Given the reservoir with a storage-discharge relationship governed by the equation
S = KQ3/2,
route the inflow hydrograph for Problem 1 using storage routing techniques and a value of K = 1.21 for Q in m3/s and S in m3/s-hr. Discuss the differences in the outflow hydrograph for this reservoir and for the reservoir of Problem 2. Use Δt = 1 hr.
Problem 1
What is a rating curve? How does a loop rating curve occur?
Problem 2
A reservoir has a linear S-Q relationship of
S = KQ,
where K = 1.21 hr. The inflow hydrograph for a storm event is given in the table.
(a) Develop a simple recursive relation using the continuity equation and S-Q relationship for the linear reservoir [i.e., aQ2 = bQ1+ where a, b, and c are constants and
(b) Storage route the hydrograph through the reservoir using Δt = 1 hr.
(c) Explain why the shape of storage-discharge relations is usually not linear for actual reservoirs.
Time (hr) | Inflow (m3/s) |
0 | 0 |
1 | 100 |
2 | 200 |
3 | 400 |
4 | 300 |
5 | 200 |
6 | 100 |
7 | 50 |
8 | 0 |
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