Enhanced formulation of the probability principle based on maximum entropy to design the bank profile of channels in geomorphic threshold
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[1] Chao-Lin Chiu,et al. Maximum Velocity and Regularities in Open-Channel Flow , 2002 .
[2] Bahram Gharabaghi,et al. Stable alluvial channel design using evolutionary neural networks , 2018, Journal of Hydrology.
[3] Gabriel Kaless,et al. Regime theories in gravel‐bed rivers: models, controlling variables, and applications in disturbed Italian rivers , 2014 .
[4] E. Jaynes. Information Theory and Statistical Mechanics , 1957 .
[5] Amir Hossein Zaji,et al. Improving the performance of multi-layer perceptron and radial basis function models with a decision tree model to predict flow variables in a sharp 90° bend , 2016, Appl. Soft Comput..
[6] Gregorio G. Vigilar,et al. Stable Channels with Mobile Bed: Formulation and Numerical Solution , 1997 .
[7] Mehmet Ardiclioglu,et al. Applicabilité des Equations de Distribution de Vitesses dans les Ecoulements en Canal Ouvert à fond rugueux , 2005 .
[8] Claude E. Shannon,et al. A Mathematical Theory of Communications , 1948 .
[9] Gregorio G. Vigilar,et al. Hydraulic Geometry of Threshold Channels , 1992 .
[10] Eric Lajeunesse,et al. Laboratory rivers: Lacey's law, threshold theory, and channel stability , 2016 .
[11] Renjie Xia,et al. Relation between Mean and Maximum Velocities in a Natural River , 1997 .
[12] Chao-Lin Chiu. Entropy and 2-D velocity distribution in open channels , 1988 .
[13] Hossein Bonakdari,et al. Formulating the shear stress distribution in circular open channels based on the Renyi entropy , 2018 .
[14] Shih-Meng Hsu,et al. Efficient methods of discharge measurements in rivers and streams based on the probability concept , 2005 .
[15] Hossein Bonakdari,et al. Design of an adaptive neuro-fuzzy computing technique for predicting flow variables in a 90° sharp bend , 2017 .
[16] James E. Pizzuto,et al. Numerical simulation of gravel river widening , 1990 .
[17] S. Kundu. Derivation of different suspension equations in sediment-laden flow from Shannon entropy , 2018, Stochastic Environmental Research and Risk Assessment.
[18] Vijay P. Singh,et al. Estimation of Mean Velocity in Natural Channels Based on Chiu's Velocity Distribution Equation , 2004 .
[19] Amir Hossein Zaji,et al. Simulation of open channel bend characteristics using computational fluid dynamics and artificial neural networks , 2015 .
[20] Amir Hossein Zaji,et al. New radial basis function network method based on decision trees to predict flow variables in a curved channel , 2017, Neural Computing and Applications.
[21] Subhasish Dey. Bank profile of threshold channels : A simplified approach , 2001 .
[22] Aminuddin Ab. Ghani. Sediment transport in sewers , 1993 .
[23] Vijay P. Singh,et al. Entropy Theory for Distribution of One-Dimensional Velocity in Open Channels , 2011 .
[24] Bahram Gharabaghi,et al. Uncertainty analysis of intelligent model of hybrid genetic algorithm and particle swarm optimization with ANFIS to predict threshold bank profile shape based on digital laser approach sensing , 2018, Measurement.
[25] B. H. Heede. Stream Dynamics: An Overview for Land Managers. , 1980 .
[26] J Stebbings,et al. THE SHAPES OF SELF-FORMED MODEL ALLUVIAL CHANNELS. , 1963 .
[27] Amir Hossein Zaji,et al. Design of modified structure multi-layer perceptron networks based on decision trees for the prediction of flow parameters in 90° open-channel bends , 2016 .
[28] Hassanzadeh Yousef,et al. VALIDATION OF RIVER BANK PROFILES IN SAND-BED RIVERS , 2014 .
[29] B. Eaton,et al. Rational regime model of alluvial channel morphology and response , 2004 .
[30] Bahram Gharabaghi,et al. Entropy-based neural networks model for flow duration curves at ungauged sites , 2015 .
[31] Chao-Lin Chiu. Entropy and Probability Concepts in Hydraulics , 1987 .
[32] D. W. Knight,et al. GEOMETRY OF SELF-FORMED STRAIGHT THRESHOLD CHANNELS IN UNIFORM MATERIAL. , 1998 .
[33] Vijay P. Singh,et al. Two-Dimensional Velocity Distribution in Open Channels Using the Tsallis Entropy , 2013 .
[34] E. W. Lane. Design of Stable Channels , 1955 .
[35] Hossein Bonakdari,et al. Developing an expert group method of data handling system for predicting the geometry of a stable channel with a gravel bed , 2017 .
[36] Muneo Hirano,et al. RIVER-BED DEGRADATION WITH ARMORING , 1971 .
[37] K. Babaeyan-Koopaei,et al. A study of straight stable channels and their interactions with bridge structures , 1996 .
[38] Fazal H. Chaudhry,et al. Experimental Evaluation of 2-D Entropy Model for Open-Channel Flow , 1998 .
[39] Ali Tafarojnoruz,et al. Fluvial hydraulics , 2010 .
[40] Chao-Lin Chiu,et al. Maximum and Mean Velocities and Entropy in Open-Channel Flow , 1995 .
[41] Vijay P. Singh,et al. Application of minimum relative entropy theory for streamflow forecasting , 2017, Stochastic Environmental Research and Risk Assessment.
[42] Claude E. Shannon,et al. A mathematical theory of communication , 1948, MOCO.
[43] G. Parker. Self-formed straight rivers with equilibrium banks and mobile bed. Part 2. The gravel river , 1978, Journal of Fluid Mechanics.
[44] Lyman S. Willardson,et al. Parabolic Canal Design and Analysis , 1984 .
[45] Vijay P. Singh,et al. Effect of Nonuniformity of Flow on Hydraulic Geometry Relations , 2009 .
[46] Robert E. Glover,et al. Stable channel profiles , 1951 .
[47] S. Cao,et al. Entropy-based design approach of threshold alluvial channels , 1997 .
[48] G. Christakos,et al. Revisiting prior distributions, Part II: Implications of the physical prior in maximum entropy analysis , 2007 .
[49] Hossein Bonakdari. Establishment of relationship between mean and maximum velocities in narrow sewers. , 2012, Journal of environmental management.
[50] Galip Seckin. Maximum and mean velocity relationships in laboratory flumes with different cross-sectional shapes , 2005 .
[51] Claude E. Shannon,et al. The mathematical theory of communication , 1950 .
[52] Amlan Das,et al. Optimal design of channel having horizontal bottom and parabolic sides , 2007 .
[53] Donald W. Knight,et al. An attempt at using the entropy approach to predict the transverse distribution of boundary shear stress in open channel flow , 2002 .
[54] Chao-Lin Chiu. Application of Entropy Concept in Open‐Channel Flow Study , 1991 .
[55] G. Parker. Self-formed straight rivers with equilibrium banks and mobile bed. Part 1. The sand-silt river , 1978, Journal of Fluid Mechanics.
[56] O. B. Shevchenko,et al. Laboratory investigation of the formation of stable canal channels , 1980 .
[57] Vijay P. Singh,et al. Formulation of the Entropy Parameter Based on Hydraulic and Geometric Characteristics of River Cross Sections , 2010 .
[58] Bahram Gharabaghi,et al. Reliable method of determining stable threshold channel shape using experimental and gene expression programming techniques , 2019, Neural Computing and Applications.
[59] Hossein Bonakdari,et al. Comparative analysis of GMDH neural network based on genetic algorithm and particle swarm optimization in stable channel design , 2017, Appl. Math. Comput..
[60] Pierre Y. Julien,et al. Alluvial Channel Geometry: Theory and Applications , 1995 .
[61] Ozgur Kisi,et al. Non-tuned data intelligent model for soil temperature estimation: A new approach , 2018, Geoderma.
[62] R. Deo,et al. Implementation of a hybrid MLP-FFA model for water level prediction of Lake Egirdir, Turkey , 2018, Stochastic Environmental Research and Risk Assessment.
[63] C. Thorne,et al. Stable Channels with Mobile Gravel Beds , 1986 .
[64] P. Julien,et al. Downstream Hydraulic Geometry of Alluvial Channels , 2006 .
[65] Hossein Bonakdari,et al. Comparison between Shannon and Tsallis entropies for prediction of shear stress distribution in open channels , 2014, Stochastic Environmental Research and Risk Assessment.
[66] Vijay,et al. ON THE THEORIES OF HYDRAULIC GEOMETRY , 2003 .
[67] Gregorio G. Vigilar,et al. Stable Channels with Mobile Bed: Model Verification and Graphical Solution , 1998 .
[68] M. Gordon Wolman,et al. Factors controlling the size and shape of stream channels in coarse noncohesive sands , 1961 .
[69] Alexander Kolovos,et al. Bayesian maximum entropy approach and its applications: a review , 2018, Stochastic Environmental Research and Risk Assessment.
[70] V. T. Chow. Open-channel hydraulics , 1959 .
[71] Bahram Gharabaghi,et al. A methodological approach of predicting threshold channel bank profile by multi-objective evolutionary optimization of ANFIS , 2018 .
[72] Syunsuke Ikeda,et al. Self-Formed Straight Channels in Sandy Beds , 1981 .
[73] R. Millar. Theoretical regime equations for mobile gravel-bed rivers with stable banks , 2005 .
[74] Hossein Bonakdari,et al. Evaluation of artificial neural network model and statistical analysis relationships to predict the stable channel width , 2016 .
[75] G. Parker,et al. Stable width and depth of straight gravel rivers with heterogeneous bed materials , 1988 .
[76] Johannes Gessler,et al. Self-Stabilizing Tendencies of Alluvial Channels , 1970 .
[77] Manotosh Kumbhakar,et al. One-Dimensional velocity distribution in open channels using Renyi entropy , 2017, Stochastic Environmental Research and Risk Assessment.
[78] P. Diplas. Characteristics of Self‐Formed Straight Channels , 1990 .
[79] V. Singh,et al. Renyi Entropy and Random Walk Hypothesis to Study Suspended Sediment Concentration , 2017 .
[80] Saeed Reza Khodashenas. Threshold gravel channels bank profile: a comparison among 13 models , 2016 .
[81] Vijay P. Singh,et al. Hydrologic Synthesis Using Entropy Theory: Review , 2011 .
[82] X. M. Kong,et al. Maximum entropy-Gumbel-Hougaard copula method for simulation of monthly streamflow in Xiangxi river, China , 2015, Stochastic Environmental Research and Risk Assessment.
[83] Chao-Lin Chiu. VELOCITY DISTRIBUTION IN OPEN CHANNEL FLOW , 1989 .
[84] Zaher Mundher Yaseen,et al. Novel approach for streamflow forecasting using a hybrid ANFIS-FFA model , 2017 .