2013
DOI: 10.1016/j.apnum.2013.05.001
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Advection step in the split-operator approach applied to river modeling

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Cited by 6 publications
(9 citation statements)
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“…Therefore, the computational procedures used to solve Equations 1, 2 and 3 are only given in a form of a short summary. Because the advection step equations have a hyperbolic character, they can be solved with the characteristic method using the principles given by Benqué et al (1982), Holly and Usseglio-Polatera (1984) and Isic et al (2013). Partial differential equations 1 are transformed into ordinary differential equations along the characteristic curves.…”
Section: Water Flow Modelmentioning
confidence: 99%
See 2 more Smart Citations
“…Therefore, the computational procedures used to solve Equations 1, 2 and 3 are only given in a form of a short summary. Because the advection step equations have a hyperbolic character, they can be solved with the characteristic method using the principles given by Benqué et al (1982), Holly and Usseglio-Polatera (1984) and Isic et al (2013). Partial differential equations 1 are transformed into ordinary differential equations along the characteristic curves.…”
Section: Water Flow Modelmentioning
confidence: 99%
“…This section presents the developed heavy metal transport model that is formulated in accordance with the activelayer concept (Budinski and Spasojević, 2013) and the split-operator approach (Yanenko, 1971;Isic et al, 2013;Horvat et al, 2015). Heavy metals in natural watercourses can be classified as non conservative pollutants, which have a certain tendency to be fixed to sediment particles.…”
Section: Metal Transport Modelmentioning
confidence: 99%
See 1 more Smart Citation
“…Предметне једначине су решаване применом методе етапног решавања (разломљених корака), па се оне растављају на три сукцесивна корака: адвективни, дифузиони и пропагациони. Пошто адвективни корак има изразито хиперболички карактер, он се решава методом карактеристика [4]. У случају дифузионог и пропагационог корака се користи метода коначних разлика у комбинацији са АДИ методом [1] и Томасовим алгоритмом.…”
Section: модел течења водеunclassified
“…Similar to Telemac-2D, the integration along characteristic curves is accomplished by dividing them into an arbitrary number of straight sub-segments [1]. The resulting equations for velocity components are nonlinear, and are solved using the NewtonRaphson iterative algorithm [16][17][18]. The diffusion step equations: (7) are discretized using finite differences with the Crank-Nicolson time-integration scheme [19].…”
Section: Mobed2 Codementioning
confidence: 99%