(According to Mr. Wong's "Star Wars v. Star Trek in 5 Minutes", The SW2ICS gives the maximum acceleration of an Acclamator at 3500 Gs. This is probably similar to the maximum acceleration of a Star Destroyer.
Mr. Saxton's "Star Wars Technical Comentaries", with reference to Star Destroyers, demonstrates that this is by no means due to a limit in the capability of the artificial gravity to maintain structural integrity:
Also in Mr. Wong's "SW v ST in 5 minutes", the maximum reactor power of an Acclamator is given as (or derived to be) 2(10)^24 W.In one fatal chase in the vicinity of a black hole [Starfire Rising, Marvel SW #54], a star destroyer indirectly proved an upper limit on its tolerance of sublight acceleration. The destroyer was fine, and its crew apparently comfortable, until the differential of gravitational forces across the ship's length exceeded some millions of G, when the ship disintegrated suddenly. This signifies the failure of the inertial compensators and tensor fields that normally counteract external forces (or effects of applying engine thrust). Field failure at this point implies that the engines were designed for a maximum thrust considerably less than a million G: possibly in the range of thousands of G. (It is worth noting that the destroyer's crew remained locally comfortable right until the inertial compensators failed across the miles' length of the ship.)
We can assume that an Acclamator does not lose a significant percent of its mass in the course of her acceleration, because if she did, it would be logical to give a maximum acceleration at full fuel levels and one at low fuel levels.
This is the sticky part.
I think that I can say that power from the frame of reference of the accelerating power generator is P=.5m(dv)^2/dt, because if we go with throwing balls out the back of the ship, and take our reference point on the object moving, your change in velocity will always be the ratio of the ball's mass to yours, multiplied by the half the square of the speed you threw the ball at. If I'm wrong, please point it out--and if I'm right, please tell me, because this is becoming very mind-melting.
Anyway, if that's accurate, and we take the maximum acceleration of the Acclamator, call it 35000m/s in 1 s, and input them into the equation, we end up with 1.6(10)^15 kg for the Acclamator's mass.
The Acclamator is about 3(10)7 cubic meters in volume. This would make for a density of 5(10)^7kg/m3, thousands of times the density of lead. While this seems rather crazy, so do a lot of things in Star Wars.
Help?
EDIT: fixed the mps/Gs error and the things that make use of that number