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・ Routh–Hurwitz stability criterion
・ Routh–Hurwitz theorem
・ Routier
・ Routier, Aude
・ Routiers
・ Routine
・ Routine activity theory
・ Routine Breathing
・ Routine Check
・ Routine health outcomes measurement
・ Routine Love Story
・ Routine Valor
・ Routing
・ Routing (disambiguation)
・ Routing (electronic design automation)
Routing (hydrology)
・ Routing and Remote Access Service
・ Routing and wavelength assignment
・ Routing Assets Database
・ Routing bridge
・ Routing domain
・ Routing in cellular networks
・ Routing in delay-tolerant networking
・ Routing in the PSTN
・ Routing indicator
・ Routing Information Protocol
・ Routing loop problem
・ Routing Policy Specification Language
・ Routing protocol
・ Routing table


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Routing (hydrology) : ウィキペディア英語版
Routing (hydrology)

In hydrology, routing is a technique used to predict the changes in shape of a hydrograph as water moves through a river channel or a reservoir. In flood forecasting, hydrologists may want to know how a short burst of intense rain in an area upstream of a city will change as it reaches the city. Routing can be used to determine whether the pulse of rain reaches the city as a deluge or a trickle. Other uses of routing include reservoir and channel design, floodplain studies and watershed simulations.
If the water flow at a particular point, A, in a stream is measured over time with a flow gauge, this information can be used to create a hydrograph. A short period of intense rain, normally called a flood event, can cause a bulge in the graph, as the increased water travels down the river, reaches the flow gauge at A, and passes along it.
If another flow gauge at B, downstream of A is set up, one would expect the graph's bulge (or floodwave) to have the same shape. However, the shape of the river and flow resistance within a river (from the river bed, for example) can affect the shape of the floodwave. Oftentimes, the floodwave will be attenuated (have a reduced peak flow).
Routing techniques can be broadly classified as follows:
==Hydraulic (or distributed) routing==
Hydraulic routing is based on the solution of partial differential equations of unsteady open-channel flow. The equations used are the St. Venant equations or the dynamic wave equations.〔Chow V. T, Maidment D. R, Mays L.W (1988). Applied Hydrology. McGraw1Hill International Editions: Singapore.〕〔Akan A. O (2006). Open Channel Hydraulics. Elsevier, New York, NY, USA.〕
The hydraulic models (e.g. ''dynamic'' and ''diffusion'' wave models) require the gathering of a lot of data related to river geometry and morphology and consume a lot of computer resources in order to solve the Saint-Venant equations numerically.〔Chaudhry MH (1993) Open-Channel Flow. Prentice Hall, Englewood Cliffs, NJ, USA.〕〔Samani H. M. V, Shamsipour G. A (2004). Hydrologic flood routing in branched river systems via nonlinear optimization. Journal of Hydraulic Research, 42(1): 55-59.〕〔Akbari G. H, Barati R (2012). Comprehensive analysis of flooding in unmanaged catchments. Proceedings of the Institution of Civil Engineers-Water Management, 165(4): 229-238.〕

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