2021
DOI: 10.1021/acs.analchem.1c00780
|View full text |Cite
|
Sign up to set email alerts
|

Brownian Sieving Effect for Boosting the Performance of Microcapillary Hydrodynamic Chromatography. Proof of Concept

Abstract: Microcapillary hydrodynamic chromatography (MHDC) is a well-established technique for the size-based separation of suspensions and colloids, where the characteristic size of the dispersed phase ranges from tens of nanometers to micrometers. It is based on hindrance effects which prevent relatively large particles from experiencing the low velocity region near the walls of a pressure-driven laminar flow through an empty microchannel. An improved device design is here proposed, where the relative extent of the l… Show more

Help me understand this report

Search citation statements

Order By: Relevance

Paper Sections

Select...
2
2
1

Citation Types

0
6
0

Year Published

2021
2021
2024
2024

Publication Types

Select...
7

Relationship

3
4

Authors

Journals

citations
Cited by 10 publications
(6 citation statements)
references
References 37 publications
0
6
0
Order By: Relevance
“…A validation of the Langevin approach to model particle dynamics in confined microfluidic geometries is discussed in ref , where numerical predictions are compared to results of experiments performed in deterministic lateral displacement devices. Details of the numerical approach can be found in the Supporting Information of ref . By the Fokker-Plank theorem, the spatiotemporal dynamics of a large number of particles governed by eq yields the particle number density function, c ( x , y , z , t ), solution of the microtransport eq .…”
Section: Materials and Methodsmentioning
confidence: 99%
“…A validation of the Langevin approach to model particle dynamics in confined microfluidic geometries is discussed in ref , where numerical predictions are compared to results of experiments performed in deterministic lateral displacement devices. Details of the numerical approach can be found in the Supporting Information of ref . By the Fokker-Plank theorem, the spatiotemporal dynamics of a large number of particles governed by eq yields the particle number density function, c ( x , y , z , t ), solution of the microtransport eq .…”
Section: Materials and Methodsmentioning
confidence: 99%
“…The effective transport parameter Wp eff and Dp eff can be computed 12–15 from the velocity field w ( x , y ) and the so called b ‐field b ( x , y ). true center Wnormalp normaleff = normalΩnormalp w(x,y)normaldxnormaldy normalΩnormalp normaldxnormaldy , center center Dnormalp normaleff = Dnormalp + Dnormalp normalΩnormalp || b||2 normalΩnormalp normaldxnormaldy center= Dnormalp + normalΩnormalp b( Wp eff -w)normaldxnormaldy normalΩnormalp normaldxnormaldy …”
Section: Theoretical Settingmentioning
confidence: 99%
“…This initial column segment length L T ( d p ) necessary for medium ( d p = d 2 ) and small particles ( d p = d 3 ) to reach a uniform distribution on the accessible cross‐sectional domain Ω p can be estimated as 13, 14: true center LnormalT ( dp )H P enormalp νnormalp , center P enormalp = UH Dp …”
Section: Theoretical Settingmentioning
confidence: 99%
See 1 more Smart Citation
“…[7][8][9] The miniaturization of analytical devices, reducing the device dimension, solvent consumption and analysis time, has moved the attention toward the analysis and characterization of the transient behavior of dispersion properties because asymptotic conditions are not always achieved on the length-scales of the device. [10][11][12] Moreover, when the time scales of experimental observations reduce together with the device dimensions, the accurate description of transient phenomena becomes more and more important for a correct interpretation of experimental results. 13,14 Multiple-scale expansion, 15,38 volume averaging, [16][17][18] and Brenner's moment analysis 19 are all equivalent strategies [20][21][22] for identifying the long-term properties of advecting-diffusing fields, i.e., for reducing a transport problem, in its asymptotic regime, from the indefinite propagation in R n to a cell problem in a bounded domain X 2 R n .…”
Section: Introductionmentioning
confidence: 99%