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General:
Because the condition of the cylinder of my engine was not optimal,
I decided to have it bored and honed. I needed to make my own oversized piston,
as I could not find one that fits. See
http://www.geutskens.eu/neracar/description4.htm
In addition, the motorcycle showed quite some vibrations, like the other Model
A’s.
So I decided to make a piston which weighs as much as the calculations show,
viz. 504 g instead of the weight of the original piston, which is 389 g, so 115
g heavier.
The ultimate piston could always be made lighter and subsequent vibration tests
are planned to make a piston with a weight that results in minimal vibrations.
Balancing
the engine
Mass
of reciprocating parts (g):
|
Piston |
389.4 |
|
Gudgeon pin |
52.2 |
|
Piston rings |
33.9 |
|
Small end |
85.2 |
|
Miscellaneous |
0.2 |
|
Total |
560.9 |
Mass
of rotating parts (g):
|
Thick washer roller bearing |
19.1 |
|
Thin washer roller bearing |
14.1 |
|
Bolt |
14.1 |
|
Rolls (Total, 11x) |
32.9 |
|
Big end |
102.4 |
|
Total |
182.6 |
Calculating
the theoretical counter weight in the crank web for balancing:
Assume a balance factor of 58%.
The counter weight in the crank web is calculated as follows:
Take 100% of the rotating mass + 58% of the reciprocating mass
= 182.6 + 0.58*560.9 = 507.9
Reverse
engineering:
Calculating the optimal piston weight for correct balancing
with the actual counterweight.
· Assume
a balance factor of 58%.
· Determine
the counter weight of the crank web by making a test weight that fits around the
crank pin with a weight such, that when the crank shaft rotates between two
centre points, it is in balance. This means that it can be left in any position
without rotating back or fro.
·This
weight was found to be 574.4. This means the current balance factor is not 58%
but as high as 70%. It looks like the engine is overbalanced.
· If
we choose a balance factor of 58%, without reducing the weight of the crank
cheek (we do not want to spoil the originality of the crankshaft), the weight of
the piston should be 504, hence 115 heavier than the current 389 (rounded
figures).
· Remarks:
o
Balancing the rotating parts for 100 % is ideal.
o
Not balancing the reciprocating parts makes the engine to vibrate
in a direction equal to the piston movement.
o
Balancing the reciprocating parts for 100% makes the engine
vibrate in a direction with a right angle to the piston movement.
o
The optimal balancing of the reciprocating parts is with a
balance factor around 50%. In that case the total of the vibrations in both
directions is minimal.
·
Determination of the direction of engine vibration.If the calculated value for the new piston is about correct, the
current piston, fitted in the engine, must be too light, or, in other words, the
counterweight of the crank-web is too heavy.In order to check that assumption, vibration measurements have
been carried out. This part of the project was lead by Rob Poestkoke. We bought an AD22037 dual axis acceleration sensor with a range
of +/- 18 g (gravitational force) which was firmly attached to the engine. The
two analog outputs were fed into a scope and it was apparent that at certain
speeds the horizontal acceleration exceeded the vertical acceleration (read:
vibration) by far. Hence we decided to carry on with the ‘heavy piston’, as it
looks like the current engine is overbalanced. For details see
Vibe Measurement
The new piston.
A new piston was made to fit the oversized cylinder.
For details see
http://www.geutskens.eu/neracar/piston.htm
The weight of the piston is 533.9 g, 4.2 g less than the targeted 538.1 g.
The balancing figures are now as follows:
Mass of reciprocating parts (g):
|
Piston + rings |
533.9 |
|
Gudgeon pin |
56.1 |
|
Small end |
85.2 |
|
Total |
675.2 |
Mass of rotating parts (g):
|
Thick washer roller bearing |
19.1 |
|
Thin washer roller bearing |
14.1 |
|
Bolt |
14.1 |
|
Rolls (Total, 11x) |
32.9 |
|
Big end |
102.4 |
|
Total |
182.6 |
Calculation of the balance factor
The balance weight of the crankweb, 574.4 g, is equal to the sum of of the
weight of the rotating mass, 182.6 g and the balance factor times the mass of
the reciprocating mass, 675.2 g.
Or, the balance factor = (574.4 – 182.6) / 675.2 = 58%
Conclusion:
By increasing the weight of the piston with piston rings from 423.3 to 533.9 g,
the balance factor was reduced from 70% to 58%, like our plan was.
By comparing the graphs of the vibrations of the ‘light’ and the ‘heavy’ piston
we can see that the engine is no longer overbalanced; the vibrations, which were
originally merely in a horizontal direction are now smaller and about equal to
the vertical vibrations. It looks like the balance is now optimal for a one
cylinder engine. Test runs told us so.
Some final words about vibrations:
An unbalanced engine will vibrate in the reciprocating direction (assuming that
the easy-to-balance rotating masses have been balanced for 100%). For vertically
placed motorcycle engines this direction is up-and-down, When we compensate for
the full 100%, the up-and-down vibration will be replaced by a comparable
vibration perpendicular to the piston movement and perpendicular to the crank
shaft.
The optimum balance is achieved with a balance factor of 50 – 60%, where 50 -
60% of the reciprocating masses are compensated for, with an extra weight in
the crank web. This results in less vigorous vibrations in both directions, in
the horizontal and the vertical plane.
For motorcycle engines with a vertical cylinder, where the crank shaft points
into the left-right direction, which is common practice, the horizontal
component results into a back-and-fro vibration, which can hardly be noticed.
Balancing the engine cannot be seen apart from the frame.
For a Neracar the orientation of the engine is such, that the
crank shaft points into the driving direction, which will cause the horizontal
component of the vibration to make the frame shake in the left-right direction,
which is much more noticeable than a the back-and-fro vibration. The up-and-down
vibrations will have the same effect as for all other engines with a vertically
oriented cylinder.
An extra problem for the Neracar is that we are dealing with a
floppy frame that does not give sufficient stiffness and does not have
sufficient mass to damp the vibrations generated by the engine. Hence, the
effect of balancing is limited.
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