Topics of Present Day Interest in General Relativity

obo
Messages
2
Reaction score
0
Hi there

I'm currently in a senior year intro GR course (at the level of Carroll and Ryder), and we're to write a research paper about a topic of "present day interest in General Relativity", about 15 pages in length.

I'm having trouble figuring out a topic that would be appropriate under the "present day interest" stipulation, and one that would in addition be easy enough to research and understand given this is my first course in GR. I mean I know that the main frontier right now is Quantum Gravity, but that seems a bit exotic and difficult for my level. What else is going on in GR right now?? I was wondering if anyone might have any good suggestions?

Thanks a lot for any ideas you guys might have!
 
Physics news on Phys.org
obo said:
Hi there

I'm currently in a senior year intro GR course (at the level of Carroll and Ryder), and we're to write a research paper about a topic of "present day interest in General Relativity", about 15 pages in length.

I'm having trouble figuring out a topic that would be appropriate under the "present day interest" stipulation, and one that would in addition be easy enough to research and understand given this is my first course in GR. I mean I know that the main frontier right now is Quantum Gravity, but that seems a bit exotic and difficult for my level. What else is going on in GR right now?? I was wondering if anyone might have any good suggestions?

Thanks a lot for any ideas you guys might have!

Sorry I'm in a bit of a rush but look at gravity in higher (>3+1) dimensions is popular I hear: it is much richer. This is motivated by string theory which suggests our spacetime is more than 4 dimensional.
 
To solve this, I first used the units to work out that a= m* a/m, i.e. t=z/λ. This would allow you to determine the time duration within an interval section by section and then add this to the previous ones to obtain the age of the respective layer. However, this would require a constant thickness per year for each interval. However, since this is most likely not the case, my next consideration was that the age must be the integral of a 1/λ(z) function, which I cannot model.

Similar threads

Back
Top