1996
DOI: 10.1021/ac950496g
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Orthogonal Projection Approach Applied to Peak Purity Assessment

Abstract: The orthogonal projection approach (OPA), a stepwise approach based on an orthogonalization algorithm, is proposed. The performance of OPA for the assessment of peak purity in HPLC-DAD is described and compared with that of SIMPLISMA. The occurrence of artifacts in both approaches under nonideal situations is discussed.

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Cited by 256 publications
(123 citation statements)
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“…The deviations from the mean final values of the cost function I(Y) are also small for all decompositions indicating that in all cases the global minima were reached. We note that these deviations may be simply due to statistical errors Table 3 which gives comparison with some other MCR methods -IPCA [22], OPA-ALS [46]). …”
Section: Resultsmentioning
confidence: 99%
“…The deviations from the mean final values of the cost function I(Y) are also small for all decompositions indicating that in all cases the global minima were reached. We note that these deviations may be simply due to statistical errors Table 3 which gives comparison with some other MCR methods -IPCA [22], OPA-ALS [46]). …”
Section: Resultsmentioning
confidence: 99%
“…One possible way to do this is by applying PCA on the data set, and taking a look at the number of latent variables with the highest variance. Once the number of likely pathways present in the data is determined, they can be sought using some purity based algorithms [55][56][57][58][59][60][61]. In this work, since we have used the software available at the Multivariate Curve Resolution Homepage [62], the algorithm implemented in Pure function is applied.…”
Section: Multivariate Curve Resolution -Alternating Least Squares (Mcmentioning
confidence: 99%
“…During the optimization, several constraints may be applied depending on the characteristics of the system under study [17,[22][23][24]. Initial estimates can be obtained using chemometric methods such as Evolving Factor Analysis [25], SIMPLISMA [26] or orthogonal projection approach (OPA) [27] to select purest variables that are most dissimilar to each other. Decomposition of the D matrix is accomplished by the iterative optimization of equations (2) and (3) under appropriately chosen constraints:…”
Section: Theoretical Background and Algorithmmentioning
confidence: 99%