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Extension of the standard addition method by blank addition
Author(s) -
Panagiotis Steliopoulos
Publication year - 2015
Publication title -
methodsx
Language(s) - English
Resource type - Journals
SCImago Journal Rank - 0.356
H-Index - 23
ISSN - 2215-0161
DOI - 10.1016/j.mex.2015.09.001
Subject(s) - blank , analyte , ordinate , matrix (chemical analysis) , sample (material) , chemometrics , mathematics , standard addition , confidence interval , extension (predicate logic) , linearity , analytical chemistry (journal) , chromatography , chemistry , statistics , computer science , detection limit , geometry , materials science , engineering , electrical engineering , composite material , programming language
Standard addition involves adding varying amounts of the analyte to sample portions of fixed mass or fixed volume and submitting those portions to the sample preparation procedure. After measuring the final extract solutions, the observed signals are linearly regressed on the spiked amounts. The original unknown amount is estimated by the opposite of the abscissa intercept of the fitted straight line [1]. A limitation of this method is that only data points with abscissa values equal to and greater than zero are available so that there is no information on whether linearity holds below the spiking level zero. An approach to overcome this limitation is introduced.•Standard addition is combined with blank addition.•Blank addition means that defined mixtures of blank matrix and sample material are subjected to sample preparation to give final extract solutions.•Equations are presented to estimate the original unknown amount and to calculate the 1-2α confidence interval about this estimate using the combined data set.

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