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Questions tagged [higgs]

This Higgs field breaks electroweak symmetry and provides mass to particles though a process called the Higgs mechanism. The excitation of the Higgs field is called a Higgs boson.

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The Higgs potential is written as $V(\phi) = -\mu^2 |\phi|^2 + \lambda^2 |\phi|^4$, where $|\phi|^2 = \phi^\dagger \phi $ and $ \phi $ is a complex scalar doublet. My question is: why do we not ...
Martin's user avatar
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I have been studying the Higgs mechanism, and most standard derivations assume flat Minkowski spacetime.However, in the early universe or near compact objects such as black holes, spacetime curvature ...
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After the discovery of Higgs boson at LHC, multiple lepton colliders like FCC-ee, ILC, CLIC, and muon colliders were proposed. These colliders can produce Higgs bosons under very clean backgrounds to ...
哲煜黄's user avatar
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I saw this in an answer to my previous question - This issue is discussed in the question Why does the Higgs field fall into the same ground state at all points across space? and I refer you to that ...
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The real-valued Higgs field potential is usually described as a double well, where below a certain temperature the ball has to roll in one direction and go to a local minimum. There are two local ...
sashoalm's user avatar
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Peskin starts his treatment of SSB (spontaneously symmetry breaking) by considering a non-abelian example. He considers an $SU(2)$ gauge field coupled to a scalar field $\phi$ that transforms as a ...
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In Peskin (page 701) the expression given for the VEV (assuming unitary gauge is used) is: $$\langle \phi \rangle = \frac{1}{\sqrt 2}(0 ,\nu)^T$$. If one is to substitute this expression in the ...
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Consider $SU(2)$ gauge theory with a scalar. Cook up a potential such that this scalar gets a vev $v$. Then, at low energies we get a $U(1)$ gauge theory. Now $U(1)$ has its own scale $\Lambda$, the ...
AccidentalFourierTransform's user avatar
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I know that the Higgs field is not in a symmetrical state and that its expectation values lie at the bottom of the 'Mexican hat' of the Higgs Field's potential energy graph. And this spontaneous ...
Legendary Bro's user avatar
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Rhetorical question but if you have a good answer I'd like to hear it. I understand well why electron volt is used for mass, so I'm not just looking for a rehash as to how this could apply to ...
voltagesquirrel's user avatar
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I'm trying to understand the choices made during derivations of the Higgs Mechanism. Particularly at the point where we have $\phi^\dagger\phi = \frac{1}{2}\left(\phi^2_1+\phi^2_2+\phi^2_3+\phi^2_4\...
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The vector boson loop corrections to the Higgs 2-point function are given by one diagram with one $hhVV$ vertex $ g_{hhVV} = 2im^2/v^2 $ and another diagram with two $hVV$ vertices $g_{hVV} = 2im^2/v$....
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So for the Higgs potential, I'm aware that, before symmetry breaking, the specific values of $\mu^2$ and $\lambda$ in $V(\phi)=\mu^2 \phi^\dagger\phi+\lambda (\phi^\dagger\phi)^2$ define its shape. ...
L.A's user avatar
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Consider the SM Higgs potential $$V(\Phi)=\mu^2\Phi^\dagger\Phi + \lambda (\Phi^\dagger\Phi)^2,$$ where $$\Phi=\frac{1}{\sqrt{2}}\pmatrix{\varphi_1+i\varphi_2 \\ \varphi_3+i\varphi_4}$$ is the Higgs ...
TheSphaleron's user avatar
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I was studying this graph: (Source) I was wondering why there is such a big difference in the branching ratio of $H \to WW$ and $H \to ZZ$. I know that for the Higgs mass of $125\,\text{GeV}$ both ...
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