Preparative Chromatography 2020
DOI: 10.1002/9783527816347.ch5
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Cited by 3 publications
(7 citation statements)
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“…The Chromatography Analysis and Design Toolkit (CADET) is a fast and accurate solver and chromatogram simulator that covers a wide range of models, including GRM variants such as GRM2D and reduced variants of the lumped rate model (Leweke and Lieres 2018;Leweke et al, 2020;Narayanan et al, 2021b). Commercially available counterparts include Cytiva's GoSilico Chromatography Modeling Software (Briskot et al, 2021) and ChromWorks from YPSOFacto (Kaspereit and Schmidt-Traub 2020;Schmölder and Kaspereit 2020) 5 . TABLE 1 List of mass transport models and adsorption kinetic models for the mechanistic modeling of the protein transport and adsorption during chromatography-based purification processes.…”
Section: Mechanistic Modelsmentioning
confidence: 99%
“…The Chromatography Analysis and Design Toolkit (CADET) is a fast and accurate solver and chromatogram simulator that covers a wide range of models, including GRM variants such as GRM2D and reduced variants of the lumped rate model (Leweke and Lieres 2018;Leweke et al, 2020;Narayanan et al, 2021b). Commercially available counterparts include Cytiva's GoSilico Chromatography Modeling Software (Briskot et al, 2021) and ChromWorks from YPSOFacto (Kaspereit and Schmidt-Traub 2020;Schmölder and Kaspereit 2020) 5 . TABLE 1 List of mass transport models and adsorption kinetic models for the mechanistic modeling of the protein transport and adsorption during chromatography-based purification processes.…”
Section: Mechanistic Modelsmentioning
confidence: 99%
“…Starting points of the boundaries for pure extract and raffinate products are point a (H 1 ,H 1 ) and point b (H 2 ,H 2 ), respectively. At the first step, the difference between the m-values of zones 2 and 3 is increased by Δm 23 (1) . The initial points for the pure extract boundary screening can be obtained from the previous step result, a 0…”
Section: Triangle Theory and Iterativementioning
confidence: 99%
“…(1) = (m 2,min (0) , m 2,min (0) + Δm 23 (1) ) and b 0 (1) = (m 3,max (0) , Δm 23 (1) , m 3,max (0) ) where m 2,min (0) = H 1 and m 3,max…”
Section: Triangle Theory and Iterativeunclassified
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