Accelerating a mass at very high acceleration @very low time

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The discussion centers on the feasibility of achieving extremely high accelerations, specifically 10,000 g over a very short duration of 20-30 milliseconds, for objects in space research. While centrifuges can provide such acceleration, they do so over a longer time frame, prompting inquiries about alternative systems capable of delivering rapid shocks. Comparisons are made to existing technologies like the HARP project and railgun designs, highlighting the challenges of applying particle accelerator principles to macroscopic objects. The conversation also touches on the acceleration experienced by protons in the LHC, which can reach up to 3 trillion g, but notes that these methods are not directly applicable to larger objects. Overall, the topic underscores the technological limits and complexities involved in high-acceleration applications.
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Dear all,
I would like to know if someone has experience with projectile accelerator (or mass accelerators).
I am working in space research field and here is my question:
I would like to know if we can find a system or a machine permitting to apply very high acceleration (like 10'000 g) at very low time (like 20-30 ms) to an object?

Usually with a centrifuge we can achieve this kind of acceleration, but in very longer time).
However, does someone know a way to have a device to give at least a shock of 10000 g at few ms?
Many thanks
 
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10'000 g at 25 ms gives 2500 m/s over ~30 m distance. Those numbers are close to the HARP project and not so far away from the railgun designs that are tested.
 
How much shock does a proton at LHC get?
 
Define "shock" (in a way that makes sense for relativistic particles).

And I think it would be better to start a separate thread for accelerations in particle accelerators, as they are orders of magnitude higher.
 
How many g forces does a proton experience in max acceleration at LHC, it is relevant to the OP in the sense of a "technological limit". He specifically asked for someone with this experience.
 
It is a technological limit for particles close to the speed of light with one elementary charge per proton mass, something impossible to achieve for anything larger than a proton.
As seen in the frame of earth, they have a curvature radius of about 3km and a speed extremely close to the speed of light, that gives an acceleration of about 3*1013 m/s2 (about 3 trillion g). Smaller accelerators achieve larger values as the speed is very similar but the curvature radius is smaller.
 
jerromyjon said:
How many g forces does a proton experience in max acceleration at LHC, it is relevant to the OP in the sense of a "technological limit". He specifically asked for someone with this experience.
It's not especially relevant as a technological limit, because the technologies used to accelerate protons along a circular path in the LHC are not applicable to accelerating macroscopic objects in a straight line. The answer in #2 is more to the point.

However, because I'm a sucker for off the wall questions I grabbed a metaphorical envelope and calculated the average radial acceleration of a particle in the LHC ring to be something around ##10^{12} g##.
 

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