|
[1]
|
Thrane, C. (2019) Applied Regression Analysis. Taylor and Francis, New York. [Google Scholar] [CrossRef]
|
|
[2]
|
Bardossy, A., Bogardi, I. and Duckstein, L. (1990) Fuzzy Re-gression in Hydrology. Water Resources Research, 26, 1497-1508. [Google Scholar] [CrossRef]
|
|
[3]
|
Takemura, K. (2005) Fuzzy Least Squares Regression Anal-ysis for Social Judgment Study. Journal of Advanced Intelligent Computing and Intelligent Informatics, 9, 461-462. [Google Scholar] [CrossRef]
|
|
[4]
|
Chachi, J., Taheri, S.M. and Arghami, N.R. (2014) A Hybrid Fuzzy Regression Model and Its Application in Hydrology Engineering. Applied Soft Computing, 25, 149-158. [Google Scholar] [CrossRef]
|
|
[5]
|
Tzimopoulos, C., Papadopoulos, K. and Papadopoulosc, B. (2016) Fuzzy Regression with Applications in Hydrology. Optimization, 5, 69-75.
|
|
[6]
|
Tanaka, H., Uejima, S. and Asai, K. (1982) Linear Regression Analysis with Fuzzy Model. IEEE Transactions on Systems, Man and Cybernetics, 12, 903-907. [Google Scholar] [CrossRef]
|
|
[7]
|
Lee, H.T. and Chen, S.H. (2001) Fuzzy Re-gression Model with Fuzzy Input and Output Data for Manpower Forecasting. Fuzzy Sets and Systems, 119, 205-213. [Google Scholar] [CrossRef]
|
|
[8]
|
Hojati, M., Bector, C.R. and Smimou, K. (2005) A Simple Method for Computation of Fuzzy Linear Regression. European Journal of Operational Research, 166, 172-184. [Google Scholar] [CrossRef]
|
|
[9]
|
Chen, F., Chen, Y., Zhou, J., et al. (2016) Optimizing H Value for Fuzzy Linear Regression with Asymmetric Triangular Fuzzy Coefficients. Engineering Applications of Artificial Intelligence, 47, 16-24. [Google Scholar] [CrossRef]
|
|
[10]
|
Spiliotis, M., Angelidis, P. and Papadopoulos, B. (2020) A Hybrid Probabilistic Bi-Sector Fuzzy Regression Based Methodology for Normal Distributed Hydrological Variable. Evolving Systems, 11, 255-268. [Google Scholar] [CrossRef]
|
|
[11]
|
Diamond, P. (1988) Fuzzy Least Squares. Information Sciences, 46, 141-157. [Google Scholar] [CrossRef]
|
|
[12]
|
Xu, R. and Li, C. (2001) Multidimensional Least-Squares Fitting with a Fuzzy Model. Fuzzy Sets and Systems, 119, 215-223. [Google Scholar] [CrossRef]
|
|
[13]
|
Nasrabadi, E. and Hashemi, S.M. (2008) Robust Fuzzy Regression Analysis Using Neural Networks. International Journal of Uncertainty, Fuzziness and Knowledge-Based Systems, 16, 579-598. [Google Scholar] [CrossRef]
|
|
[14]
|
Salmani, F., Taheri, S.M., Yoon, J.H., et al. (2017) Logistic Regression for Fuzzy Covariates: Modeling, Inference, and Applications. International Journal of Fuzzy Systems, 19, 1635-1644. [Google Scholar] [CrossRef]
|
|
[15]
|
Gao, Y. and Lu, Q. (2018) A Fuzzy Logistic Regression Model Based on the Least Squares Estimation. Computational and Applied Mathematics, 37, 3562-3579. [Google Scholar] [CrossRef]
|
|
[16]
|
Ishibuchi, H. and Tanaka, H. (1992) Fuzzy Regression Analysis Using Neural Networks. Fuzzy Sets and Systems, 50, 257-265. [Google Scholar] [CrossRef]
|
|
[17]
|
Dunyak, J.P. and Wunsch, D. (2000) Fuzzy Regression by Fuzzy Number Neural Networks. Fuzzy Sets and Systems, 112, 371-380. [Google Scholar] [CrossRef]
|
|
[18]
|
Zhang, D., Deng, L. and Cai, K.Y. (2005) A Fuzzy Nonlinear Regression with Fuzzified Radial Basis Function Network. IEEE Transactions on Fuzzy Systems, 13, 742-760. [Google Scholar] [CrossRef]
|
|
[19]
|
He, Y., Wei, C., Long, H., et al. (2018) Random Weight Network-Based Fuzzy Nonlinear Regression for Trapezoidal Fuzzy Number Data. Applied Soft Computing, 70, 959-979. [Google Scholar] [CrossRef]
|
|
[20]
|
Prakaash, A.S. and Sivakumar, K. (2021) Op-timized Recurrent Neural Network with Fuzzy Classifier for Data Prediction Using Hybrid Optimization Algorithm: Scope towards Diverse Applications. International Journal of Wavelets, Multiresolution and Information Processing, 19, Article ID: 2050074. [Google Scholar] [CrossRef]
|
|
[21]
|
Cheng, C.B. and Lee, E.S. (1999) Nonparametric Fuzzy Regression—k-NN and Kernel Smoothing Techniques. Computers and Mathematics with Applications, 38, 239-251. [Google Scholar] [CrossRef]
|
|
[22]
|
Wang, N., Zhang, W. and Mei, C. (2007) Fuzzy Non-Parametric Regression Based on Local Linear Smoothing Technique. Information Sci-ences, 177, 3882-3900. [Google Scholar] [CrossRef]
|
|
[23]
|
Hesamian, G., Akbari, M.G. and Asadollahi, M. (2017) Fuzzy Semi-Parametric Partially Linear Model with Fuzzy Inputs and Fuzzy Outputs. Expert Systems with Applications, 71, 230-239. [Google Scholar] [CrossRef]
|
|
[24]
|
Akbari, M.G. and Hesamian, G. (2017) A Partial-Robust-Ridge-Based Regression Model with Fuzzy Predictors-Responses. Journal of Computational and Applied Mathematics, 351, 290-301. [Google Scholar] [CrossRef]
|
|
[25]
|
Zimmermann, H.J. (2011) Fuzzy Set Theory and Its Applica-tions. Springer Science & Business Media, New York.
|
|
[26]
|
Kelkinnama, M. and Taheri, S.M. (2012) Fuzzy Least-Absolutes Regression Using Shape Preserving Operations. Information Sciences, 214, 105-120. [Google Scholar] [CrossRef]
|
|
[27]
|
D’Urso, P. (2003) Linear Regression Analysis for Fuzzy/Crisp Input and Fuzzy/Crisp Output Data. Computational Statistics and Data Analysis, 42, 47-72. [Google Scholar] [CrossRef]
|
|
[28]
|
Cai, Z. (2001) Weighted Nadaraya-Watson Regression Estimation. Statistics & Probability Letters, 51, 307-318. [Google Scholar] [CrossRef]
|
|
[29]
|
Kim, B. and Bishu, R.R. (1998) Evaluation of Fuzzy Linear Regression Models by Comparing Membership Functions. Fuzzy Sets and Systems, 100, 343-352. [Google Scholar] [CrossRef]
|
|
[30]
|
D’Urso, P. and Gastaldi, T. (2002) An “Orderwise” Polynomial Regression Procedure for Fuzzy Data. Fuzzy Sets and Systems, 30, 1-19. [Google Scholar] [CrossRef]
|