Titlebook: Computational Algorithms for Shallow Water Equations; Eleuterio F. Toro Textbook 2024Latest edition The Editor(s) (if applicable) and The

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书目名称Computational Algorithms for Shallow Water Equations影响因子(影响力)




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书目名称Computational Algorithms for Shallow Water Equations被引频次学科排名




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书目名称Computational Algorithms for Shallow Water Equations读者反馈学科排名

expound

北京人起源

Exact Riemann Solver: Dry Bed,r the case of pollutant transport models. A computer-programme listing is given in Chap. ., for the complete exact Riemann solver that can deal with both wet and dry bed conditions. Useful background is found in Chaps. .–..

物种起源

falsehood

Approximate Riemann Solvers,n non-conservative form. These methods do not require the explicit solution of the Riemann problem and may be placed at the bottom of the hierarchy of Riemann solvers. All the methods studied give directly a first-order accurate method of the Godunov type and can be extended to construct non-linear

谦虚的人

谦虚的人

ADER High-Order Methods,tensions, but we also identify specific applications to the shallow water equations of interest in this book. The chapter is concluded with two examples that highlight the key point of very high-order methods; that is, for small errors high-order ADER methods are orders-of-magnitude more efficient t

ligature

DAM-BREAK Modelling,t case concerns a circular dam (2D) for which a radial reference 1D solution is available for rigorous assessment of the performance of the numerical methods. High-resolution numerical computations using methods from this book capture the physical aspects of wave propagation combining the primary ou

不能平静

The Civil Rights Movement of the GDR in 1989 from conservative formulations of the shallow water equations in terms of physical variables, rather than conserved variables. It is found that such shocks are slower than those from the conserved formulation using the conserved variables. The Chapter is concluded with a list of suggested exercises

COKE

https://doi.org/10.1007/978-3-531-92462-5which includes identifying the type of waves present and a solution sampling procedure to determine the vector .(., .) at any point (., .) in the .-. half plane. The solution will be used in successive chapters for constructing upwind numerical methods for the general initial-boundary value problem,