Irrigation works : $b the principles on which their design and working should be based, with special details relating to Indian canals and some proposed improvementsBellasis, E. S. (Edward Skelton)
Science
Irrigation works : $b the principles on which their design and working should be based, with special details relating to Indian canals and some proposed improvements
Bellasis, E. S. (Edward Skelton)
Canals; Irrigation
calculations show in a general way the advantages of large watercourses
and of not placing the distributaries too near together.
It is commonly said that a watercourse discharging more than 4 or 5 c.
ft. per second is objectionable because the cultivators, if there are
too many of them on one watercourse, cannot organize themselves in order
to work it and keep it in order. This matter is much exaggerated. On the
inundation canals of the Punjab a watercourse often discharges 10 c. ft.
per second, and is several miles long and requires heavy clearances, but
the people have no particular difficulty in managing it. Kennedy, a
great authority on questions of irrigation, states that the length of a
watercourse may be three miles. This, if the angle made by a watercourse
with the distributary is 45°, gives rather more than two miles as the
width of the strip to be irrigated.
Suppose that a distributary instead of being two miles from each side of
the irrigated strip, ran along one side of it, and was four miles from
the other side. If the block were square, as before, the side of a
square would be 4 miles, and each watercourse would have to discharge 18
c. ft. per second, which is far too much. The blocks would have to be
rectangles, each being only one mile wide measured parallel to the
distributary. It has been already seen that the length of watercourse in
this case is greater than when the block is square and each side is two
miles. Thus centrality in the alignment of the distributary is an
advantage.
Public-domain text, read in full here on John Shaqi.
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