2019
DOI: 10.1002/cmm4.1010
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Numerical simulation of seepage maps under dams with sheet piles on their ends

Abstract: Seepage maps formed by both stream and equipotential lines, emerging under dams with sheet piles on their ends, can be determined by simulating the Laplace conjugate equations using a numerical technique such as the network method. Based on these maps, engineers can immediately deduce the amount of water circulating under the structure and design the sheet piles depth to safe values that allow to limit risks such as siphoning or erosion of the base of the dam. For a fix depth of the upstream sheet pile, seepag… Show more

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“…In terms of the nonindependent functions ϕ and Ψ, the mathematical model is defined by the following equations: -125pt()2ϕx2+()2ϕitalicy2=01.50emgoverning equation, -131ptvx=normalϕx=00.50emand0.50emnormalϕ=ha0.50emat0.25em()x0,italicy=italicH, -131ptvx=normalϕitalicx=00.50emand0.50emnormalϕ=hc0.50emat0.25em()xitalicb,italicy=italicH, -116ptvx=normalϕitalicx=00.50emat0.50em()x=italica,italicy0.50emand0.50em()x=italicb+italicc,italicy, -195ptvy=normalϕ∂y=00.50emat0.50em()x,italicy=0, truevx=ϕx=vitalicy=…”
Section: Mathematical Modelmentioning
confidence: 99%
“…In terms of the nonindependent functions ϕ and Ψ, the mathematical model is defined by the following equations: -125pt()2ϕx2+()2ϕitalicy2=01.50emgoverning equation, -131ptvx=normalϕx=00.50emand0.50emnormalϕ=ha0.50emat0.25em()x0,italicy=italicH, -131ptvx=normalϕitalicx=00.50emand0.50emnormalϕ=hc0.50emat0.25em()xitalicb,italicy=italicH, -116ptvx=normalϕitalicx=00.50emat0.50em()x=italica,italicy0.50emand0.50em()x=italicb+italicc,italicy, -195ptvy=normalϕ∂y=00.50emat0.50em()x,italicy=0, truevx=ϕx=vitalicy=…”
Section: Mathematical Modelmentioning
confidence: 99%