2022
DOI: 10.1016/j.chroma.2022.463110
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Taming Taylor-Aris dispersion through chaotic advection

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Cited by 11 publications
(9 citation statements)
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“…The optimal velocity lies around 100 μm s –1 (see the dashed line) due to the small molecular diffusion coefficient ( D m = 80 μm 2 s –1 ) of the studied molecule (FITC–Dextran 20 kDa). In a recent theoretical study of Cerbelli and co-workers, it was demonstrated that the region near the conventionally observed minimum of the van Deemter curve is in fact more complex in the vortex chromatography mode, displaying near the minimum two inflection points. The exact curve shape is very likely to depend on the vortex flow profile, which is most likely not identical for the conducted theoretical work as compared to the experimental work presented here.…”
Section: Resultsmentioning
confidence: 97%
See 1 more Smart Citation
“…The optimal velocity lies around 100 μm s –1 (see the dashed line) due to the small molecular diffusion coefficient ( D m = 80 μm 2 s –1 ) of the studied molecule (FITC–Dextran 20 kDa). In a recent theoretical study of Cerbelli and co-workers, it was demonstrated that the region near the conventionally observed minimum of the van Deemter curve is in fact more complex in the vortex chromatography mode, displaying near the minimum two inflection points. The exact curve shape is very likely to depend on the vortex flow profile, which is most likely not identical for the conducted theoretical work as compared to the experimental work presented here.…”
Section: Resultsmentioning
confidence: 97%
“…Because of the limited options to further exploit the reduction of the characteristic dimensions of flow-through channels, a methodology to introduce a nongeometrical approach to increase lateral mass transport was recently pursued by our group . Also, the theoretical work of other groups , convincingly showed the favorable impact of lateral flow on dispersion under retained and unretained conditions. Very recently, a simulation study also predicted a large performance gain when enhancing lateral transport of particles (with an inherently small molecular diffusion coefficient) in the context of hydrodynamic chromatography, with an analysis time gain of a factor of 50, resulting from the induced lateral flow (particle mixture with dimensionless radii of 1:20, 1:40, and 1:80) .…”
Section: Introductionmentioning
confidence: 99%
“…Using an extended version of the classic Taylor–Aris theory, an analytical expression could be derived for the plate height H in a binary capillary system with DB H = H 1 + H σ H 1 = 2 D mol u 0 + 1 210 10.72 + 35.47 k + 26.49 k false″ 2 false( 1 + k false) 2 u 0 d normalm 2 D normalm + 1 6 k false″ 2 false( 1 + k false″ false) 2 u 0 d normals 2 D normals H σ = σ 2 1…”
Section: Introductionmentioning
confidence: 99%
“…Using an extended version of the classic Taylor–Aris theory, an analytical expression could be derived for the plate height H in a binary capillary system with DB wherein H 1 represents the dispersion in a single capillary and H σ represents the excess plate height created by the polydispersity effect under DB conditions. k ″ is the so-called zone-retention factor (time spent in porous walls versus time spent in the flowing zone), d m is the characteristic size (=hydrodynamic diameter) of the flow-through channels (m), D m is the diffusion coefficient in the mobile phase (m 2 /s), d s is the thickness of the stationary phase separating the flow-through channels (m), D s is the diffusion coefficient in the stationary phase (m 2 /s), and σ is the relative standard deviation of the flow-through channels.…”
Section: Introductionmentioning
confidence: 99%
“…In a microfluidic channel with oxide-insulated electrodes, the experimental investigation by Westerbeek et al showed that the ACET greatly reduces (by almost three times) the Taylor–Aris dispersion compared to the no-mixing condition. In addition, it has been shown that the three-dimensional (3D) chaotic streamlines produced by the coupling of pressure-driven and electroosmotic flow caused by the patterned electrodes can decrease axial dispersion . According to recent experimental work, the AC electroosmotic flow can minimize Taylor–Aris dispersion even further by generating vortices in open-tubular microfluidic channels while subjected to an axial pressure gradient .…”
Section: Introductionmentioning
confidence: 99%