PLS is a multivariate regression technique that extracts latent variables maximising covariance between the input data and the response. The Discriminant Analysis variant uses group labels in the response variable. For >2 groups a 1-vs-all approach is used. Group membership can be predicted for test samples based on a probability estimate of group membership, or the estimated y-value.
Arguments
- number_components
(numeric, integer) The number of PLS components. The default is
2
.- factor_name
(character) The name of a sample-meta column to use.
- pred_method
(character) Prediction method. Allowed values are limited to the following:
"max_yhat"
: The predicted group is selected based on the largest value of y_hat."max_prob"
: The predicted group is selected based on the largest probability of group membership.
The default is
"max_prob"
.- ...
Additional slots and values passed to
struct_class
.
Value
A PLSDA
object with the following output
slots:
scores | (DatasetExperiment) |
loadings | (data.frame) |
yhat | (data.frame) |
design_matrix | (data.frame) |
y | (data.frame) |
reg_coeff | (data.frame) |
probability | (data.frame) |
vip | (data.frame) |
pls_model | (list) |
pred | (data.frame) |
threshold | (numeric) |
sr | (data.frame) Selectivity ratio for a variable represents a measure of a variable's importance in the PLS model. The output data.frame contains a column of selectivity ratios, a column of p-values based on an F-distribution and a column indicating significance at p < 0.05. |
sr_pvalue | (data.frame) A p-value computed from the Selectivity Ratio based on an F-distribution. |
Inheritance
A PLSDA
object inherits the following struct
classes: [PLSDA]
>> [PLSR]
>> [model]
>> [struct_class]
References
Liland K, Mevik B, Wehrens R (2023). pls: Partial Least Squares and Principal Component Regression. R package version 2.8-3, https://CRAN.R-project.org/package=pls.
Perez NF, Ferre J, Boque R (2009). "Calculation of the reliability of classification in discriminant partial least-squares binary classification." Chemometrics and Intelligent Laboratory Systems, 95(2), 122-128.
Barker M, Rayens W (2003). "Partial least squares for discrimination." Journal of Chemometrics, 17(3), 166-173.