Undergrad Would moving the mouths of a wormhole affect the internal distance?

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Moving one mouth of a traversable wormhole does not change the internal distance between the two ends, according to the solutions proposed by Kip Thorne and others. The distance inside the wormhole remains constant regardless of the external positioning of the mouths. There is no known solution in current wormhole literature that allows for a change in internal distance when the mouths are moved. The discussion emphasizes the stability of the internal distance in traversable wormholes. Overall, the consensus is that the internal structure of the wormhole is unaffected by the relocation of its entrances.
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If you move one mouth of a wormhole away relative to the other mouth, what happens to the space inside of it?
Lets say I formed a traversible wormhole with one mouth on each end of my garage. If I picked up one of the ends and drove it to the park, would the distance inside the wormhole increase or otherwise be effected as well?

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Earthworm69 said:
Lets say I formed a traversible wormhole with one mouth on each end of my garage. If I picked up one of the ends and drove it to the park, would the distance inside the wormhole increase or otherwise be effected as well?
In the traversable wormhole solution described in the Wikipedia article you reference, the one published by Kip Thorne and others, no, the distance through the wormhole would not change.

Earthworm69 said:
This is my first post on physics forums - Hi everybody!
Welcome!
 
PeterDonis said:
In the traversable wormhole solution described in the Wikipedia article you reference, the one published by Kip Thorne and others, no, the distance through the wormhole would not change.
Are there any solutions where the inside distance can change if the mouths are moved?
 
Earthworm69 said:
Are there any solutions where the inside distance can change if the mouths are moved?
Not that I'm aware of, but I am not up to date on all of the wormhole literature.
 
In an inertial frame of reference (IFR), there are two fixed points, A and B, which share an entangled state $$ \frac{1}{\sqrt{2}}(|0>_A|1>_B+|1>_A|0>_B) $$ At point A, a measurement is made. The state then collapses to $$ |a>_A|b>_B, \{a,b\}=\{0,1\} $$ We assume that A has the state ##|a>_A## and B has ##|b>_B## simultaneously, i.e., when their synchronized clocks both read time T However, in other inertial frames, due to the relativity of simultaneity, the moment when B has ##|b>_B##...

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