Hydraulic properties of two‐dimensional random fracture networks following a power law length distribution: 2. Permeability of networks based on lognormal distribution of apertures
By Jean-Raynald de Dreuzy, P. Davy, Olivier Bour. 2001
210 citations recorded by the source corpus.
Subfields: Environmental Engineering, Geophysics, Mechanical Engineering
View Paper: https://www.semanticscholar.org/paper/9b8a0b394e8c9fccacbbf71cf52ba774493a28e1
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Environmental Engineering
- J. Barthélémy
- Denis Allard
- Philippe Ackerer
- Donald M. Reeves
- Frederick Delay
- Olivier Bour
- Philippe Renard
- Muhammad Sahimi
In Geophysics
In Mechanical Engineering
- J. Barthélémy
- Denis Allard
- Donald M. Reeves
- Philippe Renard
- Xavier Emery
- Roussos G. Dimitrakopoulos
- Philippe Naveau
- William Kleiber
Citations in the corpus
- Effective Permeability of Media with a Dense Network of Long and Micro Fractures (2009, methodology): “A domain of validity of the effective medium theory based on the self-consistent scheme that will be developed hereafter is provided in [de Dreuzy et al., 2001a].”
- Simulating Solute Transport in Porous or Fractured Formations Using Random Walk Particle Tracking: A Review (2005, background): “The scale for the connectivity and the flow properties of such computation is improved with particles holding both media (e.g., de Dreuzy et al., 2001a, 2001b, for fractured their time and space position.”
- Connectivity properties of two‐dimensional fracture networks with stochastic fractal correlation (2003, background): “…distribution of fracture positions, it provides a rich variety of behavior for connectivity properties, from classical percolation theory to superposition of infinite fractures (i.e., fractures of length larger than the system size) [Bour and Davy, 1998, 1997; de Dreuzy et al. 2000, 2001a, 2001b].”
- On mapping fracture networks onto continuum (2008, background): “The segregation between dominant and secondary paths increases quickly when broadening the transmissivity distribution [de Dreuzy et al., 2001].”
- Connectivity metrics for subsurface flow and transport (2013, background): “This is the reason why other statistical metrics, such has those developed in the framework of percolation theory [43,44], and already widely applied to fractured media [45–48], should be used.”