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Questions tagged [higher-spin]

A theory of interacting fields of arbitrary spin. Generalizes Yang-Mills as a theory of spin-one, gravity as a theory of spin-two to fields of any spin.

1 vote
0 answers
94 views

So by my understanding, all the particles known to exist are either spin 1, 1/2 or 0. While I don't follow the details, I've also heard the spin-statistics theorem's conclusion that in 3+1D spacetime, ...
redroid's user avatar
  • 1,094
4 votes
0 answers
89 views

In higher-spin CFT, operators organize themselves into additive multi-twist. I am a bit confused as to the use of "twist-two", "leading-twist", etc. Especially when it mentioned in ...
Jane Eriksson's user avatar
1 vote
0 answers
59 views

According to Wigner's classification, any massless particle (except for scalars) has 2 degrees of freedom i 4D. This reduction is usually understood in terms of gauge invariance. For instance, a ...
Jaeok Yi's user avatar
  • 344
2 votes
1 answer
178 views

I've been revisiting chapter 8 of Schwartz's Quantum Field Theory book. Toward the end, he describes a method for constructing the Lagrangian of massive integer spin particles by separating the ...
Jaeok Yi's user avatar
  • 344
1 vote
1 answer
149 views

Gravitation can be interpreted as a gauge theory with a spin 2 graviton field. This graviton field in general relativity is also interpreter as a Riemannian metric. Do other gauge theories also have ...
Andreas Christophilopoulos's user avatar
1 vote
1 answer
149 views

In 4d Minkowski, a (bosonic) tensor field with spin $s\in\mathbb{N}_+$ are constrained by Poincaré symmetry, and the physical degrees of freedom can be counted by considering the little group: a spin-$...
Physics Cat's user avatar
0 votes
1 answer
164 views

The Klein-Gordon equation describes a scalar field, and the Dirac Equation describes a spinor field. Is there an equivalent equation for a vector field? As well as spin 3/2 and spin 2 tensor fields? ...
zion does math weird's user avatar
1 vote
1 answer
167 views

Ordinary Yang-Mills gauge theory giving spin 1 gauge bosons can be mathematically described by connection 1-forms and curvature of principal bundles. I wonder, what the proper mathematical description ...
Flo's user avatar
  • 91
1 vote
0 answers
71 views

Can this equation, at least in its non-relativistic limit "if it exist" in 3 dimensional, model holes in the valence band for Zinc blende semiconductor materials for example, since in three ...
EL.K. MORAD's user avatar
9 votes
1 answer
322 views

There are soft theorems that suggest that any massless boson with spin higher than 2 should be a free field theory and cannot have interactions. Does this mean that one cannot embed such fields into a ...
Panopticon's user avatar
0 votes
0 answers
127 views

The Lagrangian and equation of spin 3/2 field in a general dimension D is given on page 96 of Supergravity ( textbook by Freedman and Proeyen, 2012 ). The action is : $$ S = - \int d^Dx \bar{\psi}_{\...
baba26's user avatar
  • 712
2 votes
1 answer
170 views

I'm not asking for Weinberg's systematic approach. Rather, I'm more concerned with how to get the correct degrees of freedom(dof) slickly for the moment. I believe it should be imbedded in the rank 3 ...
Bababeluma's user avatar
0 votes
2 answers
235 views

For a spin-1/2 degree of freedom, we all know the Hilbert space of states is two-dimensional. The space of linear operators on that Hilbert space has dimension $2^{2}=4$, a basis of which is $S_{x},S_{...
miggle's user avatar
  • 941
2 votes
0 answers
57 views

The inclusion of (conventional) SUSY truncates spin states in (super)string theory and M-theory. My question here is the following: could a non-standard SUSY algebra be constructed in such a way (...
riemannium's user avatar
  • 6,903
2 votes
0 answers
55 views

Wald Section $13.2$ states that the initial value formulation of the minimally coupled Dirac equation on curved spacetime is not well posed for spin $s>1$ spinor fields. However, it does not state ...
Ishan Deo's user avatar
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