2014
DOI: 10.1002/2013wr014956
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Toward efficiency in heterogeneous multispecies reactive transport modeling: A particle‐tracking solution for first‐order network reactions

Abstract: Modeling multispecies reactive transport in natural systems with strong heterogeneities and complex biochemical reactions is a major challenge for assessing groundwater polluted sites with organic and inorganic contaminants. A large variety of these contaminants react according to serial-parallel reaction networks commonly simplified by a combination of first-order kinetic reactions. In this context, a random-walk particle tracking method is presented. This method is capable of efficiently simulating the motio… Show more

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Cited by 48 publications
(50 citation statements)
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“…In subsurface hydrology, this concept has been used in the past to simulate solute transport with sorption/desorption processes (Valocchi and Quinodoz , 1989;Michalak and Kitanidis, 2000), rate-limited mass transfer processes , and kinetic network reactions (Henri and Fernàndez-Garcia, 2014). Following Michalak and Kitanidis (2000) and Henri and Fernàndez-Garcia (2014), transition probabilities can be determined from the evolution of the zeroth spatial moments of the solute plume. This is the procedure employed here.…”
Section: Development Of Transition Probabilitiesmentioning
confidence: 99%
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“…In subsurface hydrology, this concept has been used in the past to simulate solute transport with sorption/desorption processes (Valocchi and Quinodoz , 1989;Michalak and Kitanidis, 2000), rate-limited mass transfer processes , and kinetic network reactions (Henri and Fernàndez-Garcia, 2014). Following Michalak and Kitanidis (2000) and Henri and Fernàndez-Garcia (2014), transition probabilities can be determined from the evolution of the zeroth spatial moments of the solute plume. This is the procedure employed here.…”
Section: Development Of Transition Probabilitiesmentioning
confidence: 99%
“…From Henri and Fernàndez-Garcia (2014), the solution matrix that satisfies the initial condition P t (t = 0) = Id can be assimilated to a state transition probability matrix. This is easily seen by noticing that the system of equations (22) can be interpreted as the forward kolmogorov equations of a continuous-time markov chain in which the state space is formed by the N s species involved in the reaction network and the 1 + N im mobile and immobile domains.…”
Section: Development Of Transition Probabilitiesmentioning
confidence: 99%
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