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The
thirties were not a good time for the automobile business. In any event,
it is said that at Armstrong Siddeley he was pushing for double overhead
cams, which he had used for the Lagonda 2.6 L engine. The word on the
street is, that a prototype engine was made in this form. So far as
I am aware, no trace of this engine has been found, not drawings or
castings or scrap. However, the story goes on, that the engine with
DOHC was determined to be too expensive, and the chains driving the
cams too noisy, for production. Mr. Bentley is supposed to have been
politely told that his services would no longer be required, and the
engine was designed by Fred Allard and his team at Armstrong Siddeley.
Fred Allard was responsible for the design of the Siddeley Special engine.
As we know, Fred used a high-mounted camshaft and short, angled push-rods
as an economical way to get a nice hemispherical chamber and angled
valves without the complexities and noise of a chain-driven DOHC layout.
The
Star engine was designed by A. Rice, Chief Designer of Armstrong Siddeley
Motor Car Division, Bristol Siddeley Engines Ltd. Using the 346 engine
as a starting point, he had two major objectives: (1) the Sales department
had to have a genuine 100 mph capability for marketing reasons, and
(2) he wanted high mid-range torque to give good overtaking capabilities.
Reliability and longevity would not have been stated as design objectives,
but would have been regarded as implicit in the design of any Armstrong
Siddeley engine.
The version of the Star engine that was finally manufactured was a relatively
minor modification of the Sapphire 346 engine, using as many of the
same parts as possible. The crankshaft, cylinder head casting (with
minor modifications) and valve gear are common; the valves are larger
in diameter, the displacement is greater, because the bore is larger,
and so the block was new, as well as the pistons, with slightly heavier
connecting rods. The cam has a lower lift. To accommodate the larger
diameter bores, while using the same valve gear, the cylinder centerlines
were displaced 0.1 inch from the crankshaft centerline to provide clearance
for the camshaft. The larger bores have no water passage between adjacent
pairs (1&2, 3&4, 5&6, called Siamesing, like Siamese twins
joined at the hip), but the walls of the block were pushed out a bit,
to provide larger water passages on the other sides.
We should keep a few numbers in mind, which roughly characterize the
Star, the 346 and the Jaguar XK engines (which we will use for comparison).
Note that the differences may appear to be small, but they are significant:
In
order to understand the Star engine, so that we can compare it with
other contemporary engines, and more recent ones, we will have to talk
a little about engine design in general. Much of this material can be
found in more complete form in Engines: An Introduction (J. L. Lumley,
Cambridge University Press, 1999).
First, let's talk about friction. Roughly half of engine friction is
due to the rubbing of the piston and rings against the cylinder walls.
This scales with the average speed of the piston in the cylinder; that
is, if we double the piston speed, it doubles the friction from the
rubbing of rings and piston against the cylinder walls. The work required
to pump the gases into and out of the cylinder is also included in the
frictional losses, by convention. This is very small at wide open throttle,
but is large at idle, when the throttle is nearly closed. This also
scales with the average piston speed. The other parts of the frictional
losses (the valve train, about 1/4 of the total, bearing friction, auxiliaries,
etc) scale more with rotational speed, but can be satisfactorily scaled
with piston speed (which is proportional to rotational speed in a given
engine, but the proportionality depends on engine geometry). Because
all pistons, rings and cylinder walls are made of the same stuff, regardless
of the size of the engine, all engines operate in approximately the
same range of average piston speed, between zero and 4000 feet per minute,
or 20 meters per second. This includes tiny single cylinder model airplane
engines (that sound like an angry hornet) and enormous marine diesels
with pistons 3 feet in diameter.
Although 20 m/s is not a magic figure, hardly any engine exceeds it,
and then only by a little. This is because the mechanical efficiency
(the ratio of power available after subtracting all the frictional losses,
to that available without the losses) which is in the neighborhood of
0.85 at low piston speeds, has fallen to roughly 0.6 by 20 m/s, and
is falling rapidly at that point. Note that we are talking here of an
engine with wide open throttle, whose speed is being adjusted by load
- imagine going up a steep hill with the pedal on the floor, in too
high a gear, for example, to achieve the low piston speed. Idling, with
no load and the throttle nearly closed, is a different story - it corresponds
to a mechanical efficiency of zero; the power output is small, because
the air pumped in is small due to the closed throttle, and the amount
of fuel correspondingly small, and all the power produced is expended
on friction and pumping losses - no useful power is produced, only enough
to keep the engine turning over. Idling in a passenger car engine usually
corresponds to a piston speed of roughly 1.5 m/s.
The
output of an engine is often given in terms of horsepower per liter.
50 HP/L used to be regarded as a good figure, although some performance
engines now produce in the neighborhood of 100 HP/L. The Star engine
produces about 49 HP/L. This way of comparing engines arose because
of the formula limitations in racing, which specified an upper bound
to engine displacement. There was thus a push to get the greatest power
per unit displacement. However, power/displacement is not a very useful
way to compare engines. You will have to take my word for it (I cannot
convince you without boring you with equations), but I can increase
the power/displacement of an engine by shortening the stroke and increasing
the bore, leaving everything else (the displacement, in particular)
unchanged. This is why racing engines have changed from a stroke/bore
ratio of nearly 2 in 1912 to our current value of approximately 1. A
value of one is referred to as "square," and less than one
as "over square."
A much more sensible measure of an engine's performance is the power/piston
area. I will justify this in a minute, after I have introduced another
quantity.
The brake mean effective pressure (bmep) is a measure of engine performance
used by designers. The bmep is the steady pressure which, applied to
the piston crown throughout the power stroke, would produce the observed
power. The bmep is determined by the product of all the efficiencies
(volumetric, mechanical, combustion, thermodynamic) and the inlet density,
the heating value of the fuel and the fuel/air ratio. Hence, it is independent
of the
displacement of the engine, the number of cylinders, the engine speed,
and so forth. This is a figure used by engine designers to compare quite
different engines. Current values of the bmep are of the order of 140-160
psi (0.7-1.0 MPa) for most normally aspirated engines (i.e.- no turbocharger)
at wide open throttle - it falls in proportion to throttle opening.
The various efficiencies deserve a mention. We have already mentioned
the mechanical efficiency. The thermodynamic efficiency is the ratio
of the work actually produced (in the cylinder) to the energy available
in the fuel. A lot of this energy leaves in the exhaust gases, and in
the cooling water. The volumetric efficiency is the ratio of the mass
of gas that actually enters the cylinder to the mass it could contain
if filled at the density in the inlet manifold. The first is less than
the second mostly because of the pressure drop across the valve aperture.
The combustion efficiency is the ratio of the fuel that is actually
burned in the cylinder, to the fuel present in the cylinder - some of
the fuel present escapes burning for various reasons, and goes out with
the exhaust gases.
Now, why power/piston area? Again, no equations, but bmep, piston speed
and power/piston area are not independent - power/piston area is proportional
to bmep times piston speed (with a numerical factor). Hence, any two
out of the three are sufficient to specify engine performance.
I am including here a figure showing a large number of engines from
aircraft, railcars, and automobiles. The original of this figure is
from C. F. Taylor's wonderful book The Internal
Combustion Engine in Theory and Practice (The MIT Press, 1977, 1985).
I have brought the axes up to date by including piston speed in meters
per second, and bmep in mega Pascals, and I have added the various points
indicated by numbers from 1-13, which are the US performance engines
for 1997. In addition, the small 0 corresponds to the Jaguar XK engine
in 3.8 L form, and the larger star and circle belong to the Armstrong
Siddeley Star and 346 respectively. The version without the Star and
346 appeared in Engines: An Introduction.

Note that values of constant piston speed run vertically, and bmep horizontally.
Values of constant power/piston area run diagonally. Any two are sufficient
to locate an engine. For example, the numeral 3, which is a 1997 Ford
Mustang, is found at a piston speed of about 13 m/s and a bmep of roughly
130 psi, corresponding to perhaps 2.7 HP/in2.
The numerals 8 and 11 are turbocharged; all the other 1997 engines are
normally aspirated. Numerals 3 and 9 have two valves per cylinder, while
all the others have 4. The engines labeled "passenger car"
are the US 1954 domestic fleet.
We can see that the Star performs a little better than the 346. Both
of them perform about as well (by these criteria) as the best of the
1954 US family cars, and about as well as the 1997 Mustang. To produce
performance significantly outside the dashed line designating "passenger
car," you need a high compression ratio and manifold tuning, which
most of the 1997 performance cars have. The Armstrong Siddeley engines
have neither.
A word about manifold tuning: as the valves open and close, the gases
in the inlet and exhaust manifolds start and stop, and compression and
expansion waves bounce back and forth. By proper design of the manifolds,
you can arrange to have the gases bounce at just the right time to cause
high pressure at the inlet valve just as it is closing, pushing into
the cylinder perhaps 10% more gas than would fit at the average manifold
density.
So, is that the end of the story? The Armstrong Siddeley engines are
equivalent to a good 1954 US family car engine? No, there is a lot more
to it than that - this is just the beginning.
Note the Jaguar XK engine, which is over at the right edge of the figure,
at a piston speed of about 19 m/s. The bmep and power/piston area may
be a little exaggerated by the factory figures, but it is clear that
there is some basic difference between the A/S engines and the Jaguar
engine. In fact, the difference is that the Jaguar engine has enormous
valves that are opened nearly as wide as possible, and the Armstrong
Siddeley engines do not. To understand why this matters, and why it
was done, we have to talk about the gas flow through the intake valve.
The performance of any engine is limited when the speed of the gas flow
through the intake valve aperture reaches the speed of sound at some
point during the intake stroke. The ratio of the gas speed to the speed
of sound is called the Mach number, and this condition at the intake
valve opening corresponds to a Mach number of 1. When the Mach number
in the valve opening reaches 1, we say the flow is choked. This is important
because information travels in a gas as a pressure disturbance, which
travels at the speed of sound. When the gas is flowing through the valve
opening at the speed of sound, so that the flow is choked, information
cannot travel upstream against the flow. For example, the flow in the
intake manifold will not know if the pressure in the cylinder has dropped,
and that more gas could be accommodated there. When the flow in the
valve aperture is choked, the flow in the manifold will not change no
matter what happens in the cylinder.
The engine designer arranges the size and lift of the valves so that
choked flow does not occur at any point in the intake stroke until the
engine speed at which the designer wants peak horsepower to occur. When
choked flow begins to happen at some point in the intake stroke, as
engine speed increases it will happen for a larger and larger part of
the intake stroke, the volumetric efficiency will fall rapidly, and
the power produced will fall. This choked flow is the usual reason for
the occurrence of peak horsepower where it occurs (although various
other effects are designed to happen at about the same time).
Now, the open area of a poppet valve increases as the valve lift increases,
up to a point. For small lifts, the valve opening is the tightest constriction
in the intake flow. At a lift equal to about 0.28 of the valve diameter,
however, the open area stops increasing, because it is then equal to
the area of the intake valve port. Now the port diameter is the limiting
area, and there is no point in lifting the valve more, since it will
not increase the available flow area.
Recall the XK engine. The intake valve diameter, as a fraction of the
bore, is 0.536, while the Star has a value of 0.471, and the 346 a value
of 0.480. The valve lift in the XK, as a fraction of the valve diameter,
is 0.214, while in the Star it is 0.161 and in the 346, 0.188. It is
clear that the XK has much bigger valves, that open farther. However,
none of these is the truly significant value. What we want is the valve
open area divided by the bore area (The Mach number through the valve
opening is directly proportional to this). For the XK engine it is 0.246,
while for the Star and the 346 respectively it is 0.143 and 0.173. The
ratio of the XK to the Star is 1.72, and to the 346 1.42. That is, relative
to its bore area, the XK has 72% more valve opening area than the Star
does. That makes an enormous difference, and explains why the XK engine
reaches its peak horsepower at 19 m/s instead of 13 m/s. Other things
being equal, an increase in piston speed for peak power corresponds
to a proportional increase in peak power. This is not quite true, because
the mechanical efficiency is dropping, so that the peak power rises
a little less than proportionally.
If the Star camshaft were modified to provide a lift of 0.504"
instead of the stock 0.29," which would be the maximum 0.28 of
the valve diameter, the Star would have had the same valve open area
per unit bore as the XK, and the engine would have produced nearly the
same horsepower as the XK engine at a similar piston speed. It does
make one wonder why someone has not ground a high-lift cam for the Star
engine. The wide-open valves would probably have missed the piston crowns
in normal operation, but would have required a cutout in the crown to
be immune to timing gear failure. What a racing engine this would have
made at the time (it would be regarded as a little heavy by present
standards)!
Why did the Star engine designer deliberately keep the valve lift small
, limiting the engine's maximum performance? The same question can also
be asked about the 346, which is similarly restrained, although not
as much as the Star. After all, in other respects the engine is designed
for high speeds. The 346 is square, and the Star is over-square, to
keep the piston speeds low.
Most of the information about flow through valves was developed during
and just after the second world war from about 1942 to 1947 by the US
NACA (National Advisory Committee for Aeronautics), in connection with
aircraft engine development. It would presumably have been made available
to the designers at Armstrong Siddeley as part of Lend-Lease. We have
to assume that the choice of valve lift is deliberate.
There are two basic reasons to keep the valve lift small. The first
is to limit stress. With engine maximum performance limited by the valve
lift, the maximum piston speed and bearing loads are kept relatively
low, and the useful life of the engine is greatly extended. Although
piston rings operate in hydrodynamic lubrication through most of the
stroke, and hence never touch the bore, at the top of the cylinder at
the beginning of the power stroke, the rings are operating in boundary
lubrication,
so there is metal-to-metal contact, and wear takes place. Keeping the
piston speeds low keeps the connecting rod and piston, which is proportional
to the square of the engine speed. Limiting the engine speed limits
the bearing loads. However, the connecting rod big end bearing area
is a about 6% larger on the Star than on the XK, so that the Star could
have stood up to the higher engine speed of the XK. We have to conclude
that the limitation of performance by a small valve lift results in
very conservative loading of the Star engine, leading to very long life.
This is why the engines last 250,000 miles without complaint.
In passing, we note that the main bearing area of the XK engine is nearly
double that of the Star. Inertial loading on main bearings
in a six-cylinder engine is relatively small, since the loading reverses
every sixty degrees of crank rotation, and the crank is heavy. Hence,
the primary main bearing loading is due to the combustion, and will
be approximately the same for the XK and for the Star; it will scale
with the bmep. It will also not change much with engine speed, since
the bmep does not change much with engine speed. We have to conclude
that the XK main bearing area is excessive and unnecessary, and that
the Star main bearings would probably hold up well if a high lift cam
were used. The A/S designers were aircraft engine designers, after all
- they knew what they were doing.
We have examined one reason for small valve lift - conservative loading.
The other reason for small valve lift concerns turbulence in the cylinder
just before ignition, which has a profound influence on flame propagation,
resistance to knock (pinging in the US, pinking in the UK) and reliable
ignition. To understand this, we have to talk about air flow in the
cylinder during the compression stroke.
It was known from the first decade of the century that a hemispherical
combustion chamber with overhead valves with a large included angle,
like the 346 and Star, produced better performance, but no one had much
idea why. This form of combustion chamber allowed larger valves, and
we have seen that that is a good idea. However, the improved performance
went beyond that - such engines had slightly higher thermodynamic efficiency,
were resistant to knock when run on fuels of low octane rating, and
almost never misfired, even on very lean mixtures.
It was not until 1939, on the eve of the second World War, when the
US NACA was gearing up for aircraft engine production, that the mechanism
was understood. The flow through the intake valve (for the usual orientation
of the intake manifold) comes in across the cylinder and at a downward
angle, so that it travels down the opposite wall, across the piston
crown, and up the adjacent wall. This is known as tumble. This tumbling
motion, formed during the intake stroke, continues as the piston rises
on the compression stroke. In fact, it gets stronger, drawing energy
from the compression of the gases, in a mechanism related to the spin-up
of a figure skater when she pulls in her arms. As the piston nears the
top of the stroke, just before ignition, the shape of the volume in
the cylinder is getting very flattened, and finally the tumbling motion
known as turbulence. This motion increases average flame speed, reducing
the time for combustion (which increases the thermodynamic efficiency
and hence fuel mileage), reducing the time that the end gases (the gases
not yet ignited) are sitting waiting for the flame front to arrive,
and hence reducing the time for the autoignition reaction to take place
(reducing knocking), and greatly improving reliability of combustion
in lean mixtures (when the flame speed is otherwise quite low).
What does all this have to do with low valve lift?, I hear you say.
Well, the amount of tumble (and hence, the intensity of turbulence)
depends on the velocity of the gas entering the cylinder, and that depends
on the lift of the valve. If the valve is open wide, the gas velocity
will be low, while if the valve is not open very much, the gas velocity
will be high, the tumble velocity will be high and the turbulence level
will be high. All these gas velocities are measured relative to the
average piston speed. An average hemi head has turbulent gas speeds
about equal to the mean piston speed, its small valve lift, might have
turbulent gas speeds 72% larger(based on the area ratio), with corresponding
improvements in all the effects. These things were probably not understood
in detail in 1956.
The effect of turbulence on flame speed and its related effects are
primarily important at relatively low engine speeds and partial throttle.
At wide open throttle, near peak power, fuel consumption, knock and
misfiring are not usually a problem. Hence, in addition to a conservatively
loaded engine, A/S designed an engine that is particularly reliable
and well-behaved at lower speeds and partial throttle.
A/S were concerned about the behavior of the Star engine at low speeds
in another respect, also. Because the Star was to have a Borg Warner
automatic gearbox, it was essential that the engine have good torque
at relatively low speed. The gearbox has only three forward speeds (although
it does have a hydraulic torque converter). If the low speed torque
is not high enough, the gearbox will have to shift often. The Star engine
has an only slightly increased peak bmep of 142 psi at 2000 rpm, compared
with the 346 peak bmep of 140 psi at 2000 rpm (with twin carburettors).
We will return to this small difference in a moment. With the larger
displacement, however, the peak torque (proportional to bmep times displacement)
rises to 230 ft lbs at 2000 rpm for the Star, against 194 ft lbs for
the 346 (with two carbs) - almost a 20% increase. As we have seen the
peak power is not up much (165 against 150 with twin carbs) because
the Star is choked at high speeds, due to the small valve lift.
To explain the slight increase in bmep, we should talk about valve timing.
With the small valve lift in the Star, lower than the 346, if the valve
timing had not been changed from the 346, the peak bmep would probably
have been lower than the 346, due to the pressure drop across the valve
aperture, leading to a reduced volumetric efficiency. To understand
this, we have to discuss the effect of valve timing. Let's look first
at the 346.
Here is the standard 346 valve timing: the inlet opens (IO) 8 CAD (crank
angle degrees) BTC (before top center), and closes (IC) 62 CAD ABC (after
bottom center). The exhaust opens (EO) 46 CAD BBC and closes (EC) 18
CAD ATC. There are two things to notice about this: first, the inlet
and the exhaust are both open at the same time around TC (called overlap),
in fact for a total of 26 CAD. Second, the inlet doesn't close until
the piston is well on its way up the cylinder on the compression stroke.
The overlap around TC is designed to make use of the outrushing exhaust
gases, which can drag fresh charge in through the intake valve. The
late closing of the intake valve makes use of the inrushing fresh charge,
which does not want to stop - leaving the valve open longer lets the
gases continue to rush in until the rise in pressure stops them, ghetting
the most charge possible into the cylinder.
Both these effects clearly work best when the engine speed is higher,
and the gases are moving faster. At low speeds, the slow-moving gases
do not have much inertia, and the effects are small. Worse, at partial
throttle, the pressure in the inlet manifold is low, and when there
is overlap, the low pressure drags exhaust gases back into the cylinder,
leading to poor idling. The amount of overlap, and the lateness of closing,
is usually adjusted according to the speed at which the engine is expected
to operate; a racing engine willtypically have very large overlap and
very late closing, and will not idle at all. Modern engines, with variable
valve timing, or cam phasing, can change the amount of overlap and lateness
of intakeclosing according to engine speed.
The 346 has moderate overlap and moderately late closing, consistent
with reasonably good (though not perfect) idle. This is effective probably
in the range above 4000 rpm. In the Star, the low lift with this valve
timing probably resulted in somewhat low bmep at 2000 rpm. The Star
valve timing was changed to IO 6.5 CAD BTC, IC 48 CAD ABC, EO 48 CAD
BBC, EC 6.5 CAD ATC. This way, the overlap is reduced to 13 CAD, less
than half the 346, and the late closing of the intake valve is reduced
to 2/3 of the 346 value. Since the designer is much more concerned with
low rpm performance, this does just what he wants - the bmep at 2000
rpm comes up just above the 346 value; the bmep drops quite a bit between
4000 rpm and 5000 rpm, but the engine is not intended to run there.
And the engine idles much better.
That is essentially all that can be said about the design of the Star
engine from the point of view of power production. However, the cooling
systems of the Star (and the 346) are notable. In most automobile engines,
the cooling water arriving from the radiator enters the block and circulates
around the cylinders, flowing up into the head through holes in the
head gasket, and out to the radiator again from the front of the head.
This is not the most effective sequence. The hottest part, in greatest
need of cooling, is the head, the cylinder walls being relatively cool.
Look at a motorcycle engine - the size of the cooling fins indicates
the relative need for cooling of the various parts. The fins are biggest
around the exhaust valve seat, somewhat smaller elsewhere on the head,
and taper down the cylinder barrel. Bear in mind that in a water-cooled
engine the cold water returning from the radiator gets warmer as it
circulates and absorbs heat from the engine. It should go first, when
it is coldest, to the exhaust valve seats, then to the rest of the head,
then to the cylinder walls, and thence back to the radiator. Most automobile
engines are connected backwards. The manufacturer's position is, that
this is cheap, and works well enough. What the hell. Armstrong Siddeley,
bless them, send the cold water first through a distribution pipe at
the top of the block, which squirts cold water on the exhaust valve
seats through holes in the head gasket; the water then circulates through
the head, down into the block and then back to the radiator, exactly
as it should. Such a cooling system improves knock resistance, because
the head is cooler (and the reaction in the end gases proceeds more
slowly), and reduces friction because the cylinder walls are warmer.
A cooling system like this is almost unique. The recently (1992) completely
redesigned 5.7L small block V8 intended by Chevrolet for the Corvette
has a much-touted "reverse flow cooling system," which does
what the Star cooling system does. The designer goes to great lengths
explaining the advantages of such a cooling system, but gives no indication
that he is aware that Armstrong Siddeley preceeded him by some 42 years.
In summary: The Star is a conservatively designed engine intended for
long service, highly resistant to knocking and misfiring, relatively
efficient for its day, optimized to produce high torque at low speed
rather than high power at high speed. A high lift cam would probably turn it into a monster.
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