RegressionPartitionedSVM
Namespace: classreg.learning.partition
Superclasses: RegressionPartitionedModel
Cross-validated support vector machine regression model
Description
RegressionPartitionedSVM is a set of support vector machine (SVM) regression models trained on cross-validated folds.
Construction
returns a cross-validated (partitioned) support vector machine regression model, CVMdl = crossval(mdl)CVMdl, from a trained SVM regression model, mdl.
returns a cross-validated model with additional options specified by one or more CVMdl = crossval(mdl,Name,Value)Name,Value pair arguments. Name can also be a property name and Value is the corresponding value. Name must appear inside single quotes (''). You can specify several name-value pair arguments in any order as Name1,Value1,...,NameN,ValueN.
Input Arguments
Properties
Object Functions
gather | Gather properties of Statistics and Machine Learning Toolbox object from GPU |
kfoldLoss | Loss for cross-validated partitioned regression model |
kfoldPredict | Predict responses for observations in cross-validated regression model |
kfoldfun | Cross-validate function for regression |
Examples
Alternatives
You can create a RegressionPartitionedSVM model using the following techniques:
Use the training function
fitrsvmand specify one of the'CrossVal','Holdout','KFold', or'Leaveout'name-value pairs.Train a model using
fitrsvm, then cross validate the model using thecrossvalmethod.Create a cross validation partition using
cvpartition, then pass the resulting partition object tofitrsvmduring training using the'CVPartition'name-value pair.
References
[1] Nash, W.J., T. L. Sellers, S. R. Talbot, A. J. Cawthorn, and W. B. Ford. "The Population Biology of Abalone (Haliotis species) in Tasmania. I. Blacklip Abalone (H. rubra) from the North Coast and Islands of Bass Strait." Sea Fisheries Division, Technical Report No. 48, 1994.
[2] Waugh, S. "Extending and Benchmarking Cascade-Correlation: Extensions to the Cascade-Correlation Architecture and Benchmarking of Feed-forward Supervised Artificial Neural Networks." University of Tasmania Department of Computer Science thesis, 1995.
[3] Clark, D., Z. Schreter, A. Adams. "A Quantitative Comparison of Dystal and Backpropagation." submitted to the Australian Conference on Neural Networks, 1996.
[4] Lichman, M. UCI Machine Learning Repository, [http://archive.ics.uci.edu/ml]. Irvine, CA: University of California, School of Information and Computer Science.