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Published on: June 12, 2016
Effect of first-dimension undersampling on effective peak capacity in comprehensive two-dimensional separations.
Joe M Davis1, Dwight R Stoll, Peter W Carr
1Department of Chemistry and Biochemistry, Southern Illinois University at Carbondale, Carbondale, Illinois 62901, USA. chimicadmd@ed.rr.com
This study introduces a new method to correct theoretical peak capacity in comprehensive two-dimensional (2D) separations by accounting for undersampling effects in the first dimension. The findings provide a formula to predict peak broadening, improving 2D separation optimization.
Area of Science:
- Analytical Chemistry
- Separation Science
Background:
- Comprehensive two-dimensional (2D) separations offer high peak capacity but can be limited by undersampling in the first dimension.
- Undersampling can lead to peak broadening and inaccurate theoretical peak capacity calculations.
Purpose of the Study:
- To develop a method for correcting the theoretical maximum peak capacity in 2D separations.
- To quantify the impact of undersampling the first dimension on peak width.
- To establish a predictive model for peak broadening in 2D separations.
Main Methods:
- Simulations of comprehensive 2D separations with randomly distributed sample constituents.
- Application of 2D statistical overlap theory to determine effective first-dimension peak width.
- Using the number of observed peaks as a performance metric for effective peak width determination.
Main Results:
- A simple function,
= sqrt(1+0.21(t(s)/1sigma)^2), was derived to describe the ratio of effective first-dimension peak width after sampling to its original width. - This model is valid for 2D separations with random or weakly correlated retention times (0.2 <= t(s)/1sigma <= 16).
- The derived expression predicts up to 35% more first-dimension peak broadening compared to previous models.
Conclusions:
- The developed expression provides a realistic correction for theoretical 2D peak capacities.
- This work offers a valuable tool for optimizing comprehensive 2D separation methods.
- Accurate estimation of undersampling effects is crucial for maximizing the performance of 2D separations.
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