Working Principles of Lamina(r) flow thermoacoustic engines
Posted: Mon Nov 06, 2023 3:45 pm
I'm assuming you're familiar with these engines a few people on youtube are experimenting with. If not, here's a link:
https://www.youtube.com/watch?v=wg96lDw7sNw
There doesn't seem to be a proven or agreed upon mechanism of action for these devices. At first glance, it's peculiar to me how the stack is being heated on the opposite end that a normal thermoacoustic engine's stack is heated. Does anybody know what's going on here? My knowledge on this subject is limited I admit, but I've been reading Gregory Swift's Thermoacoustics, and the reasoning for heating the stack on the side facing the closed end is clear: standing waves have peak pressure on the ends and peak velocity in the center, and we want to inject heat at high pressure and reject at low pressure. So what's going on here? Is this simply a sterling engine that resonates and not a thermoacoustic engine? Are we pumping a higher harmonic? Is there a complicated interference pattern going on that's hard to realize?
Any ideas and explanations will be greatly appreciated. I've never been so stumped!
https://www.youtube.com/watch?v=wg96lDw7sNw
There doesn't seem to be a proven or agreed upon mechanism of action for these devices. At first glance, it's peculiar to me how the stack is being heated on the opposite end that a normal thermoacoustic engine's stack is heated. Does anybody know what's going on here? My knowledge on this subject is limited I admit, but I've been reading Gregory Swift's Thermoacoustics, and the reasoning for heating the stack on the side facing the closed end is clear: standing waves have peak pressure on the ends and peak velocity in the center, and we want to inject heat at high pressure and reject at low pressure. So what's going on here? Is this simply a sterling engine that resonates and not a thermoacoustic engine? Are we pumping a higher harmonic? Is there a complicated interference pattern going on that's hard to realize?
Any ideas and explanations will be greatly appreciated. I've never been so stumped!