So it is kind of modelled like an air pump. Interesting method.

BTW
p0 =101325 Pa
R = 287.05
Cp_air = 1004.68
gamma = 1.4

Handbook of Aviation fuel properties, third edition:
net heat of combustion of AVGAS, all grades : min. 43.5 MJ/kg, 44 typical
density of AVGAS: 710 at 15degC
C_p_AVGAS = 2.065 kJ/kg K @20degC, approx linear to 2.710 @140degC

hope this might improve accuracy (a bit),

Cheers,

Eric

On 12/11/2012 07:35 PM, Ron Jensen wrote:
> On Tuesday 11 December 2012 09:46:10 Eric van den Berg wrote:
>    
>> I see.
>> Looking at the code (I think) I can see you are trying calculate the
>> pressure losses in the injector/throttle valve, "airbox" and inlet tubes.
>> Using throttle position and engine speed (was expecting cylinder
>> displacement here also).
>>      
> The displacement is somewhat irrelevant in that it is a constant and can be
> ignored. The modeler provides two data points; the pressure at full throttle
> and maximum RPM, and the pressure at 0 throttle and idle RPM. These are used
> to determine the impedance of the airbox and throttle respectively. In this
> scheme, the engine is also treated as an impedance which varies with
> ( 1 / engine speed ) giving infinite impedance at 0 RPM[1] and falling
> towards, but never reaching, 0 impedance as engine speed increases.
>
>
> We experimented with many other and more complicated intake models early on,
> and this is the best behaved of the lot.
>
>    
>> Basically your MAP at idle is to low, thus the
>> pressure loss too high. As 99% of the pressure loss comes from the
>> injector/throttle position, I would say for idle power setting the injector
>> air valve should be a bit more open?
>>      
>
>
>    
>> I assume it is only calculated for  indication and not for engine power
>> calcs?
>>      
> Actually, the manifold pressure is used in three ways in the power
> calculations. First, it affects the mass flow rate. We assume an adiabatic
> process so the loss in pressure is accompanied by a corresponding loss of
> density. Second, the volumetric efficiency is reduced by the intake pressure
> being less than the exhaust pressure further reducing the mass flow rate.
> Finally, the pressure difference between intake and exhaust creates a direct
> power loss as work is performed to pull and maintain the manifold pressure
> drop.
>
> Ron
>
> [1] Note: Engine speed actually used is mean pistons speed not RPM.
>
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