Information Sciences: an International Journal
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Fuzzy Sets and Systems
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Fuzzy Sets and Systems
Fuzzy set theory—and its applications (3rd ed.)
Fuzzy set theory—and its applications (3rd ed.)
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Fuzzy Sets and Systems
Multi-objective fuzzy regression: a general framework
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Fuzzy Sets and Systems: Theory and Applications
Fuzzy Sets and Systems: Theory and Applications
Fuzzy least-squares linear regression analysis for fuzzy input-output data
Fuzzy Sets and Systems - Information processing
A fuzzy linear regression model with better explanatory power
Fuzzy Sets and Systems - Information processing
Multiobjective fuzzy regression with central tendency and possibilistic properties
Fuzzy Sets and Systems
Linear regression analysis for fuzzy/crisp input and fuzzy/crisp output data
Computational Statistics & Data Analysis
Multiple regression with fuzzy data
Fuzzy Sets and Systems
Management of uncertainty in Statistical Reasoning: The case of Regression Analysis
International Journal of Approximate Reasoning
Information Sciences: an International Journal
Least squares estimation of a linear regression model with LR fuzzy response
Computational Statistics & Data Analysis
Solving Fuzzy Linear Regression with Hybrid Optimization
ICONIP '09 Proceedings of the 16th International Conference on Neural Information Processing: Part II
A linear regression model for imprecise response
International Journal of Approximate Reasoning
Fuzzy least-absolutes regression using shape preserving operations
Information Sciences: an International Journal
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One of the deficiencies of previous fuzzy linear regression models is that with the increase of the magnitudes of independent variables, the spreads of estimated fuzzy dependent variables are increasing, even though the spreads of observed dependent variables actually decrease or remain unchanged. Some solutions have been proposed to solve this spreads increasing problem. However, those solutions still cannot model a decreasing trend in the spreads of the observed dependent variables as the magnitudes of the independent variables increase. In this paper we propose an enhanced fuzzy linear regression model (model FLR"F"S), in which the spreads of the estimated dependent variables are able to fit the spreads of the observed dependent variables, no matter the spreads of the observed dependent variables are increased, decreased or unchanged as the magnitudes and spreads of the independent variables change. Four numerical examples are used to demonstrate the effectiveness of model FLR"F"S.