2000
DOI: 10.1061/(asce)0733-9437(2000)126:1(68)
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Optimal Channel Cross Section with Composite Roughness

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Cited by 54 publications
(55 citation statements)
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“…After introducing the characteristics of a parabolic-bottomed triangle cross section, the ,best' hydraulic cross section for the geometry was determined by using the undetermined multipliers method of Lagrange. In another study, for channels with composite roughness, an equivalent uniform roughness coefficient and flow geometric elements were used to formulate the optimal channel design depending on the Manning equation in a nonlinear optimization framework; the objective function being a cost function per unit length of the canal [6]. A GA based optimization model was developed initially to determine the factor of safety of a channel slope for given soil parameters in Bhattacharjya and Satish [7].…”
Section: Existing Literature On Canal Flow Modelingmentioning
confidence: 99%
“…After introducing the characteristics of a parabolic-bottomed triangle cross section, the ,best' hydraulic cross section for the geometry was determined by using the undetermined multipliers method of Lagrange. In another study, for channels with composite roughness, an equivalent uniform roughness coefficient and flow geometric elements were used to formulate the optimal channel design depending on the Manning equation in a nonlinear optimization framework; the objective function being a cost function per unit length of the canal [6]. A GA based optimization model was developed initially to determine the factor of safety of a channel slope for given soil parameters in Bhattacharjya and Satish [7].…”
Section: Existing Literature On Canal Flow Modelingmentioning
confidence: 99%
“…Swamee et al [7,8] proposed an approach for optimal open channel design where seepage losses were also considered. Das [9] proposed an optimization model for the design of trapezoidal channels, which considers the flooding probability; the same author [10] proposed an optimization strategy to design open channels with composite lining along the perimeter. Jain et al [11] considered spatial variations of the velocity across a proposed composite channel cross section, and approximated the solution to this problem using a Genetic Algorithm (GA).…”
Section: Introductionmentioning
confidence: 99%
“…The use of more than one lining material along the channel perimeter is a common practice suggested by many researchers in the past (for e.g., Trout 1982;Das 2000) to achieve cost effectiveness in open channel design. Such channels are known as 'composite channels' (Chow 1959) and channels with uniform roughness along the perimeter can be considered as a special case of composite channels.…”
Section: Introductionmentioning
confidence: 99%
“…This formulation neglects the excavation cost and considers only the minimization of lining cost. Das (2000) determined the optimal trapezoidal channel crosssection with composite roughness using classical optimization technique involving Lagrange multipliers (LM). Stochastic global optimization techniques are proven to be efficient in solving the complex-non linear optimization model for the design of composite trapezoidal channels (Jain et al 2004;Nourani et al 2009;Adarsh and Janga Reddy 2010).…”
Section: Introductionmentioning
confidence: 99%