2021
DOI: 10.1016/j.chroma.2021.462652
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Brownian sieving enhancement of microcapillary hydrodynamic chromatography. Analysis of the separation performance based on Brenner’s macro-transport theory

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Cited by 7 publications
(8 citation statements)
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“…On the assumption that the transient dynamics for both species can be neglected, it is expected that the signal C ( L , t ) will be given by the superposition of two Gaussian-shaped curves with mean values ⟨ t 1 ⟩, ⟨ t 2 ⟩, representing the dimensionless average residence times, and standard deviations σ 1 ( L ) and σ 2 ( L ) , representing the dispersion of residence times about the mean values for the two particle sizes, respectively. The separation resolution, R , associated with this chromatographic experiment can be defined as From eq , R can be expressed in terms of the transport parameters W p eff and D p eff as Thus, the macrotransport approach provides complete information to characterize and interpret the chromatograpic experiment, e.g., by fixing the target resolution value, it allows computation of the minimum column length to achieve the assigned resolution.…”
Section: Materials and Methodsmentioning
confidence: 99%
“…On the assumption that the transient dynamics for both species can be neglected, it is expected that the signal C ( L , t ) will be given by the superposition of two Gaussian-shaped curves with mean values ⟨ t 1 ⟩, ⟨ t 2 ⟩, representing the dimensionless average residence times, and standard deviations σ 1 ( L ) and σ 2 ( L ) , representing the dispersion of residence times about the mean values for the two particle sizes, respectively. The separation resolution, R , associated with this chromatographic experiment can be defined as From eq , R can be expressed in terms of the transport parameters W p eff and D p eff as Thus, the macrotransport approach provides complete information to characterize and interpret the chromatograpic experiment, e.g., by fixing the target resolution value, it allows computation of the minimum column length to achieve the assigned resolution.…”
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%
“…The effective transport parameter W eff p and D eff p can be computed [12][13][14][15] from the velocity field w(x,y) and the so called b-field b(x,y).…”
Section: Theoretical Settingmentioning
confidence: 99%
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“…[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%