Soft computing-based nonlinear fusion algorithms for describing non-Darcy flow in porous media

被引:8
作者
Nazemi, A. -R.
Hosseini, S. M.
Akbarzadeh-T, M. -R.
机构
[1] Ferdowsi Univ Mashhad, Dept Civil Engn, Mashhad, Iran
[2] Ferdowsi Univ Mashhad, Dept Elect Engn, Mashhad, Iran
关键词
porous media; non-Darcy flow; fusion algorithm; soft computing;
D O I
10.1080/00221686.2006.9521681
中图分类号
TU [建筑科学];
学科分类号
0813 ;
摘要
By increasing the velocity of flow in coarse grain materials, local turbulences are often imposed to the flow. As a result, the flow regime through rockfill' structures deviates significantly from linear Darcy law; and nonlinear or non-Darcy flow equations will be applicable. Even though the structures of these nonlinear equations have some physical justifications, empirical studies are still necessary to estimate the parameters of these equations amid a great deal of uncertainty inherent to this estimation process. Consequently, none of the current empirical equations alone seem to be able to model the flow process exactly. In recent years, soft computing, in contrast to classical modeling techniques, has been advocated as a hybrid approach to intelligent paradigms such as neural networks, fuzzy logic, and neuro-fuzzy systems that aim to handle the uncertainties and vagueness in such systems. In this paper, we investigate several soft computing paradigms to combine three of the most commonly validated and utilized empirical solutions in the current literature. In this way, the estimates from the three empirical equations drive a soft computing-based fusion algorithm. The results show that soft computing-based approaches provide a powerful paradigm with a strong ability to model reality. Specifically, this paper concludes that cascade correlation neural networks provide the best fusion algorithm with the highest accuracy among the considered conventional alternatives as well as several other soft computing paradigms.
引用
收藏
页码:269 / 282
页数:14
相关论文
共 22 条
[1]  
[Anonymous], 2002, COMPUTATIONAL INTELL
[2]   The use of fuzzy rules for the description of elements of the hydrological cycle [J].
Bardossy, A .
ECOLOGICAL MODELLING, 1996, 85 (01) :59-65
[3]   NOTE ON FUZZY REGRESSION [J].
BARDOSSY, A .
FUZZY SETS AND SYSTEMS, 1990, 37 (01) :65-75
[4]  
Bardossy A., 1995, Fuzzy Rule-Based Modeling with applications to Geophysical, Biological and Engineering Systems
[5]  
Demuth H., 2004, Neural Network Toolbox For Use with MATLAB (Version 4)
[6]   Application example of neural networks for time series analysis: Rainfall-runoff modeling [J].
Furundzic, D .
SIGNAL PROCESSING, 1998, 64 (03) :383-396
[7]   SELECTION AND APPLICATION OF A ONE-DIMENSIONAL NON-DARCY FLOW EQUATION FOR 2-DIMENSIONAL FLOW-THROUGH ROCKFILL EMBANKMENTS [J].
HANSEN, D ;
GARGA, VK ;
TOWNSEND, DR .
CANADIAN GEOTECHNICAL JOURNAL, 1995, 32 (02) :223-232
[8]  
Hosseini SM, 2000, STOCHASTIC HYDRAULICS 2000, P547
[9]   ARTIFICIAL NEURAL-NETWORK MODELING OF THE RAINFALL-RUNOFF PROCESS [J].
HSU, KL ;
GUPTA, HV ;
SOROOSHIAN, S .
WATER RESOURCES RESEARCH, 1995, 31 (10) :2517-2530
[10]  
Jang J.-S.R., 1997, NEUROFUZZY SOFT COMP