Pocketbook of Useful Formulæ and Memoranda
for Civil and Mechanical Engineers
Forfatter: Guilford L. Molesworth
Sider: 744
UDK: 600 (093)
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563
OF ENGINEERING FORMULÆ.
Relation between Pitch, Slip, and Efficiency—
continued.
In these calculations the motion of water in the ship’s
wake has been disregarded, the action being assumed as if in
undisturbed water. ....
The area which will drive a ship with a given “ slip ratio
Is directly as the vessel’s resistance, and inversely as the
square of the speed ; and since at moderate speeds a ship's
resistance Is proportional to the square of the speed, the same
area of propeller will at moderate speeds drive a given ship
with the same slip ratio ; and areas directly as the squares of
the respective dimensions of two similar ships will drive with
the sartie slip ratio, since the wetted surface measures the
resistance in each case. At the higher speeds the slip ratio
will increase with the given propelling area.
The maximum of efficiency is not produced by extending
the area of the propelling plane so as to minimize the slip, but
the slip angle that gives the maximum efficiency is moderate.
If friction did not exist, the obliquity with which the pro-
peller acts on the water would cause no loss in efficiency.
The value of 3, which gives the maximum efficiency, is the
same whatever be the value of <J>. Although the slip angle
ought to have the same value whatever be the pitch angle,
the slip ratio will be greater for large pitch angles than for
email. If the slip angle be that which gives the maximum
efficiency, then to produce the maximum efficiency the pro-
pelling plane ought to stand at an angle of 45° with the line
of ship’s motion, whatever be the coefficient of surface friction
or of normal pressure. If the slip angle exceed that which
gives the maximum efficiency, the pitch angle must al.-o be
increased; if the excess be small, the pitch angle must be
increased by the same amount; if the excess be large, the
increment of pitch angle must be still greater.
The calculations point to the conclusion that a very much
longer pitch than has commonly been adopted is favourable
to efficiency; and that instead of its being correct to regard a
large amount of slip as a proof of waste of power, the opposite
conclusion is the true one. To assert that a screw works
with unusually little slip, is to prove that it works with
large waste of power.
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