Brief Consideration of Aircraft Types—Essential Requirements of Aerial Motors—Aviation Engines Must Be Light—Factors Influencing Power Needed—Why Explosive Motors Are Best—Historical—Main Types of Internal Combustion Engines. |
The product of 300 pounds resistance times speed of 88 feet per second times 60 seconds in a minute | =H.P.needed. |
divided by 33,000 foot pounds per minute in one horse-power |
The result is the horse-power needed, or
300 × 88 × 60 | = 48 H.P. |
33,000 |
Just as it takes more power to climb a hill than it does to run a car on the level, it takes more power to climb in the air with an airplane than it does to fly on the level. The more rapid the climb, the more power it will take. If the resistance remains 300 pounds and it is necessary to drive the plane at 90 miles per hour, we merely substitute proper values in the above formula and we have
300 pounds times 132 feet per second times 60 seconds in a minute | = 72 H.P. |
33,000 foot pounds per minute in one horse-power |
The same results can be obtained by dividing the product of the resistance in pounds times speed in feet per second by 550, which is the foot-pounds of work done in one second to equal one horse-power. Naturally, the amount of propeller thrust measured in pounds necessary to drive an airplane must be greater than the resistance by a substantial margin if the plane is to fly and climb as well.
The thrust of the propeller depends on the power of
The required thrust is the sum of three different “resistances.” The first is the “drift” (dynamical head resistance of the aerofoils), i.e., tan a × lift (L), lift being equal to the total weight of machine (W) for horizontal flight and a equal to the angle of incidence. Certainly we must take the tan a at the maximum Ky value for minimum speed, as then the drift is the greatest (Fig. 1, A).
Another method for finding the drift is D = K × AV2, when we take the drift again so as to be greatest.
The second “resistance” is the total head resistance of the machine, at its maximum velocity. And the third is the thrust for climbing. The horse-power for climbing can be found out in two different ways. I first propose to deal with the method, where we find out the actual horse-power wanted for a certain climbing speed to our machine, where
H.P. = | climbing speed/sec. × W |
550 |
In this case we know already the horse-power for climbing, and we can proceed with our calculation.
With the other method we shall find out the “thrust” in pounds or kilograms wanted for climbing and add it to drift and total head resistance, and we shall have the total “thrust” of our machine and we shall denote it with T, while thrust for climbing shall be Tc.
The following calculation is at our service to find out this thrust for climbing
Vc × W | = H.P., |
550 |
thence
Vc = | H.P. × 550 | (1) |
W |
H.P. = | Tc × V | , |
550 |
then from (1)
| Tc × V | |||||
Vc = | = | , | ||||
W | W |
thence,
Tc = | Vc × W | . |
V |
Whether T means drifts, head resistance and thrust for climbing, or drift and head resistance only, the following calculation is the same, only in the latter case, of course, we must add the horse-power required for climbing to the result to obtain the total horse-power.
Now, when we know the total thrust, we shall find the horse-power in the following manner:
We know that the
H.P. = | P r 2p R |
75 × 60 |
in kilograms, or in English measure,
H.P. = | P r 2p R | (Fig. 1, B) |
33,000 |
where
P | = | pressure in klgs. or lbs. |
r | = | radius on which P is acting. |
R | = | Revolution/min. |
When P × r = M, then
H.P. = | M.R.2p | , |
4,500 |
thence,
M = | H.P. × 4,500 | = | 716.2 H.P. | in meter kilograms, |
R2p | R |
or in English system
M = | H.P. 33,000 | = | 5253.1 H.P. | in foot pounds. |
R2p | R |
Now the power on the circumference of the propeller will be reduced by its radius, so it will be M/r = p. A part
I take a at the tip, but it can be taken, of course, at any point, but then in equation p = M/r, r must be taken only up to this point, and not the whole radius; but it is more comfortable to take it at the tip, as tan a = Pitch/r2p (Fig. 1, C).
Now we can write up the equation of the thrust:
T = | 716.2 H.P. ? | ,or in English measure | 5253.1 H.P. ? | , |
R r tan a | R r tan a |
thence
H.P. = | T × R × r tan a | ,or in English measure | T × R × r tan a | . |
716.2 ? | 5253.1 ? |
The computations and formulÆ given are of most value to the student engineer rather than matters of general interest, but are given so that a general idea may be secured of how airplane design influences power needed to secure sustained flight. It will be apparent that the resistance of an airplane depends upon numerous considerations of design which require considerable research in aerodynamics to determine accurately. It is obvious that the more resistance there is, the more power needed to fly at a given speed. Light monoplanes have been flown with as little as 15 horse-power for short distances,
WHY EXPLOSIVE MOTORS ARE BEST
Internal combustion engines are best for airplanes and all types of aircraft for the same reasons that they are universally used as a source of power for automobiles. The gasoline engine is the lightest known form of prime mover and a more efficient one than a steam engine, especially in the small powers used for airplane propulsion. It has been stated that by very careful designing a steam plant an engine could be made that would be practical for airplane propulsion, but even with the latest development it is doubtful if steam power can be utilized in aircraft to as good advantage as modern gasoline-engines are. While the steam-engine is considered very much simpler than a gas-motor, the latter is much more easily mastered by the non-technical aviator and certainly requires less attention. A weight of 10 pounds per horse-power is possible in a condensing steam plant but this figure is nearly double or triple what is easily secured with a gas-motor which may weigh but 5 pounds per horse-power in the water cooled forms and but 2 or 3 pounds in the air-cooled types. The fuel consumption is twice as great in a steam-power plant (owing to heat losses) as would be the case in a gasoline engine of equal power and much less weight.
HISTORICAL
Although the ideal principle of explosive power was conceived some two hundred years ago, at which time experiments were made with gunpowder as the explosive element, it was not until the last years of the eighteenth century that the idea took a patentable shape, and not until about 1826 (Brown’s gas-vacuum engine) that a further progress was made in England by condensing the products of combustion by a jet of water, thus creating a partial vacuum.
Brown’s was probably the first explosive engine that did real work. It was clumsy and unwieldy and was soon relegated to its place among the failures of previous experiments. No approach to active explosive effect in a cylinder was reached in practice, although many ingenious designs were described, until about 1838 and the following years. Barnett’s engine in England was the first attempt to compress the charge before exploding. From this time
From 1870 improvements seem to have advanced at a steady rate, and largely in the valve-gear and precision of governing for variable load. The early idea of the necessity of slow combustion was a great drawback in the advancement of efficiency, and the suggestion of de Rocha in 1862 did not take root as a prophetic truth until many failures and years of experience had taught the fundamental axiom that rapidity of action in both combustion and expansion was the basis of success in explosive motors.
With this truth and the demand for small and safe prime movers, the manufacture of gas-engines increased in Europe and America at a more rapid rate, and improvements in perfecting the details of this cheap and efficient prime mover have finally raised it to the dignity of a standard motor and a dangerous rival of the steam-engine for small and intermediate powers, with a prospect of largely increasing its individual units to many hundred, if not to the thousand horse-power in a single cylinder. The unit size in a single cylinder has now reached to about 700 horse-power and by combining cylinders in the same machine, powers of from 1,500 to 2,000 horse-power are now available for large power-plants.
MAIN TYPES OF INTERNAL-COMBUSTION ENGINES
This form of prime mover has been built in so many different types, all of which have operated with some degree of success that the diversity in form will not be generally appreciated unless some attempt is made to classify the various designs that have received practical application. Obviously the same type of engine is not universally applicable, because each class of work has individual peculiarities which can best be met by an engine designed with the peculiar conditions present in view. The following tabular synopsis will enable the reader to judge the extent of the development of what is now the most popular prime mover for all purposes.
A. | Internal Combustion (Standard Type) | ||
1. | Single Acting (Standard Type) | ||
2. | Double Acting (For Large Power Only) | ||
3. | Simple (Universal Form) | ||
4. | Compound (Rarely Used) | ||
5. | Reciprocating Piston (Standard Type) | ||
6. | Turbine (Revolving Rotor, not fully developed) | ||
A1. | Two-Stroke Cycle | ||
a. | Two Port | ||
b. | Three Port | ||
c. | Combined Two and Three Port | ||
d. | Fourth Port Accelerator | ||
e. | Differential Piston Type | ||
f. | Distributor Valve System | ||
A2. | Four-Stroke Cycle | ||
a. | Automatic Inlet Valve | ||
b. | Mechanical Inlet Valve | ||
c. | Poppet or Mushroom Valve | ||
d. | Slide Valve | ||
d 1. | Sleeve Valve | ||
d 2. | Reciprocating Ring Valve | ||
d 3. | Piston Valve | ||
e. | Rotary Valves | ||
e 1. | Disc | ||
e 2. | Cylinder or Barrel | ||
e 3. | Single Cone | ||
e 4. | Double Cone | ||
f. | Two Piston (Balanced Explosion) | ||
g. | Rotary Cylinder, Fixed Crank (Aerial) | ||
h. | Fixed Cylinder, Rotary Crank (Standard Type) | ||
A3. | Six-Stroke Cycle | ||
B. | External Combustion (Practically Obsolete) | ||
a. | Turbine, Revolving Rotor | ||
b. | Reciprocating Piston |
CLASSIFICATION BY CYLINDER ARRANGEMENT
Single Cylinder | ||
a. | Vertical | |
b. | Horizontal | |
c. | Inverted Vertical | |
Double Cylinder | ||
a. | Vertical | |
b. | Horizontal (Side by Side) | |
c. | Horizontal (Opposed) | |
d. | 45 to 90 Degrees V (Angularly Disposed) | |
e. | Horizontal Tandem (Double Acting) | |
Three Cylinder | ||
a. | Vertical | |
b. | Horizontal | |
c. | Rotary (Cylinders Spaced at 120 Degrees) | |
d. | Radially Placed (Stationary Cylinders) | |
e. | One Vertical, One Each Side at an Angle | |
f. | Compound (Two High Pressure, One Low Pressure) | |
Four Cylinder | ||
a. | Vertical | |
b. | Horizontal (Side by Side) | |
c. | Horizontal (Two Pairs Opposed) | |
d. | 45 to 90 Degrees V | |
e. | Twin Tandem (Double Acting) | |
Five Cylinder | ||
a. | Vertical (Five Throw Crankshaft) | |
b. | Radially Spaced at 72 Degrees (Stationary) | |
c. | Radially Placed Above Crankshaft (Stationary) | |
d. | Placed Around Rotary Crankcase (72 Degrees Spacing) | |
Six Cylinder | ||
a. | Vertical | |
b. | Horizontal (Three Pairs Opposed) | |
c. | 45 to 90 Degrees V | |
Seven Cylinder | ||
a. | Equally Spaced (Rotary) | |
Eight Cylinder | ||
a. | Vertical | |
b. | Horizontal (Four Pairs Opposed) | |
c. | 45 to 90 Degrees V | |
Nine Cylinder | ||
a. | Equally Spaced (Rotary) | |
Twelve Cylinder | ||
a. | Vertical | |
b. | Horizontal (Six Pairs Opposed) | |
c. | 45 to 90 Degrees V | |
Fourteen Cylinder | ||
a. | Rotary | |
Sixteen Cylinder | ||
a. | 45 to 90 Degrees V | |
b. | Horizontal (Eight Pairs Opposed) | |
Eighteen Cylinder | ||
a. | Rotary Cylinder |
Two-Cylinder, Double Acting, Four Cycle Engine for Blast Furnace Gas Fuel Weight 600 Pounds per Horsepower Very slow speed, made in sizes up to 2000 Horsepower. 60 to 100 R.P.M. | |||||
Fig. 2b | |||||
Two Cylinder Opposed Gas Engine—150 to 650 Horsepower Sizes. 500 to 600 Pounds per Horsepower. 90 to 100 R.P.M. | |||||
Fig. 2c | Fig. 2d | ||||
Stationary Diesel Engine 450 to 500 Pounds per Horsepower | Speed Approximately 200 R.P.M. | Stationary Gas Engine Four Cycle—Two Cylinder 300 Pounds per Horsepower |
Four Cylinder Diesel Engine for Marine Use 250 Pounds per Horsepower | |
Fig. 3b | Fig. 3c |
Two Cycle Marine Engine 50-100 Pounds per Horsepower 600-800 R.P.M. | |
Fig. 3d | |
Single Cylinder Vertical Farm Engine 150 Pounds per Horsepower—Speed 400 R.P.M. | |
Fig. 3e | |
Two Cylinder Four Cycle Tractor Engine 75 Pounds per Horsepower 800 to 1000 R.P.M. | |
Four Cylinder Four Cycle Automobile Power Plant Weighs about 25 Pounds per Horsepower 1200 to 2000 R.P.M. |
Fig. 4b | |
Eight Cylinder “Vee” Automobile Engine 15 to 18 Pounds per Horsepower Speeds 1500 to 2000 R.P.M | Two Cylinder Air Cooled Motorcycle Engine weights 8-10 Pounds Horsepower Speed 3000 R.P.M. |
Fig. 4c | |
Six, Eight or Twelve Cylinder Water Cooled Aviation Engine, Tandem or V Form 4 to 6 Pounds per Horsepower Speed 1500 R.P.M. Direct Coupled—2000 R.P.M. Geared Drive | |
Fig. 4d | Fig. 4e |
Seven or Nine Cylinder Revolving Air Cooled Speed 1200 R.P.M. 2.8 Pounds per Horsepower | Fourteen or Eighteen Cylinder Revolving Air Cooled Aviation Engine Speed 1200 R.P.M. 2 Pounds per Horsepower |
The duty an engine is designed for determines the weight per horse-power. High powered engines intended for steady service are always of the slow speed type and consequently are of very massive construction. Various forms of heavy duty type stationary engines are shown at Fig. 2. Some of these engines may weigh as much as 600 pounds per horse-power. A further study is possible by consulting data given on Figs. 3 and 4. As the crank-shaft speed increases and cylinders are multiplied the engines become lighter. While the big stationary power plants may run for years without attention, airplane engines require rebuilding after about 60 to 80 hours air service for the fixed cylinder types and 40 hours or less for the rotary cylinder air-cooled forms. There is evidently a decrease in durability and reliability as the weight is lessened. These illustrations also permit of obtaining a good idea of the variety of forms internal combustion engines are made in.