simca | R Documentation |
simca
is used to make SIMCA (Soft Independent Modelling of Class Analogies) model for
one-class classification.
simca(
x,
classname,
ncomp = min(nrow(x) - 1, ncol(x) - 1, 20),
x.test = NULL,
c.test = NULL,
cv = NULL,
...
)
x |
a numerical matrix with data values. |
classname |
short text (up to 20 symbols) with class name. |
ncomp |
maximum number of components to calculate. |
x.test |
a numerical matrix with test data. |
c.test |
a vector with classes of test data objects (can be text with names of classes or logical). |
cv |
cross-validation settings (see details). |
... |
any other parameters suitable for |
SIMCA is in fact PCA model with additional functionality, so simca
class inherits most
of the functionality of pca
class. It uses critical limits calculated for Q and T2
residuals calculated for PCA model for making classification decistion.
Cross-validation settings, cv
, can be a number or a list. If cv
is a number, it
will be used as a number of segments for random cross-validation (if cv = 1
, full
cross-validation will be preformed). If it is a list, the following syntax can be used:
cv = list('rand', nseg, nrep)
for random repeated cross-validation with nseg
segments and nrep
repetitions or cv = list('ven', nseg)
for systematic splits
to nseg
segments ('venetian blinds').
Returns an object of simca
class with following fields:
classname |
a short text with class name. |
calres |
an object of class |
testres |
an object of class |
cvres |
an object of class |
Fields, inherited from pca
class:
ncomp |
number of components included to the model. |
ncomp.selected |
selected (optimal) number of components. |
loadings |
matrix with loading values (nvar x ncomp). |
eigenvals |
vector with eigenvalues for all existent components. |
expvar |
vector with explained variance for each component (in percent). |
cumexpvar |
vector with cumulative explained variance for each component (in percent). |
T2lim |
statistical limit for T2 distance. |
Qlim |
statistical limit for Q residuals. |
info |
information about the model, provided by user when build the model. |
Sergey Kucheryavskiy (svkucheryavski@gmail.com)
S. Wold, M. Sjostrom. "SIMCA: A method for analyzing chemical data in terms of similarity and analogy" in B.R. Kowalski (ed.), Chemometrics Theory and Application, American Chemical Society Symposium Series 52, Wash., D.C., American Chemical Society, p. 243-282.
Methods for simca
objects:
print.simca | shows information about the object. |
summary.simca | shows summary statistics for the model. |
plot.simca | makes an overview of SIMCA model with four plots. |
predict.simca | applies SIMCA model to a new data. |
Methods, inherited from classmodel
class:
plotPredictions.classmodel | shows plot with predicted values. |
plotSensitivity.classmodel | shows sensitivity plot. |
plotSpecificity.classmodel | shows specificity plot. |
plotMisclassified.classmodel | shows misclassified ratio plot. |
Methods, inherited from pca
class:
selectCompNum.pca | set number of optimal components in the model |
plotScores.pca | shows scores plot. |
plotLoadings.pca | shows loadings plot. |
plotVariance.pca | shows explained variance plot. |
plotCumVariance.pca | shows cumulative explained variance plot. |
plotResiduals.pca | shows Q vs. T2 residuals plot. |
## make a SIMCA model for Iris setosa class with full cross-validation
library(mdatools)
data = iris[, 1:4]
class = iris[, 5]
# take first 20 objects of setosa as calibration set
se = data[1:20, ]
# make SIMCA model and apply to test set
model = simca(se, "setosa", cv = 1)
model = selectCompNum(model, 1)
# show infromation, summary and plot overview
print(model)
summary(model)
plot(model)
# show predictions
par(mfrow = c(2, 1))
plotPredictions(model, show.labels = TRUE)
plotPredictions(model, res = "cal", ncomp = 2, show.labels = TRUE)
par(mfrow = c(1, 1))
# show performance, modelling power and residuals for ncomp = 2
par(mfrow = c(2, 2))
plotSensitivity(model)
plotMisclassified(model)
plotLoadings(model, comp = c(1, 2), show.labels = TRUE)
plotResiduals(model, ncomp = 2)
par(mfrow = c(1, 1))
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