2014
DOI: 10.1002/elps.201400193
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Dynamic computer simulation of electrophoretic enantiomer migration order and separation in presence of a neutral cyclodextrin

Abstract: One-dimensional dynamic computer simulation was employed to investigate the separation and migration order change of ketoconazole enantiomers at low pH in presence of increasing amounts of (2-hydroxypropyl)-β-cyclodextrin (OHP-β-CD). The 1:1 interaction of ketoconazole with the neutral cyclodextrin was simulated under real experimental conditions and by varying input parameters for complex mobilities and complexation constants. Simulation results obtained with experimentally determined apparent ionic mobilitie… Show more

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Cited by 22 publications
(23 citation statements)
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“…In several studies, ACE was combined with other techniques, e.g. NMR spectroscopy , calorimetry and/or computational methods , which allowed to obtain not only stability constant but also other thermodynamic data (Gibbs energy, enthalpy and entropy) of the complexation process and some structural features of the analyzed complexes.…”
Section: Introductionmentioning
confidence: 99%
“…In several studies, ACE was combined with other techniques, e.g. NMR spectroscopy , calorimetry and/or computational methods , which allowed to obtain not only stability constant but also other thermodynamic data (Gibbs energy, enthalpy and entropy) of the complexation process and some structural features of the analyzed complexes.…”
Section: Introductionmentioning
confidence: 99%
“…The separation selectivity A R/S of the R and S enantiomers of a compound is defined as the ratio of the effective mobilities of the two enantiomers and, for a given neutral CD concentration and pH, can be calculated as the product of two factors, the mobility factor A and the selectivity B for zero complex mobility . For the enantiomers of a weak base, separation selectivity can be expressed as: AR/S=uRitaliceff/uSitaliceff=uR/uS×A×Bwith truerightA=left0true1+u RCD unormalRK XRc [ CD ]0true1+u SCD unormalSK XSc [ CD ]0.16em0.16em0.16em and rightB=left()1+K XSc [ CD ]+K HS [normalH3O+](1+K XSn [ CD ])()1+K XRc [ CD ]+K HR [normalH3O+](1+K XRn [ CD ])where K HS = K HR is the dissociation constant of the enantiomers S and R , K XSc and K XRc are the complexation constants of the cationic species of the enantiomers S and R , K XSn and K XRn are the complexation constants of the neutral species of the enantiomers S and R , u i eff is the effective mobility of enantiomer i, u i is the ionic mobility of the free enantiomer i (u S = u R ), and u SCD and u RCD are the mobilities of the complexes of the enantiomers with the neutral CD . For the pH 2.50 configuration studied in our work, at which the methadone enantiomers are fully dissociated, the complexation constant of the neutral form does not play an important role.…”
Section: Resultsmentioning
confidence: 99%
“…With immobilization of the chiral selector, the mobilities of the complex and the selector (used to calculate diffusion) become zero. This situation reflects CEC conditions in the absence of nonspecific interactions between solutes and the chiral stationary phase and was briefly discussed for the separation of ketoconazole enantiomers . It provides insights into CEC that are not covered by other CEC modeling efforts .…”
Section: Introductionmentioning
confidence: 98%
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