Title | ||
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AN indicator-based selection multi-objective evolutionary algorithm with preference for multi-class ensemble |
Abstract | ||
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One of the most difficult components for multi-class classification system is to find an appropriate error-correcting output codes (ECOC) matrix, which is used to decompose the multi-class problem into several binary class problems. In this paper, an indicator based multi-objective evolutionary algorithm with preference involved is designed to search the high-quality ECOC matrix. Specifically, the Harrington's one-sided desirability function is integrated into an indicator-based evolutionary algorithm (IBEA), which aims to approximate the relevant regions of pareto front (PF) according to the preference of the decision maker. Simulation results show that the proposed approach has better classification performance than compared multi-class based algorithms. |
Year | DOI | Venue |
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2014 | 10.1109/ICMLC.2014.7009108 | ICMLC |
Keywords | Field | DocType |
indicator-based evolutionary algorithm,evolutionary computation,multiclass problem,error-correcting output coding,indicator-based selection multiobjective evolutionary algorithm,binary class problems,pattern classification,harrington's one-sided desirability function,matrix algebra,appropriate error-correcting output codes matrix,error correction codes,pareto analysis,ecoc matrix,multiclass based algorithms,multiclass classification system,decision maker,pf,multiclass ensemble,one-sided desirability function,multi-class problem,ibea,pareto front,accuracy | Mathematical optimization,Pattern recognition,Evolutionary algorithm,Computer science,Matrix (mathematics),Multi-objective optimization,Artificial intelligence,Machine learning,Decision maker,Desirability function,Binary number | Conference |
Volume | ISSN | ISBN |
1 | 2160-133X | 978-1-4799-4216-9 |
Citations | PageRank | References |
0 | 0.34 | 14 |
Authors | ||
4 |
Name | Order | Citations | PageRank |
---|---|---|---|
Jingjing Cao | 1 | 131 | 5.52 |
Sam Kwong | 2 | 4590 | 315.78 |
Ran Wang | 3 | 439 | 24.42 |
Ke Li | 4 | 798 | 29.81 |