A Stirling theory question on average pressures
Posted: Sat Apr 21, 2018 9:37 am
In a Stirling engine there will always be small but finite leaks in the work piston seal. In steady state the average internal pressure will unavoidably reach an equilibrium with the steadier carter pressure.
In an atmospheric engine the average internal molecular density will be lower than atmospheric in inverse proportion to the ratio of the average internal to external temperature .
I calculated this effect for my engine which is described, unfortunately in Italian, in this web page
https://sites.google.com/view/stirlingdiriva/home
Anyway the main characteristics, for what matters here, is hot T 190 C and cold T 35 C, with a very large displacer of 800 cc.
According to my calculations this effect corresponds to a negative pressurization of roughly 30%, a 30% reduction of the atmospheric molecular density.
It should imply a proportionally lower engine power.
Did i say anything wrong? Does anybody know if this effect has been already described somewhere else?
Thanks Oscar
PS Incidentally the connected manometer doesn't seem to indicate this at all, see the youtube video at https://www.youtube.com/watch?v=O-INJEtLeZU. Quite the opposite the manometer seems to indicate that the average internal pressure is consistently higher than the external, the 0 reading on the scale. The pressure gauge might read incorrectly at these temperatures though.
In an atmospheric engine the average internal molecular density will be lower than atmospheric in inverse proportion to the ratio of the average internal to external temperature .
I calculated this effect for my engine which is described, unfortunately in Italian, in this web page
https://sites.google.com/view/stirlingdiriva/home
Anyway the main characteristics, for what matters here, is hot T 190 C and cold T 35 C, with a very large displacer of 800 cc.
According to my calculations this effect corresponds to a negative pressurization of roughly 30%, a 30% reduction of the atmospheric molecular density.
It should imply a proportionally lower engine power.
Did i say anything wrong? Does anybody know if this effect has been already described somewhere else?
Thanks Oscar
PS Incidentally the connected manometer doesn't seem to indicate this at all, see the youtube video at https://www.youtube.com/watch?v=O-INJEtLeZU. Quite the opposite the manometer seems to indicate that the average internal pressure is consistently higher than the external, the 0 reading on the scale. The pressure gauge might read incorrectly at these temperatures though.