International audienceNew morphological descriptors of complex porous networks are introduced and validated in this paper. These descriptors are based on the concept of "reachable volume fraction" here applied on multi-scale Boolean schemes; this fraction is computable for percolating spheres using step by step erosions of the porous network, providing information about the percolation strength of spherical particles with increasing radius. This process yields a critical radius, which, together with the dynamic reachable volume fraction provide a characterization of the porous media
Abstract. It is an attractive approach to predict flow and in based on direct investigations of thei...
Quantifying the connectivity of pore networks is a key issue not only for modelling fluid flow and s...
For a broad range of applications, the most important transport property of porous media is permeabi...
International audienceNew morphological descriptors of complex porous networks are introduced and va...
Monte Carlo simulations for a large family of discretized Boolean models exhibit complex dependencie...
Fractals are a relatively recent development in mathematics that show promise as a foundation for mo...
Quantifying the connectivity of pore networks is a key issue not only for modelling fluid flow and s...
Fluid flow properties in porous media are largely determined by the geometry and topology of the po...
In this paper we present new methods to estimate the effective permeability (k_eff) of heterogeneous...
Starting from the analysis of correlated percolation lattices, we develop a new predictive model for...
Considerable effort has been directed towards the application of percolation theory and fractal mode...
We study the relation of permeability and morphology for porous structures composed of randomly plac...
Constraining fluid permeability in porous media is central to a wide range of theoretical, industria...
The pore configuration in porous medium is assumed to be the randomly distributed cube-like particle...
International audienceThe overall properties of fractured porous media such as permeability and tran...
Abstract. It is an attractive approach to predict flow and in based on direct investigations of thei...
Quantifying the connectivity of pore networks is a key issue not only for modelling fluid flow and s...
For a broad range of applications, the most important transport property of porous media is permeabi...
International audienceNew morphological descriptors of complex porous networks are introduced and va...
Monte Carlo simulations for a large family of discretized Boolean models exhibit complex dependencie...
Fractals are a relatively recent development in mathematics that show promise as a foundation for mo...
Quantifying the connectivity of pore networks is a key issue not only for modelling fluid flow and s...
Fluid flow properties in porous media are largely determined by the geometry and topology of the po...
In this paper we present new methods to estimate the effective permeability (k_eff) of heterogeneous...
Starting from the analysis of correlated percolation lattices, we develop a new predictive model for...
Considerable effort has been directed towards the application of percolation theory and fractal mode...
We study the relation of permeability and morphology for porous structures composed of randomly plac...
Constraining fluid permeability in porous media is central to a wide range of theoretical, industria...
The pore configuration in porous medium is assumed to be the randomly distributed cube-like particle...
International audienceThe overall properties of fractured porous media such as permeability and tran...
Abstract. It is an attractive approach to predict flow and in based on direct investigations of thei...
Quantifying the connectivity of pore networks is a key issue not only for modelling fluid flow and s...
For a broad range of applications, the most important transport property of porous media is permeabi...