I was thinking: is it acceptable if the pressure behind the train (the air that pushes the train) is lost when the train enters a station? (I'm not talking about safety: the possible hurricane wind forces in the station if a complete tunnel at higher pressure empties itself into the atmosphere, through the station!).
The pressure behind the train must be higher than the pressure in front of it... Take a 100 ton train. Assume an acceleration if 1 m/s2. Assume a snug fit in a pipe of a diameter of 5 meter.
F = m*a = 100,000 * 1 = 100,000 N
F = P*A => P = F/A = 100,000 / (2.5^2*pi) = 5092 Pa, or 51 mbar.
Now, we assume a tunnel of a length of 100 km
W = P1 * V1 * ln(P2/P1)
W = P1 * length*(0.5*diameter^2*pi) * ln(P2/P1)
W = 100,000 * 100,000 * (pi*2.5^2) * ln (105092/100,000) = 9.8 GJ.
If that tube segment receives just 1 train in 1 hour (3600 seconds) then the power requirement is 2.7 MW.
That's about the same as a
modern electric locomotive for regular trains...
Other issues:
- The air itself also moves, causing turbulence, and increasing energy demand
- The energy consumption goes up with every train (more trains in a tunnel means a higher pressure is required)
- The energy consumption goes up linearly with the length of the tunnel sections
- Even if all the problems are solved, there will still be a massive number of compressors... because tunnels will continuously be compressed and evacuated... and it all sounds just a bit complicated for
Personally, I see more future in complete vacuum tubes. Insert the train through an airlock, and make it run like a maglev. It's complex to build, but at least the energy requirements are only for the kinetic energy of the train, and not for massive compressors... and the energy consumption does not go up linear with the length of the tracks!
This post has been edited by CaptainPanic: 12 October 2010 - 12:15 PM