Recent content by graupner1000

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    QFFF Course at Imperial - Chances to get in....

    Congrats on getting in. It's a great course and I'm sure you'll have an amazing (and tiring) experience :smile:
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    QFFF Course at Imperial - Chances to get in....

    If you still want to know: The MSc at imperial consists of three blocks, namely compulsory modules, optional modules and dissertation. The compulsory modules are (the last time I checked) QFT, QED, Unification and Particle Symmetries (and oh boy are you going to have fun with this one :) )...
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    Maple Getting wrong answer using Maple (Physics package)

    Hi all, I'm hoping somebody can save me from this impending frustration induced aneurysm. The problem lies with Maple's physics package and is this: I am in an FLRW spacetime with metric ##ds^{2}=dt^{2}−a(t)^{2}(\frac{dr^{2}}{1−kr^{2}}+r^{2}d\theta^{2}+r^{2}sin^{2}(\theta)d\phi^{2})## and...
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    Gravitational waves, electromagntic waves and charged particles

    Hi all, I am trying to out what happens when a gravitational wave caused by a monochromatic, electromagnetic plane wave interacts with a charged particle. As we all know, the electromagnetic wave causes the particle to follow a figure of eight shaped path (in the particles rest frame anyway)...
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    Help understanding quadratic gravity

    Put like that it does make sense. Now I look at it, the action used in various papers does have the Ricci tensor squared in one form or another. Suppose I really should have noticed :biggrin:. Thanks for the quick reply
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    Help understanding quadratic gravity

    Hi all. I keep coming across the term "quadratic gravity" in various GR papers and don't entirely understand the concept as it doesn't seem to be explained anywhere. It seems to appear most frequently in the context of pp-waves. So I was hoping somebody could enlighten me as to what its all...
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    How is the Ricci Tensor Derived from the Ricci 1-Form?

    This is the terminology I have been taught, but it might have other names elsewhere. The Ricci 1-form is the contraction of the curvature form (or Ricci 2-form): R_{a}=i_{b}R^{b}_{ a} (Using R twice might not be the best convention) where R^{b}_{ a} is given by Cartan's second structure...
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    How is the Ricci Tensor Derived from the Ricci 1-Form?

    Back again. Thanks for your answer, that was one thing I was thinking about. But is there any way to write that in a "traditional" matrix form?
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    Where can I find a list of Christoffel symbols for calculation?

    Then again, I just came across this http://www2.astro.psu.edu/~cduston/metriclist.pdf
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    Where can I find a list of Christoffel symbols for calculation?

    I know what you mean, calculating the Christoffel symbols by hand can be an absolute nightmare. But given all the different conventions and notations, a list would be confusing to the point being useless for most people. However, if you are trying to do it for it for a commonly used metrics...
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    How is the Ricci Tensor Derived from the Ricci 1-Form?

    Hi all, once again I'm stuck on something I am quite certain is silly, but here it goes. My confusion pertains to the equation Ric=R^{a}\otimes e_{a} where Ric is the Ricci tensor, R^{a} is the Ricci 1-form and e_{a} are the elements of an orthonormal basis. Now, let's say for...
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    How do I calculate the differential of f(x+dx)?

    It worked thanks allot. I knew it would be something easy.
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    How do I calculate the differential of f(x+dx)?

    Ok, if I'm going to describe the full problem this should go in the cosmology section. The goal is to rewrite the Klein-Gordon equation in terms of a perturbation to the scalar field. So, starting from \frac{d^{2}\phi}{dt^{2}} + 3H\frac{d\phi}{dt} + \frac{dV}{d\phi}=0 where...
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    How do I calculate the differential of f(x+dx)?

    Sorry, just some old habits. What I mean is this: A function f(x) is perturbed by δx so f(x+δx). What is the differential of this: \frac{d}{dx}f(x+\delta x) which is what I think it should actually look like.
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    How do I calculate the differential of f(x+dx)?

    Hi all, I'm a bit stuck on what should probably be fairly simple, but I'm looking for a general way to do \partial_{x}f(x+\delta x) Any help would much appreciated.
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