This list contains references from the content that can be linked to their source. For a full set of references and notes please see the PDF or HTML where available.
P. de Anna , J. Jimenez-Martinez , H. Tabuteau , R. Turuban , T. Le Borgne , M. Derrien & Y. Méheust
Mixing and reaction kinetics in porous media: an experimental pore scale quantification. Environ. Sci. Technol.
P. de Anna , T. Le Borgne , M. Dentz , A. M. Tartakovsky , D. Bolster & P. Davy
Flow intermittency, dispersion, and correlated continuous time random walks in porous media. Phys. Rev. Lett.
Hamiltonian formulation of the equations of streamlines in three-dimensional steady flows. Chaos, Solitons Fractals
4 (6), 895–911.
F. de Barros , M. Dentz , J. Koch & W. Nowak
Flow topology and scalar mixing in spatially heterogeneous flow fields. Geophys. Res. Lett.
I. Battiato , D. M. Tartakovsky , A. M. Tartakovsky & T. Scheibe
On breakdown of macroscopic models of mixing-controlled heterogeneous reactions in porous media. Adv. Water Resour.
B. Berkowitz , A. Cortis , M. Dentz & H. Scher
Modeling non-Fickian transport in geological formations as a continuous time random walk. Rev. Geophys.
B. Bijeljic , P. Mostaghimi & M. J. Blunt
Signature of non-fickian solute transport in complex heterogeneous porous media. Phys. Rev. Lett.
G. Chiogna , D. Hochstetler , A. Bellin , P. Kitanidis & M. Rolle
Mixing, entropy and reactive solute transport. Geophys. Res. Lett.
M. S. Chong , J. P. Monty , C. Chin & I. Marusic
The topology of skin friction and surface velocity fields in wall-bounded flows. J. Turbul.
13 (6), 1–10.
J. Duplat , C. Innocenti & E. Villermaux
A nonsequential turbulent mixing process. Phys. Fluids
C. M. Gramling , C. F. Harvey & L. C. Meigs
Reactive transport in porous media: a comparison of model prediction with laboratory visualization. Environ. Sci. Technol.
P. K. Kang , P. de Anna , J. P. Nunes , B. Bijeljic , M. Blunt & R. Juanes
Pore-scale intermittent velocity structure underpinning anomalous transport through 3d porous media. Geophys. Res. Lett.
T. Le Borgne , D. Bolster , M. Dentz , P. de Anna & A. Tartakovsky
Effective pore-scale dispersion upscaling with a correlated continuous time random walk approach. Water Resour. Res.
T. Le Borgne , M. Dentz & E. Villermaux
Stretching, coalescence, and mixing in porous media. Phys. Rev. Lett.
110 (20), 204501.
D. R. Lester , G. Metcalfe & M. G. Trefry
Is chaotic advection inherent to porous media flow?
Phys. Rev. Lett.
R. S. MacKay
Transport in 3D volume-preserving flows. J. Nonlinear Sci.
R. S. MacKay
A steady mixing flow with non-slip boundaries. In Chaos, Complexity and Transport (ed. C. Chandre , X. Leoncini & G. M. Zaslavsky ), pp. 55–68. World Scientific.
G. Metcalfe , M. Speetjens , D. Lester & H. Clercx
Beyond passive: chaotic transport in stirred fluids. In Advances in Applied Mechanics (ed. E. van der Giessen & H. Aref ), vol. 45, pp. 109–188. Elsevier.
I. Mezić & S. Wiggins
On the integrability and perturbations of three-dimensional fluid flows with symmetry. J. Nonlinear Sci.
M. Moroni & J. Cushman
Three-dimensional particle tracking velocimetry studies of the transition from pore dispersion to Fickian dispersion for homogeneous porous media. Water Resour. Res.
37 (4), 873–884.
J. M. Ottino & S. Wiggins
Introduction: mixing in microfluidics. Phil. Trans. R. Soc. Lond. A
362 (1818), 923–935.
W. E. Ranz
Application of a stretch model to mixing, diffusion and reaction in laminar and turbulent flows. AIChE J.
25 (1), 41–47.
C. Scholz , F. Wirner , J. Götz , U. Rüde , G. E. Schröder-Turk , K. Mecke & C. Bechinger
Permeability of porous materials determined from the Euler characteristic. Phys. Rev. Lett.
A. M. Tartakovsky , G. Redden , P. C. Lichtner , T. D. Scheibe & P. Meakin
Mixing-induced precipitation: experimental study and multiscale numerical analysis. Water Resour. Res.
A. M. Tartakovsky , D. M. Tartakovsky & P. Meakin
Stochastic Langevin model for flow and transport in porous media. Phys. Rev. Lett.
A. M. Tartakovsky , D. M. Tartakovsky , T. D. Scheibe & P. Meakin
Hybrid simulations of reaction–diffusion systems in porous media. SIAM J. Sci. Comput.
30 (6), 2799–2816.
A. M. Tartakovsky , G. D. Tartakovsky & T. D. Scheibe
Effects of incomplete mixing on multicomponent reactive transport. Adv. Water Resour.
V. V. Uchaikin & M. Z. Zolotarev
Chance and Stability, Stable Distributions and Their Applications. Walter de Gruyter.
Mixing by porous media. C. R. Mécanique
E. Villermaux & J. Duplat
Mixing as an aggregation process. Phys. Rev. Lett.
H. J. Vogel
Topological characterization of porous media. In Morphology of Condensed Matter (ed. K. Mecke & D. Stoyan ), Lecture Notes in Physics, vol. 600, pp. 75–92. Springer.