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Distance between stationary objects

Figure 3.2 The elution curve of a single component, plotted as the analyte concentration at the column exit (proportional to the detector response Rj,) as a function of V, the total volume flow of mobile phase that has passed through the column since injection of the analytical sample onto the column. (V is readily converted to time via the volume flow rate U of the mobile phase.) The objective of theories of chromatography is to predict some or all of the features of this elution curve in terms of fundamental physico-chemical properties of the analyte and of the stationary and mobile phases. Note that the Plate Theory addresses the position of the elution peak but does not attempt to account for the peak shape (width etc.). The inflection points occur at 0.6069 of the peak height, where the slope of the curve stops increasing and starts decreasing (to zero at the peak maximum) on the rising portion of the peak, and vice versa for the falling side the distance between these points is double the Gaussian parameter O. Modified from Scott, www.chromatography-online.org, with permission. Figure 3.2 The elution curve of a single component, plotted as the analyte concentration at the column exit (proportional to the detector response Rj,) as a function of V, the total volume flow of mobile phase that has passed through the column since injection of the analytical sample onto the column. (V is readily converted to time via the volume flow rate U of the mobile phase.) The objective of theories of chromatography is to predict some or all of the features of this elution curve in terms of fundamental physico-chemical properties of the analyte and of the stationary and mobile phases. Note that the Plate Theory addresses the position of the elution peak but does not attempt to account for the peak shape (width etc.). The inflection points occur at 0.6069 of the peak height, where the slope of the curve stops increasing and starts decreasing (to zero at the peak maximum) on the rising portion of the peak, and vice versa for the falling side the distance between these points is double the Gaussian parameter O. Modified from Scott, www.chromatography-online.org, with permission.
The projection of objects onto a PC describes coordinates, which are called scores. By plotting the scores for two PCs, a score plot is obtained (Fig. 2c). Using such score plots, it is possible to graphically find similarities and differences between objects (stationary phases). The distance between objects in a score plot shows if they are similar or different. Objects located close to each other are similar and objects located far from each other are different. [Pg.266]


See other pages where Distance between stationary objects is mentioned: [Pg.563]    [Pg.350]    [Pg.744]    [Pg.1899]    [Pg.1901]    [Pg.148]    [Pg.128]    [Pg.62]    [Pg.549]    [Pg.1815]   
See also in sourсe #XX -- [ Pg.261 , Pg.262 ]




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Stationary objects

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