2003
DOI: 10.1016/s0169-7722(02)00204-8
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Measurement and analysis of non-Fickian dispersion in heterogeneous porous media

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Cited by 347 publications
(329 citation statements)
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“…Variability in the conductivities between the capped and unconfined cases can be attributed to two factors: (1) variation in packing between the two flow cells in which the sand was less consolidated in the unconfined system, and (2) clay dispersion into pore space of the sand in the capped case, thereby reducing the saturated conductivity. The 31% decrease between the saturated conductivity in the unconfined and capped systems is within the range observed in similar laboratory flow-cell experiments [Levy and Berkowitz, 2003;Conrad et al, 2002;Schroth et al, 1996].…”
Section: Unconfined Systemsupporting
confidence: 83%
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“…Variability in the conductivities between the capped and unconfined cases can be attributed to two factors: (1) variation in packing between the two flow cells in which the sand was less consolidated in the unconfined system, and (2) clay dispersion into pore space of the sand in the capped case, thereby reducing the saturated conductivity. The 31% decrease between the saturated conductivity in the unconfined and capped systems is within the range observed in similar laboratory flow-cell experiments [Levy and Berkowitz, 2003;Conrad et al, 2002;Schroth et al, 1996].…”
Section: Unconfined Systemsupporting
confidence: 83%
“…These sands consist of quartz with minimal surface coatings (99.8% pure SiO 2 , as reported by UNIMIN). Three grain sizes were used in this study, with properties shown in Table 1 [Levy and Berkowitz, 2003;Conrad et al, 2002;Schroth et al, 1996].…”
Section: Setupmentioning
confidence: 99%
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“…Continuous time random walk (CTRW) [Montroll and Weiss, 1965;Scher and Lax, 1973;Berkowitz et al, 2000] also has the potential to model a range of transport behaviors. CTRW models transport as a series of particle jumps, with particle migration coupled in space and time Levy and Berkowitz, 2003]. The principal characteristics of the migration of a tracer are dominated by the late time behavior of the joint probability function ψ(s, t), the probability rate for a displacement s with difference of arrival times t .…”
Section: W07402mentioning
confidence: 99%
“…Particle migration is coupled in time and space, accounting for particle transitions that extend over short and long distances, and short and long times [Margolin and Berkowitz, 2000;Levy and Berkowitz, 2003]. The joint probability density function ψ(s, t) describes each particle transition over a distance and direction s in time t, with a power law tail for ψ(s, t) at large time .…”
Section: Ctrwmentioning
confidence: 99%