2010
DOI: 10.1002/elps.201000405
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Theoretical models of separation selectivity for charged compounds in micellar electrokinetic chromatography

Abstract: Equations and theoretical models for MEKC separation selectivity (α(MEKC) ) were established to explain a change in separation and electrophoretic mobility order of fully charged analytes, in which α(MEKC) is related to the dimensionless values of mobility selectivity in CZE (α(CZE)) and retention selectivity (α(k)) in MEKC, and where α(CZE) and α(k) are defined as the ratio of electrophoretic mobility in CZE and the ratio of retention factor (k) in MEKC for two charged analytes, respectively. Using four alkyl… Show more

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Cited by 3 publications
(2 citation statements)
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“…By contrast, migration behavior in the MEKC separation of charged analytes under the same conditions additionally depends on the electrophoretic mobility of each analyte; this precludes predicting the sequence of migration times or the effective electrophoretic mobility in MEKC. Puangpila et al constructed theoretical models to predict MEKC separation selectivity based on the relationship between retention selectivity in MEKC and mobility selectivity in CZE. Based on the results, the MEKC separation of charged analytes is improved by a selectivity ratio greater than 1.0 and the opposite holds with a factor smaller than 1.0.…”
Section: Approaches To Improving Resolutionmentioning
confidence: 99%
“…By contrast, migration behavior in the MEKC separation of charged analytes under the same conditions additionally depends on the electrophoretic mobility of each analyte; this precludes predicting the sequence of migration times or the effective electrophoretic mobility in MEKC. Puangpila et al constructed theoretical models to predict MEKC separation selectivity based on the relationship between retention selectivity in MEKC and mobility selectivity in CZE. Based on the results, the MEKC separation of charged analytes is improved by a selectivity ratio greater than 1.0 and the opposite holds with a factor smaller than 1.0.…”
Section: Approaches To Improving Resolutionmentioning
confidence: 99%
“…A new approach was published for explaining and predicting changes in MEKC separation selectively α MEKC of charged compound over a wide range of SDS and k (retention factor) values. This was accomplished by establishing an equation and theoretical models where the separation selectivity was related to the dimensionless values of mobility selectivity in CZE (α CZE ) and retention selectivity (α k ) in MEKC . The authors set up an equation for separation selectivity in MEKC as follow: where α CZE is the mobility selectivity in CZE or the ratio of μ0, for example, μ0,2/μ0,1, α k is the retention selectivity of the SDS surfactant for two analytes or the ratio of k , for example, k 2 / k 1 , and β is the ratio for μ0,1/μmc.…”
Section: Predicting and Explaining Mekc Separation Selectivitymentioning
confidence: 99%