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Titel: Theoretical analysis of forced segmented temperature gradients in liquid chromatography
Autor(en): Hayat, Adnan
An, Xinghai
Qamar, Shamsul
Warnecke, Gerald
Seidel-Morgenstern, Andreas
Erscheinungsdatum: 2019
Art: Artikel
Sprache: Englisch
URN: urn:nbn:de:gbv:ma9:1-1981185920-367223
Schlagwörter: Liquid chromatography
Equilibrium model
Temperature gradients
External heating or cooling source
Periodic injection
Method of characteristics
Zusammenfassung: An equilibrium model is applied to study the effect of forced temperature gradients introduced through heat exchange via specific segments of the wall of a chromatographic column operating with a liquid mobile phase. For illustration of the principle, the column is divided into two segments in such a manner that the first segment is kept at a fixed reference temperature, while the temperature of the second segment can be changed stepwise through fixed heating or cooling over the column wall to modulate the migration speeds of the solute concentration profiles. The method of characteristics is used to obtain the solution trajectories analytically. It is demonstrated that appropriate heating or cooling in the second segment can accelerate or decelerate the specific concentration profiles in order to improve certain performance criteria. The results obtained verify that the proposed analysis is well suited to evaluate the application of forced segmented temperature gradients. The suggested gradient procedure provides the potential to reduce the cycle time and, thus, improving the production rate of the chromatographic separation process compared to conventional isothermal (isocratic) operation.
URI: https://opendata.uni-halle.de//handle/1981185920/36722
http://dx.doi.org/10.25673/36488
Open-Access: Open-Access-Publikation
Nutzungslizenz: (CC BY 4.0) Creative Commons Namensnennung 4.0 International(CC BY 4.0) Creative Commons Namensnennung 4.0 International
Sponsor/Geldgeber: DFG-Publikationsfonds 2019
Journal Titel: Processes
Verlag: MDPI
Verlagsort: Basel
Band: 7
Heft: 11
Originalveröffentlichung: 10.3390/pr7110846
Seitenanfang: 1
Seitenende: 19
Enthalten in den Sammlungen:Fakultät für Mathematik (OA)

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