Titlebook: Shallow Water Hydraulics; Oscar Castro-Orgaz,Willi H. Hager Book 2019 Springer Nature Switzerland AG 2019 Saint Venant Equations.Open Chan

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Numerical Library of Shallow Water Equations,Supporting material to the chapters of this book is a collection of source codes explaining the theory and used to produce the solutions presented. The material was originally prepared for students attending the course . of the . master program held at the University of Cordoba, Spain.

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Unsteady Open Channel Flow s: Basic Solutions,ngineering applications, as for determining an inundation area in hydrological studies. Further, the operation of man-made canals to control the water released from reservoirs implies unsteady maneuvers resulting in transient open channel flows.

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Book 2019quations of open channel flows are derived by means of a rigorous vertical integration of the RANS equations for turbulent flow. In turn, the hydrostatic pressure hypothesis, which forms the core of many shallow water hydraulic models, is scrutinized by analyzing its underlying assumptions. The book

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to introducing any mathematical or numerical aids.Provides n.This book presents the theory and computation of open channel flows, using detailed analytical, numerical and experimental results. The fundamental equations of open channel flows are derived by means of a rigorous vertical integration of

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Finite Volume Methods,turing methods for free surface shallow flows. Wiley, Singapore, .). The mathematical meaning behind these “surnames” linked to the development of Saint-Venant is clearly elucidated by the definitions (Karni, Lecture notes on numerical methods for hyperbolic equations: short book course. Taylor and

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Finite Difference Method s,ic numerical aspects are presented. The implementation of boundary conditions for continuous and discontinuous flows is then discussed, and various schemes widely used are explained in detail. The performance of these schemes is assessed using analytical solutions and experimental data for selected test cases.