SOME RECENT HIGH-SPEED TWIN SCREWS.

[Footnote: A paper recently read before the Institution of Naval

Architects, London.]

By E.A. LINNINGTON.

One of the most interesting and valuable features in the development of

naval construction in recent years is the great advance which has been made

in the speeds of our war ships. This advance has been general, and not

confined to any particular vessel or class of vessel. From the first class

armored fighting ship of about 10,000 tons displacement down to the

comparatively diminutive cruiser of 1,500 tons, the very desirable quality

of a high speed has been provided.

These are all twin screw ships, and each of the twins is driven by its own

set of engines and line of shafting, so that the propelling machinery of

each ship is duplicated throughout. The speeds attained indicate a high

efficiency with the twin screws. In all ships, but more especially in high

speed ships, success depends largely upon the provision of propellers

suited for the work they have to perform, and where a high propulsive

efficiency has been secured, there is no doubt the screws are working with

a high efficiency. The principal purpose of this paper is to record the

particulars of the propellers, and the results of the trials of several of

these high speed twin screw ships. The table gives the leading particulars

of several classes of ships, the particulars of the screws, and the results

obtained on the measured mile trials from a ship of each class, except C.

The vessels whose trials are inserted in the table have not been selected

as showing the highest speeds for the several classes. Excepting C, they

are the ships which have been run on the measured mile at or near the

designed load water line. On light draught trials, speeds have been

attained from half a knot to a knot higher than those here recorded. No

ship of the class C has yet been officially tried on the measured mile, but

as several are in a forward state, perhaps the actual data from one of them

may shortly be obtained. All these measured mile trials were made under the

usual Admiralty conditions, that is to say, the ships' bottoms and the

screws were clean, and the force of the wind and state of the sea were not

such as to make the trials useless for purposes of comparison. On such

trials the i.h.p. is obtained from diagrams taken while the ship is on the

mile, and the revolutions are recorded by ruechanical counters for the time

occupied in running the mile. Not less than four runs are made during a

trial extending over several hours. The i.h.p. in the table is not

necessarily the maximum during the trial, for the average while on the mile

is sometimes a little below the average for the whole of the trial. The

revolutions are the mean for the two sets of engines, and the i.h.p. is the

sum of the powers of the two sets. The pitch of the screw is measured. The

bolt holes in the blade flanges allow an adjustment of pitch, but in each

case the blades were set as nearly as possible at the pitch at which they

were cast. The particulars given in the table may be taken to be as

reliable and accurate as such things can be obtained, and for each ship

there are corresponding data; that is, the powers, speeds, displacements,

revolutions, pitches, and other items existed at the same time. There are a

few points of detail about these propellers which deserve a passing notice.

In Fig. 1 is shown a fore and aft section through the boss. It will be

observed that the flanges of the blades are sunk into the boss, and that

the bolts are sunk into the flanges. The recess for the bolt heads is

covered with a thin plate having the curve of the flange, so that the

flanges and the boss form a section of a sphere. This method of

construction is a little more expensive than exposed flanges and bolts,

which, however, render the boss a huge churn. With the high revolutions at

which these screws work, a spherical boss is extremely desirable, but, of

course, the details need not be exactly as shown in the illustration. The

conical tail is fitted to prevent loss with eddies behind the flat end of

the boss, and is particularly valuable with the screws of high speed ships.

The light hood shown on the stern bracket is for the purpose of preventing

eddies behind the boss of the stern bracket, and to save the resistance of

the flat face of the screw boss. The edges of the blades are cast sharp,

instead of being rounded at the back, with a small radius, as in the usual

practice--the object of the sharp edge being the diminution of the edge

resistance. The driving key extends the whole length of the boss, and the

tapered shaft fits throughout its length.

[Illustration: FIG. 1.]

These points of detail have been features of all Admiralty screws for some

years.

The frictional resistance of screw propellers is always a fruitful source

of inefficiency. With a given screw, the loss due to friction may be taken

to vary approximately as the square of the speed. This is not to say that

the frictional resistance is greater in proportion to the thrust at high

than at low speeds. The blades of screws for any speed should be as smooth

and clean as possible, but for high speed screws the absolute saving of

friction may be considerable with an improvement of the surface. There is

no permanent advantage in polishing the blades. No doubt there is some

advantage for a little time, and, probably, better results may thereby be

secured on trial, but the blades soon become rough, and shell fish and weed

appear to grow as rapidly on recently polished blades as on an ordinary

surface. These screws are of gun metal. They were fitted to the ships in

the condition in which they left the foundry. It appears that within

certain limits mere shape of blade does not affect the efficiency of the

screw, but, with a given number of blades and a given disk, the possible

variations in the form or distribution of a given area are such that

different results may be realized. The shapes of the blades of these

propellers are shown in Figs. 2, 3, and 4. It will be seen the shapes are

not exactly the same for all the screws, but the differences do not call

for much remark.

[Illustration: FIG. 2., FIG. 3. & FIG. 4.]

Fig. 2 shows the blades for the A screw. C and D have the same form. Fig. 3

shows in full lines the blades of the B screw, and, though very narrow at

the tips, they, like A, are after the Griffith pattern. The blades of E and

F are of a similar shape, as shown in Fig. 4, and approach an oval form

rather than the Griffith pattern. The particulars of these propellers would

be considered incomplete without some reference to their positions with

respect to the hulls. When deciding the positions of twin screws, there is

room for variation, vertically, longitudinally, and transversely. For these

screws, the immersions inserted in the table give the vertical positions.

The immersion in A is 9 ft., showing what may be done in a deep draught

ship with a small screw. Whatever the value of deep immersion may be in

smooth water, there can be no question that it is much enhanced in a

seaway. The longitudinal positions are such that the center of the screw is

about one-fifth of the diameter forward of the aft side of the rudder post.

The positions may, perhaps, differ somewhat from this rule without

appreciably affecting the performance, but, if any alteration be made, it

would probably be better to put the screws a little farther aft rather than

forward. The forward edges of the blades are from 2 ft. to 3 ft. clear of

the legs of the bracket which carries the after bearing. The transverse

positions are decided, to some extent, by the distance between the center

lines of the engines. As regards propulsive efficiency, it would appear

that the nearer the screws are to the middle line, the less is the

resistance due to the shaft tubes and brackets, and the greater is the gain

from the wake in the screw efficiency, but, on the other hand, the greater

is the augment of the ship's resistance, due to the action of the screws.

Further, the nearer the screws are to the hull, the less are they exposed.

But experience is not wanting to show that the vibration may be troublesome

when the blades come within a few inches of the hull. The average of the

clearances between the tips of the blades and the respective hulls is about

one-eighth of the diameter of the screw.

An interesting and noteworthy fact in connection with these propellers is

the wide differences in the pitches and revolutions, though the products of

the two do not greatly vary. Such differences are extremely rare in the

mercantile marine for similar speeds, but in war ships they are inseparable

from the conditions of the engine design. As a general rule, with

(revolutions × pitch) a constant, an increase of revolutions and the

consequent decrease of pitch allow a diminution of disk and of blade

area--other modifying conditions, such as the thrust, slip, number, and

pattern of blades, being the same. The screws for E and F are interesting,

because, with practically the same speeds and slips, there is a

considerable difference in the revolutions. It will be observed that F is a

vessel of finer form and a little less displacement than E, and, therefore,

has less resistance. Although E has the greater resistance and the screw

the smaller pitch/diameter, the higher revolutions permit the use of a

smaller screw. But from this example the influence of the high revolutions

in diminishing the size of screw does not appear so great as some empirical

rules would indicate. The screws for A and B are also worthy of attention.

Although the ship A has a much greater resistance than B, the screw of the

former is much the smaller, both in the blade area and the disk. A's

screws, however, in addition to 22 per cent. more revolutions than B, have

a much larger slip, and the blades have rather a fuller form at the tips.

Compared with the practice in the mercantile marine, the revolutions of

these screws are very high, and from the foregoing remarks it may appear

that much larger screws would be required for a merchant ship than for a

war ship of the same displacement and speed. There would, however, be

several items favorable to the use of small screws. For a given

displacement the resistance would be less in the mercantile ship, and with

the lower revolutions the proportion of blade area to the disk could be

increased without impairing the efficiency. Thus in passing from the war

vessel to a merchant ship of the same displacement, there are the lower

revolutions favorable to a larger screw, but, on the other hand, the

smaller resistance, larger proportion of blade area, and the coarser pitch,

are favorable to a diminution of the screw. The ship B has a very large

screw at 88 revolutions, but the tips are very narrow. If the blade were as

dotted for a diameter of 16 ft., the same work could be done with the same

revolutions, but with a little coarser pitch and a little more slip.

There is something to be said for large screws with a small proportion of

blade area to disk. For instance, two bladed screws have frequently given

better results than four bladed screws of smaller diameter, neglecting, of

course, the question of vibrations. Twin screws, however, should, as a

rule, be made as small as possible in diameter without loss of efficiency.

The advantages of small twin screws are the shorter shaft tubes and stern

brackets, deeper immersion, and less exposure as compared with large

screws. The exposure of the screws is usually considered an objection, but,

perhaps, too much has been made of it, for those well qualified to speak on

the subject consider that careful handling of the ship would, in most

cases, prevent damage to the screws, and that where the exposure is

unusually great, effectual protection by portable protectors presents no

insuperable difficulty.

HIGH SPEED TWIN SCREWS.

---------------------------------------------------------------------

|Ship A.|Ship B.|Ship C.|Ship D.|Ship E.|Ship F.

---------------------------------------------------------------------

Length, ft. | 325 | 315 | 300 | 300 | 220 | 250

Breadth, ft. | 68 | 61 | 56 | 46 | 34 | 32½

| | | | | |

Draught on trial, | 26 ft | 24 ft | | 15 ft | 12 ft | 13 ft

forward. | 2 in | 6 in | .... | 6 in | 10 in | 1 in

| | | | | |

Draught on trial, | 27 ft | 25 ft | | 19 ft | 15 ft | 14 ft

aft. | 3 in | 6 in | .... | 9 in | 2 in | 7 in

Displacement, | | | | | |

tons. | 9,690 | 7,645 | 5,000 | 3,584 | 1,560 | 1,544

I.M.S., sq. ft. | 1,560 | 1,287 | 1,000 | 744 | 438 | 392

Speed of ship, | | | | | |

knots. | 16.92 | 17.21 | 18.75 | 18.18 | 16.91 | 17

I.H.P. |11,610 |10,180 | 8,500 | 6,160 | 3,115 | 3,045

Revolutions per | | | | | |

minute. | 107.2 | 88 | 120 | 122.6 | 150.4 | 132.1

| | | | | |

Pitch of | 19 ft | 22 ft | 18 ft | 17 ft | 12 ft | 14 ft

screw. | 5 in | | 9 in | 6 in | 7½in | 9 in

| | | | | |

Slip. per cent | 17.6 | 10 | ... | 14.2 | 9.7 | 11.4

| | | | | |

Diameter of | 15 ft | 18 ft | 14 ft | 13 ft | 10 ft | 11 ft

screw. | 6 in | | 6 in | | 6 in |

| | | | | |

Diameter of | 4 ft | 4 ft | 3 ft | 3 ft | 2 ft | 2 ft

boss. | 4 in | 11 in | 9 in | 5 in | 9 in | 10 in

Number of blades | 4 | 4 | 3 | 3 | 3 | 3

Blade area of one | | | | | |

screw. | 72 | 87 | 60 | 47 | 24 | 24

Shape of blade. |Fig. 2.|Fig. 3.|Fig. 2.|Fig. 2.|Fig. 4.|Fig. 4

Pitch | | | | | |

---------- | 1.25 | 1.22 | 1.3 | 1.34 | 1.2 | 1.34

Diameter | | | | | |

Disk | | | | | |

-------- | 2.62 | 2.92 | 2.75 | 2.82 | 3.6 | 3.96

Blade area | | | | | |

Immersion of | 9 ft | 5 ft | | 4 ft | 2 ft | 1 ft

screw. | | 3 in | .... | 4 in | 9 in | 10 in

--------------------------------------------------------------------

The slips of these screws vary from 10 to 17½ per cent., which is certainly

not an extensive range, considering the widely different working

conditions. Slip, as an indication of the efficiency of the screw, is not

only an interesting subject, but it is often one of importance. In these

ships, however, there is nothing about the slips which would give rise to

any doubts as to the fitness of the screws for their work.

[Illustration: FIG. 5. & FIG. 6.]

The ancient fallacy that small slip meant a high screw efficiency was

supported by the great authority of the late Professor Rankine. Experience

proved that considerable slips and efficient screws were companions. The

late Mr. Froude offered an explanation of this general rule in a paper read

before this Institution in 1878, and gave a curve of efficiency with

varying true slip. In Mr. R E. Froude's paper last year there was a form of

this curve, with an arbitrary abscissa scale for the slip, devised to

illustrate in one diagram the wide conditions covered by his experiments.

In the screws now under consideration, the values of the pitch/diameter

vary only from 1.2 to 1.34, and for these the abscissa values for the same

slips do not differ much. Taking the mean value, and bringing the slips to

a common scale, Fig. 5 is obtained, which would approximately represent the

relation between the efficiency of any one of these screws and its true

slip, if this curve were applicable to full sized screws propelling actual

ships. The slips in Fig. 5 being real or true, are not the slips of

commerce, which are the apparent slips, such as those given in the table.

Let us endeavor to split up these real slips into the apparent slips and

another item, the speed of the wake. We then at once meet with the

difficulty that the wake in which the screw works has not a uniform motion.

Complex, however, as are the motions of the wake, the screw may be assumed

to work in a cylinder of water having such a uniform forward velocity as

will produce the same effect as the actual wake on the thrust of the screw.

It is then readily seen that the real slip is the sum of the apparent slip

and the speed of the hypothetical wake. To make this clear, let V be the

speed of the ship, Vs the speed of the screw, _i.e._, revolutions × pitch,

and V the speed of the wake; then--

Apparent slip = Vs - V.

Real slip = Vs - speed of ship with respect to the wake.

" = Vs - (V - V) = (Vs - V) + Vw.

" = Apparent slip + speed of the wake.

If the apparent slip be zero, the real slip is the speed of the wake, and

if the apparent slip be negative, the real slip is less than the speed of

the wake. The real slip is greater than the apparent slip, and can never be

a negative quantity. From Mr. Froude's model experiments, it appears that

this speed of wake for the A class of ship amounts to about 10 per cent. of

the speed of the A screw. If this value is correct, then the real slip is

(10 + 17.6) per cent., or 27.6 per cent. This is shown in Fig. 6, where O

is the point of no slip, being 17.64 from the point of real slip. Slips to

the right of O are positive apparent slips, slips to the left are negative

apparent slips. The vessel F would certainly have a wake with a speed

considerably less than that of A's wake. From the model experiments, the

wake for F is about one-half that for the A class, or, roughly, 5 per cent.

of the speed of the screw. For the ship F, O is the point of no apparent

slip, and the real slip is (5 + 11.4) or 16.4 per cent. For E, the point of

real slip is approximately the same as for F. For B and D, the positions on

the curve would be about the same. The ship B has a higher speed of wake

than D, but the screw D has the greater apparent slip. The influence of the

number of blades on the scale for the slip has been neglected. If this

efficiency curve were applicable to full sized screws propelling actual

ships, and if the determination of the wakes were beyond question, then we

should have a proof that our screws were at or near the maximum efficiency.

But, as we know, from the total propulsive efficiencies, that the screws

have high and not widely different efficiencies on these ships, we may

argue the other way, and say that there is good reason to consider that at

least the upper part of the curve agrees with experience obtained from

actual ships. Now take Fig. 6 and consider the general laws there

represented. Take the speed of the wake as 10 per cent. of the speed of the

screw, which is probably an average of widely different conditions,

including many single as well as twin screw ships. Then this curve shows

that considerable negative slips mean inefficient screws; that screws may

have very different positive slips without any appreciable difference in

their efficiencies; and that very large positive slips and inefficient

screws may be companions. For instance, a screw with a large positive slip

in smooth water is frequently inefficient at sea against a head wind, which

increases the resistance, and necessitates an increase of slip. I venture

to say that these statements, taken in a general manner, are not at

variance with experience obtained from the performances of screw ships.

Before it is possible to satisfactorily decide if this curve applies in a

general manner to full sized screws propelling ships, we require the

results of trials of various ships where the screws are working about the

region of no slip. Model experiments teach that the scale for the slip

varies with the design of the screw, and that with a given screw the speed

of the wake (which decides the point of no apparent slip) varies with the

type of ship and with the position of the screw with respect to the hull.

Remembering these disturbances, it is not improbable that it may be

possible to account for or explain what at first sight may appear

departures from the curve. The diameters of the screws in the table are not

compared with the diameters given by the method explained by Mr. Froude in

his paper last year, for there are differences in the slips, the

proportions of blade area to disk, and, to some extent, in the shapes of

the blades, which are not taken into account in that method. Assuming,

however, as Mr. Froude does, a constant proportion of blade area to disk,

and a uniform pattern of blade, the determination of the diameter for a

given set of conditions may, as a rule, be a complete solution of the

problem of the design of a screw, but these assumptions do not cover all

the necessities of actual practice, which make it extremely desirable to

know something about the influence or efficiency of various proportions of

blade area to disk, and of the form or distribution of a given area.

During the discussion which followed, Mr. John said that, both as regarded

the mercantile marine and the Royal Navy, there were few data to work upon,

but few ships having been built with twin screws. Mr. Linnington's

proportions of pitch to diameter of 1.2 to 1.34 was not invariably adhered

to. He mentioned a couple of small twin screw vessels where the proportion

of pitch to diameter came nearly to 1.5, and he remembered a few years ago

the propellers in one of these vessels being changed and the pitch

increased, the result being a very considerable improvement. He believed

they might go with quick running twin screw engines to a larger proportion

of pitch to diameter than they could with a single screw. He might instance

the change in the Iris. She was first engined with the pitch equal to the

diameter, and she gained two knots or thereabout when the diameter was

reduced 2 ft. and the pitch increased 2 ft.

Admiral De Horsey said that he tried experiments with the single screw in

the Aurora. She had a feathering serew, and when the sails were used to

assist, they commonly altered the pitch of the screw according to the

strength of the wind. The screw could be altered while it was revolving,

and as the wind freshened they coarsened the pitch, and when they wanted to

stop the engines they coarsened the pitch so as to bring the screw right

fore and aft, so that they never altered the way of the ship in changing

from steam to sail alone. The reason why twin screws had been adopted in

the navy was that if one was damaged there was the other still available.

But it gave them a still further advantage, as it enabled them to have a

fore and aft bulkhead, which with a single screw was difficult. The

mercantile marine had not as yet looked favorably on twin screws. Their

finest and fastest ships were single screws, probably because, in very bad

weather, the single screw was better.

Mr. Spyer said that in designing propellers for ships of war, they were

obliged to attempt to obtain the highest possible speed, and that was not

necessarily coincident with a propeller of maximum efficiency. On the other

hand, for mercantile purposes, coal consumption was obviously of paramount

importance, and the speed of any particular vessel must be obtained with

the smallest possible amount of indicated horse power, and a propeller of

maximum efficiency. Regarding the position of the propellers in a small

pinnace, the propellers were shifted six or seven inches further out, and

with about ten per cent. less indicated horse power she obtained three

tenths of a knot more speed.

Mr. Barnaby asked Mr. Linnington whether, in designing twin screws for a

vessel of 8,000 i.h.p., he would make each screw, which would have to take

4,000 i.h.p., of the same diameter as a screw for a single ship of 4,000

i.h.p., of the same speed. Unfortunately in high speed vessels, from one

point of view, the faster they went for a given power the smaller the

diameter of the screw had to be, and the larger the pitch, so that in very

high speed twin screw vessels the ratio of pitch to diameter would be found

to come out very great indeed. In a twin screw torpedo boat, to be tried

shortly, they had a ratio as high as 1.64. In the case of the Inflexible it

was found, owing possibly to the position of the screw, that the whole of

the plates immediately over the screws were damaged. Mr. Beckett Hill had

been using, during the past three or four years, the twin screw steamers

the Ludgate Hill, Richmond Hill, and Tower Hill. These were all over 4,000

tons register, and indicated, when at work at full speed, 2,500 h.p. Before

he and his friends built these steamers, they built some very large tug

boats on the twin screw principle. At the present moment, four of the

fastest steamers building for the Atlantic service were to have twin

screws. The great obstacle to the extension of the twin screw in the

mercantile navy had been the fear that the projection of these screws would

make the vessels very difficult to handle, but he had found no such

difficulties. He had found it an advantage to put the point of the

propeller as near the deadwood as he could, without actually touching it,

and in the large steamers, as well as in the tugs, the distance was a few

inches. As to the point of safety, he thought it a great advantage to have

twin screws, and on two occasions twin screw vessels had met with accidents

which, but for the twin screws, would have necessitated their putting back

to New York for repairs. The Richmond Hill, on one occasion, met with an

accident to her machinery two days after leaving New York; but she was able

to come on with the second set of engines, and was only one day late in the

passage. No difficulty had been found in the docking and undocking of these

vessels, either in London or Liverpool, and while with single screw vessels

they had sometimes to employ one or two dock boats to dock and undock them,

they never had to do so with the twin screw vessels. These vessels were 400

ft. long, with 48 ft. breadth of beam--a very large size to handle in a

river like the Thames. He noticed in the paper a propeller with a diameter

of 15 ft. 6 in. to indicate 11,110 h.p., so that a great Atlantic steamer,

which should indicate 11,000 or 12,000 h.p., and have a beam of about

65ft., would have her screws very well protected.

Mr. White said that as soon as it was found that with twin screws they lost

nothing in efficiency, ship owners generally were contemplating their

adoption, an admirable example of which had been set in the vessels of the

Hill line. In adopting twin screws, the question whether they should

overlap was one that deserved very serious consideration, and it was

interesting to know, from experience gained by the vessels of the Hill

line, that there was no difficulty in the way of the projection of the

screws. With a moderate power, and with vessels of considerable size, the

screws were well sheltered: but in the large ships which were contemplated,

where there must necessarily be larger screws, this might be different, and

become a difficulty.

Mr. Linnington, in reply, said there was no reason to think that the twin

screw at sea might not be as satisfactory, in comparison with the single

screw, as it appeared in smooth water. As a matter of fact, one of the

great advantages of twin screws was that at sea the condition of weather

which would bring the single screw out of the water, and make it extremely

inefficient, would have no appreciable effect on the twin screws. In

vessels of deep draught especially, they were well immersed, and they were

really more efficient at sea than in smooth water. In ships of full form,

the longitudinal position of the screws was of importance; but in the ships

referred to in this table the run was very fine, and the screws were well

covered by the hull. He did not think, in such a case, any small difference

in longitudinal position would affect the performance. If any alteration

were made, it would probably be better to put the screws farther off. When

the rudder was hard over, the blades of the screw should be about a foot

clear of the rudder.--_Industries_.

* * * * *

Scientific American Supplement, No. 598, June 18, 1887 · 第 10 / 51 题