Einstein's Theory of Relativity: Can Wormholes Exist?

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Einstein's equations suggest that wormholes could theoretically exist, as they are consistent with current physics. The key to understanding this lies in the topology of the solutions, which can be constructed to represent a wormhole. General relativity does not restrict the types of spacetimes that can be created, allowing for various configurations. However, the feasibility of traversable wormholes raises concerns about the necessity of exotic matter with negative mass and whether realistic cosmic conditions could lead to their formation. Current assessments indicate that both conditions are unlikely to be satisfied, casting doubt on the existence of traversable wormholes.
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I have heard all over that Einstein's equations could allow a wormhole to exist. That is, it is consistent with our current laws of physics for a wormhole to theoretically exist. My question is, however: What in the equation, or in the solution to an equation, makes the person solving it say: "Oh, this solution means that you can connect two areas of space-time with this 'wormhole'"? What in the solutions allows someone to see that something like this is possible?

Thank you in advanced for your comments.
 
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Perhaps this defintion is a good starting point

http://en.wikipedia.org/wiki/Wormhole#Definition

It describes how a wormhole is defined in the topological sense. Then the answer to your question "What in the solutions [of Einstein's equations] allows someone to see that something like this is possible?" is simply that the solution has a wormhole-topology, simply b/c it has been constructed in that way.
 
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General relativity doesn't really put any constraints on the spacetimes you can construct. You can pick any manifold and any metric you like. The real issues are (a) does that spacetime imply the existence of matter with exotic properties (such as negative mass), and (b) could realistic initial conditions in our universe lead to it (e.g., through gravitational collapse)? The answers to both questions appear to be no in the case of traversable wormholes.
 
MOVING CLOCKS In this section, we show that clocks moving at high speeds run slowly. We construct a clock, called a light clock, using a stick of proper lenght ##L_0##, and two mirrors. The two mirrors face each other, and a pulse of light bounces back and forth betweem them. Each time the light pulse strikes one of the mirrors, say the lower mirror, the clock is said to tick. Between successive ticks the light pulse travels a distance ##2L_0## in the proper reference of frame of the clock...

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