CHAPTER III

Efficiency of Internal Combustion Engines--Various Measures of

Efficiency--Temperatures and Pressures--Factors Governing

Economy--Losses in Wall Cooling--Value of Indicator Cards--

Compression in Explosive Motors--Factors Limiting Compression--

Causes of Heat Losses and Inefficiency--Heat Losses to Cooling

Water.

EFFICIENCY OF INTERNAL COMBUSTION ENGINES

Efficiencies are worked out through intricate formulas for a variety of

theoretical and unknown conditions of combustion in the cylinder: ratios

of clearance and cylinder volume, and the uncertain condition of the

products of combustion left from the last impulse and the wall

temperature. But they are of but little value, except as a mathematical

inquiry as to possibilities. The real commercial efficiency of a gas or

gasoline-engine depends upon the volume of gas or liquid at some

assigned cost, required per actual brake horse-power per hour, in which

an indicator card should show that the mechanical action of the valve

gear and ignition was as perfect as practicable, and that the ratio of

clearance, space, and cylinder volume gave a satisfactory terminal

pressure and compression: _i.e._, the difference between the power

figured from the indicator card and the brake power being the friction

loss of the engine.

In four-cycle motors of the compression type, the efficiencies are

greatly advanced by compression, producing a more complete infusion of

the mixture of gas or vapor and air, quicker firing, and far greater

pressure than is possible with the two-cycle type previously described.

In the practical operation of the gas-engine during the past twenty

years, the gas-consumption efficiencies per indicated horse-power have

gradually risen from 17 per cent. to a maximum of 40 per cent. of the

theoretical heat, and this has been done chiefly through a decreased

combustion chamber and increased compression--the compression having

gradually increased in practice from 30 lbs. per square inch to above

100; but there seems to be a limit to compression, as the efficiency

ratio decreases with greater increase in compression. It has been shown

that an ideal efficiency of 33 per cent. for 38 lbs., compression will

increase to 40 per cent. for 66 lbs., and 43 per cent. for 88 lbs.

compression. On the other hand, greater compression means greater

explosive pressure and greater strain on the engine structure, which

will probably retain in future practice the compression between the

limits of 40 and 90 lbs. except in super-compression engines intended

for high altitude work where compression pressures as high as 125 pounds

have been used.

In experiments made by Dugald Clerk, in England, with a combustion

chamber equal to 0.6 of the space swept by the piston, with a

compression of 38 lbs., the consumption of gas was 24 cubic feet per

indicated horse-power per hour. With 0.4 compression space and 61 lbs.

compression, the consumption of gas was 20 cubic feet per indicated

horse-power per hour; and with 0.34 compression space and 87 lbs.

compression, the consumption of gas fell to 14.8 cubic feet per

indicated horse-power per hour--the actual efficiencies being

respectively 17, 21, and 25 per cent. This was with a Crossley

four-cycle engine.

VARIOUS MEASURES OF EFFICIENCY

The efficiencies in regard to power in a heat-engine may be divided

into four kinds, as follows: I. The first is known as the _maximum

theoretical efficiency_ of a perfect engine (represented by the

lines in the indicator diagram). It is expressed by the formula

(T_{1} - T_{0})/T_{1} and shows the work of a perfect cycle in an engine

working between the received temperature + absolute temperature (T_{1})

and the initial atmospheric temperature + absolute temperature (T_{0}).

II. The second is the _actual heat efficiency_, or the ratio of the heat

turned into work to the total heat received by the engine. It expresses

the _indicated horse-power_. III. The third is the ratio between the

second or _actual heat efficiency_ and the first or _maximum theoretical

efficiency_ of a perfect cycle. It represents the greatest possible

utilization of the power of heat in an internal-combustion engine. IV.

The fourth is the _mechanical efficiency_. This is the ratio between the

actual horse-power delivered by the engine through a dynamometer or

measured by a brake (brake horse-power), and the indicated horse-power.

The difference between the two is the power lost by engine friction. In

regard to the general heat efficiency of the materials of power in

explosive engines, we find that with good illuminating gas the practical

efficiency varies from 25 to 40 per cent.; kerosene-motors, 20 to 30;

gasoline-motors, 20 to 32; acetylene, 25 to 35; alcohol, 20 to 30 per

cent. of their heat value. The great variation is no doubt due to

imperfect mixtures and variable conditions of the old and new charge in

the cylinder; uncertainty as to leakage and the perfection of

combustion. In the Diesel motors operating under high pressure, up to

nearly 500 pounds, an efficiency of 36 per cent. is claimed.

[Illustration: Fig. 12.--Graphic Diagram Showing Approximate Utilization

of Fuel Burned in Internal-Combustion Engine.]

The graphic diagram at Fig. 12 is of special value as it shows clearly

how the heat produced by charge combustion is expended in an engine of

average design.

On general principles the greater difference between the heat of

combustion and the heat at exhaust is the relative measure of the heat

turned into work, which represents the degree of efficiency without loss

during expansion. The mathematical formulas appertaining to the

computation of the element of heat and its work in an explosive engine

are in a large measure dependent upon assumed values, as the conditions

of the heat of combustion are made uncertain by the mixing of the fresh

charge with the products of a previous combustion, and by absorption,

radiation, and leakage. The computation of the temperature from the

observed pressure may be made as before explained, but for

compression-engines the needed starting-points for computation are very

uncertain, and can only be approximated from the exact measure and value

of the elements of combustion in a cylinder charge.

TEMPERATURES AND PRESSURES

Owing to the decrease from atmospheric pressure in the indrawing charge

of the cylinder, caused by valve and frictional obstruction, the

compression seldom starts above 13 lbs. absolute, especially in

high-speed engines. Col. 3 in the following table represents the

approximate absolute compression pressure for the clearance percentage

and ratio in Cols. 1 and 2, while Col. 4 indicates the gauge pressure

from the atmospheric line. The temperatures in Col. 5 are due to the

compression in Col. 3 from an assumed temperature of 560 deg. F. in the

mixture of the fresh charge of 6 air to 1 gas with the products of

combustion left in the clearance chamber from the exhaust stroke of a

medium-speed motor. This temperature is subject to considerable

variation from the difference in the heat-unit power of the gases and

vapors used for explosive power, as also of the cylinder-cooling effect.

In Col. 6 is given the approximate temperatures of explosion for a

mixture of air 6 to gas 1 of 660 heat units per cubic foot, for the

relative values of the clearance ratio in Col. 2 at constant volume.

TABLE III.--GAS-ENGINE CLEARANCE RATIOS, APPROXIMATE COMPRESSION,

TEMPERATURES OF EXPLOSION AND EXPLOSIVE PRESSURES WITH A MIXTURE OF GAS

OF 660 HEAT UNITS PER CUBIC FOOT AND MIXTURE OF GAS 1 TO 6 OF AIR.

[A] Clearance Per Cent. of Piston Volume.

[B] Ratio (_V_/_V_{c}_) = (_P_ + _C_ Vol.)/Clearance

[C] Approximate Compression from 13 Pounds Absolute.

[D] Approximate Gauge Pressure.

[E] Absolute Temperature of Compression from 560 Deg. Fahrenheit in

Cylinder.

[F] Absolute Temperature of Explosion. Gas, 1 part; Air, 6 parts.

[G] Approximate Explosion Pressure Absolute.

[H] Approximate Gauge Pressure.

[I] Approximate Temperature of Explosion, Fahrenheit.

=====+======+======+=====+======+======+=====+=====+=====

[A] | [B] | [C] | [D] | [E] | [F] | [G] | [H] | [I]

-----+------+------+-----+------+------+-----+-----+-----

1 | 2 | 3 | 4 | 5 | 6 | 7 | 8 | 9

-----+------+------+-----+------+------+-----+-----+-----

| | Lbs. | | Deg. | Deg. |Lbs. |Lbs. | Deg.

.50 | 3. | 57. | 42. | 822. | 2488 | 169 | 144 | 2027

.444 | 3.25 | 65. | 50. | 846. | 2568 | 197 | 182 | 2107

.40 | 3.50 | 70. | 55. | 868. | 2638 | 212 | 197 | 2177

.363 | 3.75 | 77. | 62. | 889. | 2701 | 234 | 219 | 2240

.333 | 4. | 84. | 69. | 910. | 2751 | 254 | 239 | 2290

.285 | 4.50 | 102. | 88. | 955. | 2842 | 303 | 288 | 2381

.25 | 5. | 114. | 99. | 983. | 2901 | 336 | 321 | 2440

-----+------+------+-----+------+------+-----+-----+-----

FACTORS GOVERNING ECONOMY

In view of the experiments in this direction, it clearly shows that in

practical work, to obtain the greatest economy per effective brake

horse-power, it is necessary: 1st. To transform the heat into work with

the greatest rapidity mechanically allowable. This means high piston

speed. 2d. To have high initial compression. 3d. To reduce the duration

of contact between the hot gases and the cylinder walls to the smallest

amount possible; which means short stroke and quick speed, with a

spherical cylinder head. 4th. To adjust the temperature of the jacket

water to obtain the most economical output of actual power. This means

water-tanks or water-coils, with air-cooling surfaces suitable and

adjustable to the most economical requirement of the engine, which by

late trials requires the jacket water to be discharged at about 200 deg.

F. 5th. To reduce the wall surface of the clearance space or combustion

chamber to the smallest possible area, in proportion to its required

volume. This lessens the loss of the heat of combustion by exposure to a

large surface, and allows of a higher mean wall temperature to

facilitate the heat of compression.

LOSSES IN WALL COOLING

In an experimental investigation of the efficiency of a gas-engine under

variable piston speeds made in France, it was found that the useful

effect increases with the velocity of the piston--that is, with the rate

of expansion of the burning gases with mixtures of uniform volumes: so

that the variations of time of complete combustion at constant pressure,

and the variations due to speed, in a way compensate in their

efficiencies. The dilute mixture, being slow burning, will have its time

and pressure quickened by increasing the speed.

Careful trials give unmistakable evidence that the useful effect

increases with the velocity of the piston--that is, with the rate of

expansion of the burning gases. The time necessary for the explosion to

become complete and to attain its maximum pressure depends not only on

the composition of the mixture, but also upon the rate of expansion.

This has been verified in experiments with a high-speed motor, at speeds

from 500 to 2,000 revolutions per minute, or piston speeds of from 16 to

64 feet per second. The increased speed of combustion due to increased

piston speed is a matter of great importance to builders of gas-engines,

as well as to the users, as indicating the mechanical direction of

improvements to lessen the wearing strain due to high speed and to

lighten the vibrating parts with increased strength, in order that the

balancing of high-speed engines may be accomplished with the least

weight.

From many experiments made in Europe and in the United States, it has

been conclusively proved that excessive cylinder cooling by the

water-jacket results in a marked loss of efficiency. In a series of

experiments with a simplex engine in France, it was found that a saving

of 7 per cent. in gas consumption per brake horse-power was made by

raising the temperature of the jacket water from 141 deg. to 165 deg. F.

A still greater saving was made in a trial with an Otto engine by raising

the temperature of the jacket water from 61 deg. to 140 deg. F.--it being

9.5 per cent. less gas per brake horse-power.

It has been stated that volumes of similar cylinders increase as the

cube of their diameters, while the surface of their cold walls varies as

the square of their diameters; so that for large cylinders the ratio of

surface to volume is less than for small ones. This points to greater

economy in the larger engines. The study of many experiments goes to

prove that combustion takes place gradually in the gas-engine cylinder,

and that the rate of increase of pressure or rapidity of firing is

controlled by dilution and compression of the mixture, as well as by the

rate of expansion or piston speed. The rate of combustion also depends

on the size and shape of the explosion chamber, and is increased by the

mechanical agitation of the mixture during combustion, and still more by

the mode of firing.

VALUE OF INDICATOR CARDS

[Illustration: Fig. 13.--Otto Four-Cycle Card.]

To the uninitiated, indicator cards are considerable of a mystery; to

those capable of reading them they form an index relative to the action

of any engine. An indicator card, such as shown at Fig. 13, is merely a

graphical representation of the various pressures existing in the

cylinder for different positions of the piston. The length is to some

scale that represents the stroke of the piston. During the intake

stroke, the pressure falls below the atmospheric line. During

compression, the curve gradually becomes higher owing to increasing

pressure as the volume is reduced. After ignition the pressure line

moves upward almost straight, then as the piston goes down on the

explosion stroke, the pressure falls gradually to the point of exhaust

valve, opening when the sudden release of the imprisoned gas causes a

reduction in pressure to nearly atmospheric. An indicator card, or a

series of them, will always show by its lines the normal or defective

condition of the inlet valve and passages; the actual line of

compression; the firing moment; the pressure of explosion; the velocity

of combustion; the normal or defective line of expansion, as measured by

the adiabatic curve, and the normal or defective operation of the

exhaust valve, exhaust passages, and exhaust pipe. In fact, all the

cycles of an explosive motor may be made a practical study from a close

investigation of the lines of an indicator card.

[Illustration: Fig. 14.--Diesel Motor Card.]

A most unique card is that of the Diesel motor (Fig. 14), which involves

a distinct principle in the design and operation of internal-combustion

motors, in that instead of taking a mixed charge for instantaneous

explosion, its charge primarily is of air and its compression to a

pressure at which a temperature is attained above the igniting point of

the fuel, then injecting the fuel under a still higher pressure by which

spontaneous combustion takes place gradually with increasing volume over

the compression for part of the stroke or until the fuel charge is

consumed. The motor thus operating between the pressures of 500 and 35

lbs. per square inch, with a clearance of about 7 per cent., has given

an efficiency of 36 per cent. of the total heat value of kerosene oil.

COMPRESSION IN EXPLOSIVE MOTORS

That the compression in a gas, gasoline, or oil-engine has a direct

relation to the power obtained, has been long known to experienced

builders, having been suggested by M. Beau de Rocha, in 1862, and

afterward brought into practical use in the four-cycle or Otto type

about 1880. The degree of compression has had a growth from zero, in the

early engines, to the highest available due to the varying ignition

temperatures of the different gases and vapors used for explosive fuel,

in order to avoid premature explosion from the heat of compression. Much

of the increased power for equal-cylinder capacity is due to compression

of the charge from the fact that the most powerful explosion of gases,

or of any form of explosive material, takes place when the particles are

in the closest contact or cohesion with one another, less energy in this

form being consumed by the ingredients themselves to bring about their

chemical combination, and consequently more energy is given out in

useful or available work. This is best shown by the ignition of

gunpowder, which, when ignited in the open air, burns rapidly, but

without explosion, an explosion only taking place if the powder be

confined or compressed into a small space.

[Illustration: Fig. 15.--Diagram of Heat in the Gas Engine Cylinder.]

In a gas or gasoline-motor with a small clearance or compression

space--with high compression--the surface with which the burning

gases come into contact is much smaller in comparison with the

compression space in a low-compression motor. Another advantage of a

high-compression motor is that on account of the smaller clearance

of combustion space less cooling water is required than with a

low-compression motor, as the temperature, and consequently the

pressure, falls more rapidly. The loss of heat through the water-jacket

is thus less in the case of a high-compression than in that of a

low-compression motor. In the non-compression type of motor the best

results were obtained with a charge of 16 to 18 parts of gas and 100

parts of air, while in the compression type the best results are

obtained with an explosive mixture of 7 to 10 parts of gas and 100 parts

of air, thus showing that by the utilization of compression a weaker

charge with a greater thermal efficiency is permissible.

It has been found that the explosive pressure resulting from the

ignition of the charge of gas or gasoline-vapor and air in the

gas-engine cylinder is about 4-1/2 times the pressure prior to ignition.

The difficulty about getting high compression is that if the pressure is

too high the charge is likely to ignite prematurely, as compression

always results in increased temperature. The cylinder may become too

hot, a deposit of carbon, a projecting electrode or plug body in the

cylinder may become incandescent and ignite the charge which has been

excessively heated by the high compression and mixture of the hot gases

of the previous explosion.

FACTORS LIMITING COMPRESSION

With gasoline-vapor and air the compression should not be raised above

about 90 to 95 pounds to the square inch, many manufacturers not going

above 65 or 70 pounds. For natural gas the compression pressure may

easily be raised to from 85 to 100 pounds per square inch. For gases of

low calorific value, such as blast-furnace or producer-gas, the

compression may be increased to from 140 to 190 pounds. In fact the

ability to raise the compression to a high point with these gases is one

of the principal reasons for their successful adoption for gas-engine

use. In kerosene injection engines the compression of 250 pounds per

square inch has been used with marked economy. Many troubles in regard

to loss of power and increase of fuel have occurred and will no doubt

continue, owing to the wear of valves, piston, and cylinder, which

produces a loss in compression and explosive pressure and a waste of

fuel by leakage. Faulty adjustment of valve movement is also a cause of

loss of power; which may be from tardy closing of the inlet-valve or a

too early opening of the exhaust-valve.

The explosive pressure varies to a considerable amount in proportion to

the compression pressure by the difference in fuel value and the

proportions of air mixtures, so that for good illuminating gas the

explosive pressure may be from 2.5 to 4 times the compression pressure.

For natural gas 3 to 4.5, for gasoline 3 to 5, for producer-gas 2 to 3,

and for kerosene by injection 3 to 6.

The compression temperatures, although well known and easily computed

from a known normal temperature of the explosive mixture, are subject to

the effect of the uncertain temperature of the gases of the previous

explosion remaining in the cylinder, the temperature of its walls, and

the relative volume of the charge, whether full or scant; which are

terms too variable to make any computations reliable or available.

For the theoretical compression temperatures from a known normal

temperature, we append a table of the rise in temperature for the

compression pressures in the following table:

TABLE IV.--COMPRESSION TEMPERATURES FROM A NORMAL TEMPERATURE OF 60

DEGREES FAHRENHEIT.

===============================+==============================

100 lbs. gauge 484 deg. | 60 lbs. gauge 373 deg.

90 lbs. gauge 459 deg. | 50 lbs. gauge 339 deg.

80 lbs. gauge 433 deg. | 40 lbs. gauge 301 deg.

70 lbs. gauge 404 deg. | 30 lbs. gauge 258 deg.

-------------------------------+------------------------------

CHART FOR DETERMINING COMPRESSION PRESSURES

A very useful chart (Fig. 16) for determining compression pressures in

gasoline-engine cylinders for various ratios of compression space to

total cylinder volume is given by P. S. Tice, and described in the

Chilton Automobile Directory by the originator as follows:

[Illustration: Fig. 16.--Chart Showing Relation Between Compression

Volume and Pressure.]

It is many times desirable to have at hand a convenient means for at

once determining with accuracy what the compression pressure will be in

a gasoline-engine cylinder, the relationship between the volume of the

compression space and the total cylinder volume or that swept by the

piston being known. The curve at Fig. 16 is offered as such a means. It

is based on empirical data gathered from upward of two dozen modern

automobile engines and represents what may be taken to be the results as

found in practice. It is usual for the designer to find compression

pressure values, knowing the volumes from the equation

P_{2} = P_{1} (V_{1}/V_{2})^{1.4} 1

which is for adiabatic compression of air. Equation (1) is right enough

in general form but gives results which are entirely too high, as

almost all designers know from experience. The trouble lies in the

interchange of heat between the compressed gases and the cylinder walls,

in the diminution of the exponent (1.4 in the above) due to the lesser

ratio of specific heat of gasoline vapor and in the transfer of heat

from the gases which are being compressed to whatever fuel may enter the

cylinder in an unvaporized condition. Also, there is always some piston

leakage, and, if the form of the equation (1) is to be retained, this

also tends to lower the value of the exponent. From experience with many

engines, it appears that compression reaches its highest value in the

cylinder for but a short range of motor speeds, usually during the

mid-range. Also, it appears that, at those speeds at which compression

shows its highest values, the initial pressure at the start of the

compression stroke is from .5 to .9 lb. below atmospheric. Taking this

latter loss value, which shows more often than those of lesser value,

the compression is seen to start from an initial pressure of 13.9 lbs.

per sq. in. absolute.

Also, experiment shows that if the exponent be given the value 1.26,

instead of 1.4, the equation will embrace all heat losses in the

compressed gas, and compensate for the changed ratio of specific heats

for the mixture and also for all piston leakage, in the average engine

with rings in good condition and tight. In the light of the foregoing,

and in view of results obtained from its use, the above curve is

offered--values of P_{2} being found from the equation

P_{2} = 13.8 (V_{1}/V_{2})^{1.26}

In using this curve it must be remembered that pressures are absolute.

Thus: suppose it is desired to know the volumetric relationships of the

cylinder for a compression pressure of 75 lbs. gauge. Add atmospheric

pressure to the desired gauge pressure 14.7 + 75 = 89.7 lbs. absolute.

Locate this pressure on the scale of ordinates and follow horizontally

across to the curve and then vertically downward to the scale of

abscissas, where the ratio of the combustion chamber volume to the total

cylinder volume is given, which latter is equal to the sum of the

combustion chamber volume and that of the piston sweep. In the above

case it is found that the combustion space for a compression pressure of

75 lbs. gauge will be .225 of the total cylinder volume, or .225 / .775

= .2905 of the piston sweep volume. Conversely, knowing the volumetric

ratios, compression pressure can be read directly by proceeding from the

scale of abscissas vertically to the curve and thence horizontally to

the scale of ordinates.

CAUSES OF HEAT LOSS AND INEFFICIENCY IN EXPLOSIVE MOTORS

The difference realized in the practical operation of an internal

combustion heat engine from the computed effect derived from the values

of the explosive elements is probably the most serious difficulty that

engineers have encountered in their endeavors to arrive at a rational

conclusion as to where the losses were located, and the ways and means

of design that would eliminate the causes of loss and raise the

efficiency step by step to a reasonable percentage of the total

efficiency of a perfect cycle.

An authority on the relative condition of the chemical elements under

combustion in closed cylinders attributes the variation of temperature

shown in the fall of the expansion curve, and the suppression or

retarded evolution of heat, entirely to the cooling action of the

cylinder walls, and to this nearly all the phenomena hitherto obscure in

the cylinder of a gas-engine. Others attribute the great difference

between the theoretical temperature of combustion and the actual

temperature realized in the practical operation of the gas-engine, a

loss of more than one-half of the total heat energy of the combustibles,

partly to the dissociation of the elements of combustion at extremely

high temperatures and their reassociation by expansion in the cylinder,

to account for the supposed continued combustion and extra adiabatic

curve of the expansion line on the indicator card.

[Illustration: Fig. 17.--The Thompson Indicator, an Instrument for

Determining Compressions and Explosion Pressure Values and Recording

Them on Chart.]

The loss of heat to the walls of the cylinder, piston, and clearance

space, as regards the proportion of wall surface to the volume, has

gradually brought this point to its smallest ratio in the concave

piston-head and globular cylinder-head, with the smallest possible space

in the inlet and exhaust passage. The wall surface of a cylindrical

clearance space or combustion chamber of one-half its unit diameter in

length is equal to 3.1416 square units, its volume but 0.3927 of a cubic

unit; while the same wall surface in a spherical form has a volume of

0.5236 of a cubic unit. It will be readily seen that the volume is

increased 33-1/3 per cent. in a spherical over a cylindrical form for

equal wall surfaces at the moment of explosion, when it is desirable

that the greatest amount of heat is generated, and carrying with it the

greatest possible pressure from which the expansion takes place by the

movement of the piston.

[Illustration: Fig. 18.--Spherical Combustion Chamber.]

[Illustration: Fig. 19.--Enlarged Combustion Chamber.]

The spherical form cannot continue during the stroke for mechanical

reasons; therefore some proportion of piston stroke of cylinder volume

must be found to correspond with a spherical form of the combustion

chamber to produce the least loss of heat through the walls during the

combustion and expansion part of the stroke. This idea is illustrated in

Figs. 18 and 19, showing how the relative volumes of cylinder stroke and

combustion chamber may be varied to suit the requirements due to the

quality of the elements of combustion.

Although the concave piston-head shows economy in regard to the relation

of the clearance volume to the wall area at the moment of explosive

combustion, it may be clearly seen that its concavity increases its

surface area and its capacity for absorbing heat, for which there is no

provision for cooling the piston, save its contact with the walls of the

cylinder and the slight air cooling of its back by its reciprocal

motion. For this reason the concave piston-head has not been generally

adopted and the concave cylinder-head, as shown in Fig. 19, with a

flat piston-head is the latest and best practice in airplane engine

construction.

[Illustration: Fig. 20.--Mercedes Aviation Engine Cylinder Section

Showing Approximately Spherical Combustion Chamber and Concave Piston

Top.]

The practical application of the principle just outlined to one of the

most efficient airplane motors ever designed, the Mercedes, is clearly

outlined at Fig. 20.

HEAT LOSSES TO COOLING WATER

The mean temperature of the wall surface of the combustion chamber and

cylinder, as indicated by the temperatures of the circulating water, has

been found to be an important item in the economy of the gas-engine.

Dugald Clerk, in England, a high authority in practical work with the

gas-engine, found that 10 per cent. of the gas for a stated amount of

power was saved by using water at a temperature in which the ejected

water from the cylinder-jacket was near the boiling-point, and ventures

the opinion that a still higher temperature for the circulating water

may be used as a source of economy. This could be made practical in the

case of aviation engines by adjusting the air-cooling surface of the

radiator so as to maintain the inlet water at just below the boiling

point, and by the rapid circulation induced by the pump pressure, to

return the water from the cylinder-jacket a few degrees above the

boiling point. The thermal displacement systems of cooling employed in

automobiles are working under more favorable temperature conditions than

those engines in which cooling is more energetic.

For a given amount of heat taken from the cylinder by the largest volume

of circulating water, the difference in temperature between inlet and

outlet of the water-jacket should be the least possible, and this

condition of the water circulation gives a more even temperature to all

parts of the cylinder; while, on the contrary, a cold-water supply, say

at 60 deg. F., so slow as to allow the ejected water to flow off at a

temperature near the boiling-point, must make a great difference in

temperature between the bottom and top of the cylinder, with a loss in

economy in gas and other fuels, as well as in water, if it is obtained

by measurement.

From the foregoing considerations of losses and inefficiencies, we find

that the practice in motor design and construction has not yet reached

the desired perfection in its cycular operation. Step by step

improvements have been made with many changes in design though many have

been without merit as an improvement, farther than to gratify the

longings of designers for something different from the other thing, and

to establish a special construction of their own. These efforts may in

time produce a motor of normal or standard design for each kind of fuel

that will give the highest possible efficiency for all conditions of

service.

Aviation Engines: Design—Construction—Operation and Repair · 第 3 / 15 章