CETN IV-15
Rev. September 1999
Lc
760
∆ysl _ A1 = ∆ysl _ A2 =
S=
(0.003) = 0.22 m/year
B + Dc
3 + 7.5
or,
Qsl _ A1 = Qsl _ A2 = (∆ysl _ A1
or ∆ysl _ A2)(∆x) ( DA) = (0.22 m/year) (3,200 m) (10.5 m) ~ 7,300 cu m/year
The total change in volume for the inlet channel and shoals was given as 111,000 cu m/year. To
fully develop the inlet sediment budget, this quantity will be proportioned between the ebb shoal,
inlet channel, and flood shoal following the conceptual budget as guidance. Table 1 lists the rate
of measured volume change ∆V, beach fill placed P, dredging (removal) R, and losses because of
relative sea-level rise Qsl for A1, each region of the inlet, and A2.
Table 1
Rates of Volume Change for Shinnecock Inlet Sediment Budget,
1938 to 1979 (thousands of cu m/year)
Control Volume
∆V
P
R
Qsl
A1 (Adjacent Beach 1)
47
13
0
7.3
Inlet: Ebb Shoal
77
0
0
0
Inlet: Channel
19
0
2.4
0
Inlet: Flood Shoal
15
0
0
0
A2 (Adjacent Beach 2)
-48
25
0
7.3
Refining Conceptual Sediment Budget. To formulate the inlet sediment budget, one can assume
a rate of net transport at the updrift boundary, Qnet_A1 = 230,000 cu m/year. This value is within
the range identified in the conceptual sediment budget. In a more expanded analysis than
presented here, a range of values for Qnet_A1 can be applied in the sediment budget to examine
fully the sensitivity of the inlet sediment-transport magnitudes and pathways to this parameter.
The ratio of QR and QL was given as 1.9, and entering this value into Equation (2) gives,
= Q R _ A1 - Q L _ A1 = 1 .9 Q L _ A1 - Q L _ A1 = 0 .9 Q L _ A1
Q net
_ A1
230 = 0 .9 Q L _ A1
Q L _ A1 = 255 and Q R _ A1 = 485
Considering the entire reach as the control volume forms a macrobudget. Applying Equation 1
gives,
13