PATTAKON
Greece
GrecoHelp
Gentle Rolling Efficient Crankless Operation
A "first order" cam activates
"desmodromically" a reciprocating piston, without crankshaft, without
connecting rods.
The "Greco3" (three
cylinder in line, even firing) is perfectly balanced, as perfectly as the
Wankel rotary engine.
The "Greco3"
is much better balanced than any six (straight or boxer or Vee or …).
It is also
better balanced than any eight cylinder engine.
Compact and
light compared to competitors. For instance, the GrecoU6 (six cylinder in U,
even firing) is not longer than the
conventional three in line, it is as balanced as the conventional V-12, it
is only a little wider than the conventional three in line and it uses a unique
(single piece) cylinder head.
What makes the
difference is the geometry of the cam profile.
Unlike a multi-lobe cam, the rotation of the
single-lobe cam is of the same order (frequency) as the reciprocation of the
piston, thereby the webs on the counter-rotating shafts can (depending on cam
profile) fully balance the forces and the moments.
As the total kinetic energy of the three
harmonically reciprocating pistons of the "Greco3" remains absolutely constant,
all along a revolution, there is no inertia torque altogether, making the
engine as perfectly balanced as the rotary engine of Felix Wankel (somewhat
better than best V-12).
The "Greco4" (straight four, even firing)
uses a unique, "single piece" shaft with a single-lobe cam for each cylinder.
The "Greco4" is perfectly balanced as regards
forces and moments. It is as balanced as the high quality conventional straight
four (SAAB, BMW, Mercedes, Opel etc) which use a pair of additional double
speed, counter-rotating balancing shafts, i.e. a total of three shafts and the
associated "gearings". The "Greco4" comprises only one shaft rotating at normal
speed, i.e. one shaft altogether and no gearings at all.
The "rods"
connecting the upper part to the lower part of the piston assembly, could be
just wires, as they are loaded with only tension loads.
Cam Lobe geometry
The "basic curve", top left, has an
eccentricity described as:
E(f)=a + r*sin(f).