Retention time prediction in temperature-programmed, comprehensive two-dimensional gas chromatography: Modeling and error assessment
•A temperature programmed GC×GC model was developed.•Given this model only two experiments are needed to calibrate entropy and enthalpy.•The model proved to be very accurate given accurate thermodynamic parameters.•The prediction results in a distribution rather than in a single value.•The errors of...
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Published in | Journal of Chromatography A Vol. 1368; pp. 190 - 198 |
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Main Authors | , , , |
Format | Journal Article |
Language | English |
Published |
Amsterdam
Elsevier B.V
14.11.2014
Elsevier |
Subjects | |
Online Access | Get full text |
ISSN | 0021-9673 1873-3778 |
DOI | 10.1016/j.chroma.2014.09.055 |
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Abstract | •A temperature programmed GC×GC model was developed.•Given this model only two experiments are needed to calibrate entropy and enthalpy.•The model proved to be very accurate given accurate thermodynamic parameters.•The prediction results in a distribution rather than in a single value.•The errors of prediction are assessed in two ways.
In this paper we present a model relating experimental factors (column lengths, diameters and thickness, modulation times, pressures and temperature programs) with retention times. Unfortunately, an analytical solution to calculate the retention in temperature programmed GC×GC is impossible, making thus necessary to perform a numerical integration. In this paper we present a computational physical model of GC×GC, capable of predicting with a high accuracy retention times in both dimensions.
Once fitted (e.g., calibrated), the model is used to make predictions, which are always subject to error. In this way, the prediction can result rather in a probability distribution of (predicted) retention times than in a fixed (most likely) value. One of the most common problems that can occur when fitting unknown parameters using experimental data is overfitting. In order to detect overfitting situations and assess the error, the K-fold cross-validation technique was applied. Another technique of error assessment proposed in this article is the use of error propagation using Jacobians. This method is based on estimation of the accuracy of the model by the partial derivatives of the retention time prediction with respect to the fitted parameters (in this case entropy and enthalpy for each component) in a set of given conditions. By treating the predictions of the model in terms of intervals rather than as precise values, it is possible to considerably increase the robustness of any optimization algorithm. |
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AbstractList | •A temperature programmed GC×GC model was developed.•Given this model only two experiments are needed to calibrate entropy and enthalpy.•The model proved to be very accurate given accurate thermodynamic parameters.•The prediction results in a distribution rather than in a single value.•The errors of prediction are assessed in two ways.
In this paper we present a model relating experimental factors (column lengths, diameters and thickness, modulation times, pressures and temperature programs) with retention times. Unfortunately, an analytical solution to calculate the retention in temperature programmed GC×GC is impossible, making thus necessary to perform a numerical integration. In this paper we present a computational physical model of GC×GC, capable of predicting with a high accuracy retention times in both dimensions.
Once fitted (e.g., calibrated), the model is used to make predictions, which are always subject to error. In this way, the prediction can result rather in a probability distribution of (predicted) retention times than in a fixed (most likely) value. One of the most common problems that can occur when fitting unknown parameters using experimental data is overfitting. In order to detect overfitting situations and assess the error, the K-fold cross-validation technique was applied. Another technique of error assessment proposed in this article is the use of error propagation using Jacobians. This method is based on estimation of the accuracy of the model by the partial derivatives of the retention time prediction with respect to the fitted parameters (in this case entropy and enthalpy for each component) in a set of given conditions. By treating the predictions of the model in terms of intervals rather than as precise values, it is possible to considerably increase the robustness of any optimization algorithm. In this paper we present a model relating experimental factors (column lengths, diameters and thickness, modulation times, pressures and temperature programs) with retention times. Unfortunately, an analytical solution to calculate the retention in temperature programmed GC × GC is impossible, making thus necessary to perform a numerical integration. In this paper we present a computational physical model of GC × GC, capable of predicting with a high accuracy retention times in both dimensions. Once fitted (e.g., calibrated), the model is used to make predictions, which are always subject to error. In this way, the prediction can result rather in a probability distribution of (predicted) retention times than in a fixed (most likely) value. One of the most common problems that can occur when fitting unknown parameters using experimental data is overfitting. In order to detect overfitting situations and assess the error, the K-fold cross-validation technique was applied. Another technique of error assessment proposed in this article is the use of error propagation using Jacobians. This method is based on estimation of the accuracy of the model by the partial derivatives of the retention time prediction with respect to the fitted parameters (in this case entropy and enthalpy for each component) in a set of given conditions. By treating the predictions of the model in terms of intervals rather than as precise values, it is possible to considerably increase the robustness of any optimization algorithm. In this paper we present a model relating experimental factors (column lengths, diameters and thickness, modulation times, pressures and temperature programs) with retention times. Unfortunately, an analytical solution to calculate the retention in temperature programmed GCGC is impossible, making thus necessary to perform a numerical integration. In this paper we present a computational physical model of GCGC, capable of predicting with a high accuracy retention times in both dimensions. Once fitted (e.g., calibrated), the model is used to make predictions, which are always subject to error. In this way, the prediction can result rather in a probability distribution of (predicted) retention times than in a fixed (most likely) value. One of the most common problems that can occur when fitting unknown parameters using experimental data is overfitting. In order to detect overfitting situations and assess the error, the K-fold cross-validation technique was applied. Another technique of error assessment proposed in this article is the use of error propagation using Jacobians. This method is based on estimation of the accuracy of the model by the partial derivatives of the retention time prediction with respect to the fitted parameters (in this case entropy and enthalpy for each component) in a set of given conditions. By treating the predictions of the model in terms of intervals rather than as precise values, it is possible to considerably increase the robustness of any optimization algorithm. In this paper we present a model relating experimental factors (column lengths, diameters and thickness, modulation times, pressures and temperature programs) with retention times. Unfortunately, an analytical solution to calculate the retention in temperature programmed GC×GC is impossible, making thus necessary to perform a numerical integration. In this paper we present a computational physical model of GC×GC, capable of predicting with a high accuracy retention times in both dimensions.Once fitted (e.g., calibrated), the model is used to make predictions, which are always subject to error. In this way, the prediction can result rather in a probability distribution of (predicted) retention times than in a fixed (most likely) value. One of the most common problems that can occur when fitting unknown parameters using experimental data is overfitting. In order to detect overfitting situations and assess the error, the K-fold cross-validation technique was applied. Another technique of error assessment proposed in this article is the use of error propagation using Jacobians. This method is based on estimation of the accuracy of the model by the partial derivatives of the retention time prediction with respect to the fitted parameters (in this case entropy and enthalpy for each component) in a set of given conditions. By treating the predictions of the model in terms of intervals rather than as precise values, it is possible to considerably increase the robustness of any optimization algorithm. |
Author | Janssen, Hans-Gerd Vivó-Truyols, Gabriel Anroedh-Sampat, Andjoe Barcaru, Andrei |
Author_xml | – sequence: 1 givenname: Andrei surname: Barcaru fullname: Barcaru, Andrei email: a.barcaru@uva.nl, andrei_barcaru@yahoo.com organization: Analytical Chemistry Group, van’t Hoff Institute for Molecular Sciences, University of Amsterdam, Science Park 904, 1098 XH Amsterdam, The Netherlands – sequence: 2 givenname: Andjoe surname: Anroedh-Sampat fullname: Anroedh-Sampat, Andjoe organization: Analytical Chemistry Group, van’t Hoff Institute for Molecular Sciences, University of Amsterdam, Science Park 904, 1098 XH Amsterdam, The Netherlands – sequence: 3 givenname: Hans-Gerd surname: Janssen fullname: Janssen, Hans-Gerd organization: Analytical Chemistry Group, van’t Hoff Institute for Molecular Sciences, University of Amsterdam, Science Park 904, 1098 XH Amsterdam, The Netherlands – sequence: 4 givenname: Gabriel surname: Vivó-Truyols fullname: Vivó-Truyols, Gabriel organization: Analytical Chemistry Group, van’t Hoff Institute for Molecular Sciences, University of Amsterdam, Science Park 904, 1098 XH Amsterdam, The Netherlands |
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Cites_doi | 10.1016/j.chroma.2005.05.105 10.1007/s00216-008-2295-2 10.1016/j.chroma.2012.02.023 10.1042/bj0500679 10.1093/chromsci/34.12.547 10.1016/j.chroma.2003.08.044 10.1016/0021-9673(95)00692-3 10.1016/S0021-9673(99)00537-3 10.1016/j.chroma.2005.05.086 10.1016/j.chroma.2007.09.058 10.1007/BF02272255 10.1002/jhrc.1240200903 10.1016/j.chroma.2007.12.039 10.1016/j.chroma.2010.05.037 10.1002/jhrc.1240080926 10.1093/chromsci/40.8.421 |
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Keywords | Gas chromatography Error assessment Modeling Retention time prediction K-fold cross-validation Two dimensional chromatography Error estimation Chromatographic retention Prediction Theoretical study Cross validation Retention time Programmed temperature |
Language | English |
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Snippet | •A temperature programmed GC×GC model was developed.•Given this model only two experiments are needed to calibrate entropy and enthalpy.•The model proved to be... In this paper we present a model relating experimental factors (column lengths, diameters and thickness, modulation times, pressures and temperature programs)... |
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SubjectTerms | Accuracy Algorithms Analytical chemistry Assessments Calibration Chemistry Chromatographic methods and physical methods associated with chromatography Chromatography, Gas - instrumentation Chromatography, Gas - methods comprehensive two-dimensional gas chromatography enthalpy Entropy Error assessment Errors Exact sciences and technology Fittings Gas chromatographic methods Gas chromatography Jacobians K-fold cross-validation Mathematical models Modeling prediction Pressure probability distribution Retention time prediction Temperature Thermodynamics |
Title | Retention time prediction in temperature-programmed, comprehensive two-dimensional gas chromatography: Modeling and error assessment |
URI | https://dx.doi.org/10.1016/j.chroma.2014.09.055 https://www.ncbi.nlm.nih.gov/pubmed/25441353 https://www.proquest.com/docview/1635041881 https://www.proquest.com/docview/1800437425 https://www.proquest.com/docview/2101374794 |
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