Automobile - Car
Solve for Engine Volumetric Efficiency
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volumetric efficiency | |
cubic inch displacement | |
cubic inch displacement | |
air flow rate | |
head gasket volume | |
piston deck volume | |
compression ratio | |
fuel system injector size per horsepower |
Where
VE | = | volumetric efficiency |
CFM | = | engine air flow rate - cubic feet per minute |
CID | = | engine displacement, size or volume - cubic inches |
RPM | = | engine speed - revolutions per minute |
NOC | = | number of cylinders |
BORE | = | length |
STROKE | = | length |
HGV | = | head gasket volume |
HGCT | = | head gasket compressed thickness |
PDV | = | piston deck volume |
DPD | = | deck to piston distance |
VPD | = | volume of piston depressions |
VPB | = | volume of piston bumps |
SV | = | swept volume |
CR | = | compression ratio |
CCV | = | combustion chamber volume |
ISH | = | injector size per horsepower |
HP | = | horsepower |
See 3 on reference page
Volumetric efficiency is a critical parameter in automotive and engine engineering. It measures the efficiency with which an engine can move air in and out of its cylinders. This parameter determines engine performance, power output, and overall efficiency. Understanding and calculating volumetric efficiency are essential for optimizing engine designs and improving performance in various applications.
The formula to calculate Volumetric Efficiency (VE) using the provided equation is as follows:
VE = (3456 x CFM) / (CID x RPM)
Where:
The CFM, CID, and RPM values must be known to calculate an engine's volumetric efficiency using the given equation. Simply substituting these values into the formula allows for determining the engine's VE.
Consider an engine with the following parameters:
CFM = 300 cubic feet per minute
CID = 350 cubic inch displacement
RPM = 6000 revolutions per minute
By substituting these values into the given equation:
VE = (3456 x 300)/(350 x 6000) = 0.49
Therefore, the engine's Volumetric Efficiency in this example is 0.49 or 49%.
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By Jimmy Raymond
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