A Treatise On The Principles And Practice Of Dock Engineering
Forfatter: Brysson Cunningham
År: 1904
Forlag: Charles Griffin & Company
Sted: London
Sider: 784
UDK: Vandbygningssamlingen 340.18
With 34 Folding-Plates and 468 Illustrations in the Text
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DURATION OF LEVELLING OPERATIONS. 257
Duration of Levelling Operations.—It is often désirable to know how Ion-
it will take to level up a lock from a lower to a higher level through the
medium of a culvert. If the source from which the water for the purpose
is drawn be maintained at a constant level, or so nearly constant as to be
conceivably treated as such, the calculation is a simple one. The theoretical
velocity is u = 8 7 A, as previously explained. This multiplied by the
sectional area of the culvert, or of the culverts if there be more than one,
combined with a suitable coefficient of discharge, gives the quantity of water
passing in unit time, whence the total time is obtained by dividing into the
quantity of water required to Hll the lock. Therefore, algebraically, the
time in seconds,
8acjh’.....................(42)
where Q is the quantity required in cubic feet, a the culvert area in square
feet, and c the coefficient of discharge—varying from -5 to -6, according as
the culvert is long or short.
If the source of supply be not maintained at a sensibly constant level
during the process of filling, as when two docks, whose areas are not
very excessively unequal, have to be brought to a common level by inter-
communication, a suitable formula may be deduced from the same principles
as follows :—
In addition to the previous notation, let At and A3 represent the areas
of the docks in question, hT the height by which the lower dock (Aj is
raised, and h2 that by which the higher dock (A,) is lowered. Then
Äj + h2 = h.
Ilie initial velocity of intlux is 8 J h, the final velocity is zéro; the mean
velocity, therefore, is 4 74. The rate of influx thus becomes 4 acjh.
The quantity of water required to be transferred is, indifferently, Aj Ä,
or A2 Åg—that is,
-A] ^1 ~ "^2 ^2>
but h^h-h,.
Therefore Ax^ = A2 (Ä - hx),
or ^(^1 + A2) = A2Å.
Thät is,
Substituting this value for /^ in A, hv the quantity of water required to be
transferred (Q), and completing the equation as in the previous example (42)
we finally obtain— r ' ’
-A-1 Ag Jh
<~ÅrTA;x4"^...........................(43)
Throughout the remarks which have been made in connection with
structural operations it has been found convenient to use the word Lock
as a more or less generic term to inelude Entrance and Passage as well.
17