Page - 425 - in Book of Full Papers - Symposium Hydro Engineering
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π
π = π΅
π·
π βπ
πΆ π [ β0.27ΞπΎ
π π
πΎ π
π {1+0.5(
π
π π
π )
2
}
] (7)
G. Bagnold-Bailard Equation: Bagnold (1960, 1966) developed an approach
to bed load transport prediction that is based on stream power per unit
channel width
Average velocity (U) can be given by
π =π’ π +π’ π‘ (8)
where uc = fluid velocity due to current effect (m/s)
ut = Orbital fluid velocity above the bed at time t (m/s)
assume uc = U, then bed load transport Sb is related to IUI2U
π
π (π‘ )= π 0
[1β π
π
π
π ] { π
π
π‘ π π
πΌ +π
π (1βπ
π ) ?Μ
?
π
0 } (9)
the suspended load transport Ss is related to IUI3U and computed from
π
π (π‘ )= π 0π
[1β π
π
π
π ] { π
π
π‘ π π
πΌ +π
π (1βπ
π ) ?Μ
?
π
0 } (10)
The Bijiker model predicts too small concentration magnitudes and too large fluid
velocities in the near bed zone. These results in current related sediment
transport rates that are 4 times for small transports (<0.001Kg/ms) and 4 times
large transports.The evaluation of sediment transport based on above methods
except Bijker and Bagnold is given in table2.
Table:1. Prediction of Sediment by Investigators
S
No. Investigators Predicted
Sediment
ton
1. Camenen and Larson Method 1194604.32
2. Engelund and Hansen Method 756025.46
3. Ackers and Whiteβs Method 600278.89
4. Meyer-Peter and Muller Method 445292.83
425
Book of Full Papers
Symposium Hydro Engineering
- Title
- Book of Full Papers
- Subtitle
- Symposium Hydro Engineering
- Author
- Gerald Zenz
- Publisher
- Verlag der Technischen UniversitΓ€t Graz
- Location
- Graz
- Date
- 2018
- Language
- English
- License
- CC BY-NC-ND 4.0
- ISBN
- 978-3-85125-620-8
- Size
- 20.9 x 29.6 cm
- Pages
- 2724
- Keywords
- Hydro, Engineering, Climate Changes
- Categories
- International
- Naturwissenschaften Physik
- Technik