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Physics

Questions tagged [topology]

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In mathematics, topology examines the properties of space (such as connectedness and compactness) that are preserved under continuous deformations, such as stretching and bending, but not tearing or gluing.

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Assuming that a map of the form: $a\in SL(2,\mathbb{C}) \rightarrow m[a]$ with $m[a](z)=\frac{a_1z + a_2}{a_3z+a_4}$ is a group homomorphism, it is easy to show that this mapping is not bijective, ...
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In the Kerr Metric there's a Negative $𝑟$-Coordinate Region on the other side of the ring singularity.If you went through the ring, continued on and then looked back, how would it appear? What would ...
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$\Bbb {CP}^1$ the Riemann sphere appears in quantum physics as the Bloch sphere, and is the natural home for two-dimensional phenomena such as spin. It is sometimes said that bundle theory is relevant ...
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Conformal boundary is defined as the non-degenerate hypersurface where the Weyl factor $\Omega(x)$ vanishes and by non-degeneracy I mean $d \Omega(x)=0$ which is required so that we can determine ...
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Suppose I have a connected, compact, rigid body $X$ in $\mathbb{R}^n$ with a closed subgroup of rotational symmetries $G\subset SO(n)$. That is, two configurations of $X$ are identical iff they differ,...
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I have a question about how the Berry connection and the velocity operator are computed in continuum models versus in tight-binding models. Let me start with my understanding of the definitions in ...
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I am trying to prove proposition 9.2.1 from text book "The large scale structure of spacetime" by Hawking and Ellis at page # 311, last line and got stuck in a topological/geometrical ...
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I have a question about higher form symmetries. I can't find anything about this in the literature. The story you usually hear is: higher form symmetries are always abelian because the topological ...
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From a Sean Caroll's "Mindscape" podcast at 16:19. Penrose says:The question that I was interested in is could you in any way makethis consistent with Einstein's general relativity ...
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I'm looking at the Spacetime Diagram described by $$t=(1-q)^\frac{1}{1-q}(\pm x-x_0)^\frac{1}{1-q}$$There's a couple of things I want to clarify here. I understand that $t=0$ is a singularity, but ...
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In a previous question regarding large gauge transformations, one of the answers mentions that large gauge transformations are true redundancies for classical gauge theories, while they contain ...
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I'm a graduate student in physics, i'm studying about anyons. I have a good knowledge on the traditional quantum physics like J.J. Sakurais book lectures. I also have a base knowledge in differential ...
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I feel that it might be related to the "splitting principle", a concept in complex vector bundles. In quantum mechanics, the first Chern number of a complex vector bundle is always zero,...
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I'm not a topology expert, by far! This question may be more related to maths than physics, but I still believe the physics forum is a proper one.Suppose you have two flat universes: A and B. You ...
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I want to consider How Berry connection transform by Point group or Space group symmetry and whether is it possible to think selection rule as other quantity.For <n|O|m> term, we usually ...

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