Skip to main content

Questions tagged [locality]

The tag has no usage guidance.

0 votes
0 answers
115 views

How do Lieb-Robinson Bounds talk about locality without the position operator?

So we know when one goes from QM to QFT Lieb Robinson bounds become micro causality. But micro causality is a statement on the commutators assuming they are space-like, time-like or light-like. ...
More Anonymous's user avatar
1 vote
0 answers
41 views

Locality in Bell Experiments

I have a question about experiments that show a violation of Bell's inequalities. It's said that these experiments disprove local realism. However, immediately before the final measurement of the 2 ...
Mat's user avatar
  • 201
5 votes
1 answer
125 views

Conserved charge at null infinity associated with Large gauge transformation

I am reading Strominger's lecture notes "Lectures on the infrared structure of gravity and gauge theory" (https://arxiv.org/abs/1703.05448). At some point, following (I guess) the authors of ...
schris38's user avatar
  • 3,992
9 votes
2 answers
372 views

How are we able to use quantum field theory to study systems?

I've been trying to understand the concept of locality in QFT, and I was reading this paper by Edward Witten, where he explains (on pg 13) that the state space cannot be factored into a tensor product ...
Sandejo's user avatar
  • 5,488
0 votes
2 answers
57 views

Must all field theories depend on the spatial derivate of the fields?

For instance, if I have encountered \begin{equation} \label{eqq2} \frac{\partial \mathcal{L}}{\partial (\partial_i \phi)} = 0 \end{equation} This tells us that $\mathcal{L}$ cannot depend on $\...
Lopey Tall's user avatar
  • 1,031
4 votes
1 answer
457 views

How does string theory get around the argument in Weinberg's QFT?

In Weinberg's The Quantum Theory of Fields Vol. 1, an argument is presented that the three postulates of Lorentz invariance quantum mechanics cluster decomposition principle leads to quantum field ...
awsomeguy's user avatar
  • 857
2 votes
2 answers
502 views

Locality of interactions and their high energy behavior

In a classic Georgi review of EFT, I have read the following quote The result of eliminating heavy particles is inevitably a nonrenormalizable theory, in which the nontrivial effects of the heavy ...
GaloisFan's user avatar
  • 1,742
3 votes
2 answers
692 views

Why does one work with the Lagrangian density in field theory?

Why is it necessary to introduce the Lagrangian density (integral of the Lagrangian over volume) when describing the dynamics of fields? Is there a specific reason for that or just for convenience?
StackExchanger's user avatar
4 votes
1 answer
295 views

On the Bell's Theorem / Bell-type Inequalities and the Kochen-Specker Theorem

It appears to me that the Kochen-Specker theorem, if not Gleason’s theorem already, seals the fate of realism / value definiteness (with possibly the additional assumption of non-contextuality, ...
Mahir Lokvancic's user avatar
0 votes
0 answers
50 views

Interpretations for Interaction-free measurements

So I read several papers on IFM by Vaidman, Dicke, and many others, In all of them I think the Pilot wave theory is able to adequately justify the observations, but then I came across several papers ...
moonshine's user avatar
3 votes
0 answers
94 views

Are all physically realistic Hamiltonians local?

My understanding of modern physics is that physicists think that, fundamentally, physical laws are local. For system A to interact with system B, they either need to be very close to each other or ...
Sam Jaques's user avatar
  • 1,327
7 votes
1 answer
608 views

How did the local hidden variable theory resolve the EPR paradox?

I'm trying to understand the motivation for local hidden variable theory. The EPR paradox considers the following thought experiment, where we can express a state $|\psi \rangle \in H_{Alice} \otimes ...
user135520's user avatar
4 votes
5 answers
114 views

Is Electrostatics Local?

We can solve uniquely for the electrostatic potential $\phi(x)$ of some given charge distribution if we set the boundary condition that $$\lim_{|x|\to\infty}\phi(x) = 0$$ (or whatever boundary ...
Eric David Kramer's user avatar
2 votes
0 answers
193 views

Conformal Field Theory and Vertex Operator Algebra

I am trying to understand CFT from the viewpoint of both math(in particular using VOA) and physics. Now, in Math, we use the VOA to make sense of fields corresponding to certain states. We define for ...
alpha's user avatar
  • 83
2 votes
2 answers
193 views

Global conservation + Lorentz invariance = local conservation?

On the page 83 of "Quantum Field Theory Lectures of Sidney Coleman", Coleman showed an interesting example: It seems that global conservation law and local conservation law can be related. ...
TOAA's user avatar
  • 192

15 30 50 per page
1 2 3
4
5
18