Instrumental Broadening Correction in Size Exclusion Chromatography. Comparison of Several Deconvolution Techniques
- 1 June 1990
- journal article
- research article
- Published by Taylor & Francis in Journal of Liquid Chromatography
- Vol. 13 (9) , 1671-1708
- https://doi.org/10.1080/01483919008048986
Abstract
Several deconvolution techniques (1–7) and a novel method herein presented, are compared in relation to their ability for correcting size exclusion chromatograms for the undesirable effect of instrumental broadening. Such methods are evaluated on the same computer, and through a “synthetic” example of known solution. Methods based on the frequency domain are only applicable to uniform deconvolution problems with stationary statistics. However, in the herein presented heuristic method (based on the Wiener filter in the frequency domain), it is possible to relax this last restriction, and generate solutions that are equivalent to considering signals with time-varying statistics. The evaluated techniques are compared on the basis of quality of results, computational considerations and adjustment facility. Stochastic techniques provide the best (and nearly identical) numerical solutions. This is mainly due to their increased facility to introduce “a priori” information about the expected solution. As a counterpart, stochastic techniques are conceptually more complex, more difficult to implement, and normally inolve more elaborate adjustment procedures.Keywords
This publication has 14 references indexed in Scilit:
- Corrections for Instrumental and Secondary Broadening in the Chromatographic Analysis of Linear CopolymersJournal of Liquid Chromatography, 1989
- Correction for Instrumental Broadening in Size Exclusion Chromatography Using a Stochastic Matrix ApproachPublished by American Chemical Society (ACS) ,1987
- Inverse Optimal Filtering Method for the Instrumental Spreading Correction in Size Exclusion ChromatographyJournal of Liquid Chromatography, 1984
- Instrumental Broadening Correction in Size Exclusion Chromatography through Fast Fourier Transform TechniquesJournal of Liquid Chromatography, 1983
- The use of fast, finite, fourier transforms for the solution of Tung's equation : II. Theory and applicationJournal of Chromatography A, 1971
- Solution of Tung's axial dispersion equation by numerical techniquesJournal of Applied Polymer Science, 1971
- The instrument spreading correction in GPC. III. The general shape function using singular value decomposition with a nonlinear calibration curveJournal of Applied Polymer Science, 1971
- Method of calculating molecular weight distribution function from gel permeation chromatogramsJournal of Applied Polymer Science, 1966
- An Algorithm for Least-Squares Estimation of Nonlinear ParametersJournal of the Society for Industrial and Applied Mathematics, 1963
- A method for the solution of certain non-linear problems in least squaresQuarterly of Applied Mathematics, 1944