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Design and Simulation of Two Stroke Engines

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<strong>Design</strong> <strong>and</strong> <strong>Simulation</strong> <strong>of</strong> <strong>Two</strong>-<strong>Stroke</strong> <strong>Engines</strong><br />

Vas<br />

dVas<br />

SRV<br />

dSRv<br />

nas<br />

CYLINDER SEV dSEv Vta Vcy<br />

MIXING ZONE<br />

v am Vem n m Vm dVm<br />

SCAVENGE PORT EXHAUST PORT<br />

Fig. 3.1 Physical representation <strong>of</strong> isothermal scavenge model.<br />

In terms <strong>of</strong> Fig. 3.1, the volume <strong>of</strong> scavenge flow which makes up the total quantity <strong>of</strong> air<br />

supplied is Vas with a purity value <strong>of</strong> nas- The purity <strong>of</strong> the incoming scavenge flow is unity<br />

as it is presumed to be air only. Purity in this idealized process is defined volumetrically as:<br />

n<br />

volume <strong>of</strong> air<br />

total volume<br />

The first is for scavenge ratio, SR, subscripted as SRV to make the point precisely that it<br />

is now a volumetrically related parameter, derived from Eq. 1.5.7:<br />

v<br />

SR„=-^<br />

'cy<br />

(3.1.1)<br />

The cylinder reference volume, Vcy, does not have to be the swept volume, Vsv, but it is<br />

clearly the first logical option for an idealized flow regime.<br />

The second is for scavenging efficiency, SE, derived from Eq. 1.5.9, where the volume <strong>of</strong><br />

air trapped is Vta <strong>and</strong> the volume <strong>of</strong> exhaust gas trapped is Vex. It is also denoted as SEV to<br />

illustrate that the ideal scavenge process is conducted volumetrically.<br />

SE,<br />

PaY<br />

a T ta<br />

Pa V ta + Pa V ex<br />

Hence as v y = v Y<br />

cy + Y<br />

ta ' V ex<br />

212<br />

V,<br />

ta<br />

Vta + Vex<br />

(3.1.2)

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