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Multiple-Relaxation-Time Lattice Boltzmann scheme for fractional advection–diffusion equation

Computer physics communications, 2019-01, Vol.234, p.40-54

2019

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Making Waves: Modeling bioturbation in soils – are we burrowing in the right direction?

Water research (Oxford), 2022-06, Vol.216, p.118342-118342, Article 118342

2022

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Geometrically driven liquid wicking: numerical study and experimental validation

European physical journal. Applied physics, 2020-09, Vol.91 (3), p.31101

2020

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Identifying Space-Dependent Coefficients and the Order of Fractionality in Fractional Advection–Diffusion Equation

Transport in porous media, 2017, Vol.116 (1), p.53-71

2017

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Directional Water Wicking on a Metal Surface Patterned by Microchannels

Materials, 2021-01, Vol.14 (3), p.490

2021

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Derivation of Feynman–Kac and Bloch–Torrey Equations in a Trapping Medium

Methodology and computing in applied probability, 2020-03, Vol.22 (1), p.49-74

2020

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On fractal nature of groundwater level fluctuations due to rainfall process

Chaos, solitons and fractals, 2016-01, Vol.82, p.103-115

2016

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Computing the Longtime Behaviour of NMR Propagators in Porous Media Using a Pore Network Random Walk Model

Transport in porous media, 2014, Vol.101 (2), p.251-267

2014

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A time fractional model to represent rainfall process

Water Science and Engineering, 2014, Vol.7 (1), p.32-40

2014

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Non Fickian flux for advection–dispersion with immobile periods

Journal of physics. A, Mathematical and theoretical, 2009-03, Vol.42 (11), p.115001-115001 (17)

2009

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From particles scale to anomalous or classical convection-diffusion models with path integrals

Discrete and continuous dynamical systems. Series S, 2014-04, Vol.7 (2), p.207-238

2014

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Fractional diffusion and reflective boundary condition

Physica A, 2006-08, Vol.368 (2), p.355-361

2006

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All order moments and other functionals of the increments of some non-Markovian processes

Journal of statistical mechanics, 2011-02, Vol.2011 (2), p.P02006

2011

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A continuous variant for Grünwald–Letnikov fractional derivatives

Physica A, 2008-05, Vol.387 (12), p.2750-2760

2008

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Model to interpret pulsed-field-gradient NMR data including memory and superdispersion effects

Physical review. E, Statistical, nonlinear, and soft matter physics, 2014-06, Vol.89 (6), p.062121-062121, Article 062121

2014

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Continuous-time random-walk model of transport in variably saturated heterogeneous porous media

Physical review. E, Statistical, nonlinear, and soft matter physics, 2010-03, Vol.81 (3 Pt 1), p.031104-031104, Article 031104

2010

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Structuration de la convection mixte en milieu poreux confiné latéralement et chauffé par le bas : effets d'inertie

Comptes rendus. Mecanique, 2002-12, Vol.330 (12), p.885-891

2002

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Numerical study of instability in a horizontal porous channel with bottom heating and forced horizontal flow

Physics of fluids (1994), 1998-09, Vol.10 (9), p.2198-2207

1998

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Mass transport subject to time-dependent flow with nonuniform sorption in porous media

Physical review. E, Statistical, nonlinear, and soft matter physics, 2009-11, Vol.80 (5 Pt 2), p.056301-056301, Article 056301

2009

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Space-fractional advection-diffusion and reflective boundary condition

Physical review. E, Statistical, nonlinear, and soft matter physics, 2006-02, Vol.73 (2 Pt 1), p.021104-021104, Article 021104

2006

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Accuracy and efficiency of adjoint state based parameter identification for fractional advection diffusion equation with space-dependent coefficients

2016 International Conference on Control, Decision and Information Technologies (CoDIT), 2016, p.134-139

2016

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Instabilities in an open top horizontal porous layer subjected to pulsating thermal boundary conditions

Continuum mechanics and thermodynamics, 2001-02, Vol.13 (1), p.41-58

2001

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A displacement approach to anomalous diffusion

Communications in nonlinear science & numerical simulation, 2014

2014

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Adjoint state method for fractional diffusion: Parameter identification

Computers & mathematics with applications (1987), 2013-09, Vol.66 (5), p.630-638

2013

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Characterizing anomalous diffusion by studying displacements

Communications in nonlinear science & numerical simulation, 2014-07, Vol.19 (7), p.2284-2293

2014

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Multiple-Relaxation-Time Lattice Boltzmann scheme for fractional advection–diffusion equation

Making Waves: Modeling bioturbation in soils – are we burrowing in the right direction?

Geometrically driven liquid wicking: numerical study and experimental validation

Identifying Space-Dependent Coefficients and the Order of Fractionality in Fractional Advection–Diffusion Equation

Directional Water Wicking on a Metal Surface Patterned by Microchannels

Derivation of Feynman–Kac and Bloch–Torrey Equations in a Trapping Medium

On fractal nature of groundwater level fluctuations due to rainfall process

Computing the Longtime Behaviour of NMR Propagators in Porous Media Using a Pore Network Random Walk Model

A time fractional model to represent rainfall process

Non Fickian flux for advection–dispersion with immobile periods

From particles scale to anomalous or classical convection-diffusion models with path integrals

Fractional diffusion and reflective boundary condition

All order moments and other functionals of the increments of some non-Markovian processes

A continuous variant for Grünwald–Letnikov fractional derivatives

Model to interpret pulsed-field-gradient NMR data including memory and superdispersion effects

Continuous-time random-walk model of transport in variably saturated heterogeneous porous media

Structuration de la convection mixte en milieu poreux confiné latéralement et chauffé par le bas : effets d'inertie

Numerical study of instability in a horizontal porous channel with bottom heating and forced horizontal flow

Mass transport subject to time-dependent flow with nonuniform sorption in porous media

Space-fractional advection-diffusion and reflective boundary condition

Accuracy and efficiency of adjoint state based parameter identification for fractional advection diffusion equation with space-dependent coefficients

Instabilities in an open top horizontal porous layer subjected to pulsating thermal boundary conditions

A displacement approach to anomalous diffusion

Adjoint state method for fractional diffusion: Parameter identification

Characterizing anomalous diffusion by studying displacements

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