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Cost-sensitive AdaBoost algorithm for ordinal regression based on extreme learning machine
IEEE Transactions on Cybernetics
|September 16, 2014
Summary
This study extends the Stagewise Additive Modeling using a Multiclass Exponential (SAMME) boosting algorithm for ordinal regression problems. The novel cost-sensitive approach enhances Extreme Learning Machine (ELM) classifiers, offering competitive results without iterative dataset regeneration.
Area of Science:
- Machine Learning
- Computer Science
- Statistics
Background:
- The Stagewise Additive Modeling using a Multiclass Exponential (SAMME) boosting algorithm is a well-established technique.
- Ordinal regression problems, characterized by naturally ordered targets, present unique challenges for standard classification algorithms.
- Existing Extreme Learning Machine (ELM) boosting techniques often require iterative dataset generation, increasing computational complexity.
Purpose of the Study:
- To extend the SAMME boosting algorithm for ordinal regression using a cost-sensitive approach.
- To integrate an Extreme Learning Machine (ELM) model as the base classifier within the enhanced boosting framework.
- To develop an efficient and unbiased method for tackling ordinal regression problems.
Main Methods:
- The proposed ensemble model utilizes an ELM with a Gaussian kernel and a regularization parameter.
- A closed-form solution for the weighted least squares problem is derived for analytical parameter estimation.
- A cost model is incorporated to weight patterns based on target order, enabling ordinal regression capabilities.
Main Results:
- The developed method analytically estimates parameters connecting hidden and output layers in each boosting iteration.
- The technique avoids the need to generate new training datasets at each iteration, unlike other ELM boosting methods.
- Experimental validation demonstrates competitive performance against existing ensemble and ELM techniques for ordinal regression.
Conclusions:
- The proposed cost-sensitive SAMME extension effectively addresses ordinal regression problems.
- The weighted least squares formulation offers an unbiased alternative to existing ELM boosting techniques.
- The method provides a computationally efficient and accurate solution for ordinal classification tasks.
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