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Troels Dyhr Pedersen.indd - Solid Mechanics

Troels Dyhr Pedersen.indd - Solid Mechanics

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Notes on pressure and heat release curves<br />

The cylinder pressure curves illustrated are drawn<br />

from data which has been smoothed by moving<br />

average as described on the previous page. The<br />

cylinder pressure data recorded would otherwise<br />

have displayed super imposed pressure oscillations<br />

of varying amplitudes, ranging from merely visible<br />

at low loads to amplitudes of more than 20 Bars.<br />

The quantity of heat release is not very precise, as<br />

the derivation of the heat release is based on a<br />

moving average of the cylinder pressure. The<br />

peaks of heat release are therefore also lower than<br />

if untreated data was used. This damping effect is<br />

highest at curves for 3000 RPM, where the average<br />

of 30 values has been used. By comparison with<br />

untreated data it is found that peaks are lowered<br />

about 30-40 percent at 3000 RPM.<br />

Observed effects of engine speed<br />

In general, increasing the engine speed seems to<br />

lower the rate of heat release significantly. But<br />

taking into account the effect of the data treatment<br />

that was necessary to produce the curves in the<br />

first place, the decrease in reaction rate may in fact<br />

be more modest.<br />

It is observed that CA 50 at lambda 2.5 is slightly<br />

advanced with engine speed, which may be a result<br />

of higher compression pressure and higher incylinder<br />

temperatures. This seemingly counteracts<br />

the decrease in time for the reactions effectively at<br />

this equivalence ratio. At the leaner mixtures<br />

however, CA50 is delayed with higher engine<br />

speeds, indicating that the increased compression<br />

pressure and heat flux resulting from the higher<br />

engine speeds do not adequately compensate for<br />

the reduced time for reactions to finish.<br />

Another observation is that knocking amplitude is<br />

strongly enlarged with higher engine speeds at<br />

lambda 2.5. Running with lambda 2.5 at engine<br />

speeds of 2000 and 3000 RPM produces<br />

unacceptable levels of knock with any compression<br />

ratio other than the lowest possible. Thus, operation<br />

with lambda 2.5 requires the lowest possible<br />

compression ratio and a low engine speed to avoid<br />

knock.<br />

At lambda 3 and 4, knocking amplitude is also<br />

higher with the higher speeds, but the amplitude is<br />

closer to being acceptable especially near the lower<br />

limit of usable compression ratio. The values for<br />

lambda 3 at 3000 RPM are however beyond<br />

acceptable limits.<br />

The LTR is not affected in a negative way by engine<br />

speed. On the contrary it is seen that LTR occurs<br />

earlier with higher engine speed.<br />

Higher engine speeds made it generally more<br />

difficult to initiate self-sustaining combustion. This<br />

may be the result of inadequate cylinder<br />

temperatures and inadequate time for the reaction<br />

to initiate.<br />

Observed effects of compression ratio<br />

As expected, LTR, HTR and therefore also CA50<br />

was generally advanced with increase in<br />

compression ratio.<br />

At 1000 RPM for all equivalence ratios, knocking<br />

amplitude seems largely unaffected by changes to<br />

the compression ratio even though CA50 is<br />

advanced. At 3000 RPM, knocking amplitude is<br />

however increased with compression ratio. It is<br />

therefore obvious that the lowest possible<br />

compression ratio should be used if heavy knock is<br />

to be avoided at these speeds.<br />

It should be expected that the best performance is<br />

achieved with the lowest possible CR that could<br />

sustain the combustion, as the major part of the<br />

combustion would then be positioned after TDC.<br />

However, it was found that increasing the CR<br />

beyond the point where the combustion of a given<br />

amount of fuel is self sustaining does not<br />

consistently reduce the IMEP. This may be the<br />

results of a more complete combustion, e.g. a<br />

higher conversion of CO to CO2 and a better<br />

penetration of the thermal boundary layer that<br />

quenches the combustion.<br />

Observed limitations of the used equivalence ratios<br />

Lambda 2.5 will operate at all speeds with<br />

reasonable levels of knock with a compression ratio<br />

of 9.0. Operating at 3000 RPM produces excessive<br />

knock in any case and operation at 3000 RPM is<br />

therefore not an option with this equivalence ratio.<br />

Lambda 3 requires a compression ratio of at least<br />

9.2 to initiate combustion at all engine speeds.<br />

Operating at 3000 RPM is however not<br />

recommended, as knock exceeds 5 bars<br />

disregarding the compression ratio.<br />

Lambda 4 requires a compression ratio higher than<br />

11.0 to initiate combustion at all engine speeds.<br />

Knock is very limited except at 3000 RPM where<br />

knock approaches 5 bars of amplitude. The general<br />

impression was however that knock is acceptable<br />

under all conditions at lambda 4.<br />

IMEP<br />

Figures 28-30 display the calculated IMEP for all<br />

points of operation.<br />

The values of IMEP achieved with lambda 2.5 show<br />

that the highest output should be expected with a<br />

compression ratio around 9. Higher compression<br />

ratios will only lower the performance, as<br />

combustion is advanced and engine knock<br />

becomes unacceptable.<br />

For lambda 3, peak values of IMEP are found at a<br />

compression ratio of 9.2, except at 1000 RPM<br />

where peak IMEP is found at a compression ratio of<br />

8.8. As compression ratio is increased, IMEP is<br />

lowered but remains high throughout the tested<br />

interval.

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