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논문 기본 정보

자료유형
학술대회자료
저자정보
Qiu-yue Tai (이화여자대학교) Kyung-shik Shin (이화여자대학교)
저널정보
한국지능정보시스템학회 한국지능정보시스템학회 학술대회논문집 한국지능정보시스템학회 2010년 추계학술대회
발행연도
2010.11
수록면
294 - 302 (9page)

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초록· 키워드

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The back-propagation neural network (BPN) has been broadly applied to financial distress prediction because their excellent treatment of nonlinear data with learning capabilities. Despite the wide application of BPN, some major issues must be considered before its use, such as the network topologies, learning parameters, and normalization methods for the input and output vectors. Previous studies on bankruptcy prediction with BPN have shown, however, that many researchers are interested in how to optimize the network topologies and learning parameters to improve the network’s prediction performance. In many cases, the benefits of data normalization are overlooked.
The most representative method of normalization for BPN is linear scaling, which can reduce the dimensionality of the input space, thus helping speed up the learning phase and improve the classification performance. This method, however, has the limitation of only adjusting the scale of the original data and of not being able to relieve the complicated relationships among the data. An alternative method involves applying the fuzzy set theory to normalize the data for the neural network, because the fuzzy membership function can represent the continuous and complicated values as degree of membership values, and allows the representation of the concepts that can be regarded as falling under more than one category. In this study, a genetic algorithm (GA)-optimized nonlinear fuzzy normalization method was proposed. The polynomial-based nonlinear fuzzy membership function was used to normalize the data within the value of [0, 1]. GA was thus used to find the optimal boundary value of the fuzzy parameters. Based on the results of the experiment that was conducted, the proposed method was evaluated and compared with other methods to demonstrate its advantage.

목차

Abstract
1. Introduction
2. Related Studies
3. Experimental Design
4. Experiment and Results
5. Concluding Remarks
References

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UCI(KEPA) : I410-ECN-0101-2013-003-000516856