Maciej Matyka, Arzhang Khalili

Anisotropy of the permeability tensor in statistically uniform porous media of sizes used in typical computer simulations is studied. Although such systems are assumed to be isotro…

physics.flu-dyn2008★ 483 cited

Tortuosity-porosity relation in the porous media flow

Maciej Matyka, Arzhang Khalili, Zbigniew Koza

We study numerically the tortuosity--porosity relation in a microscopic model of a porous medium arranged as a collectin of freely overlapping squares. It is demonstrated that the…