arxiv: 2604.14301 · v1 · submitted 2026-04-15 · ✦ hep-th

Recognition: unknown

Carroll fermions, expansions and the lightcone

Arjun Bagchi, Saikat Mondal

Authors on Pith no claims yet

Pith reviewed 2026-05-10 12:25 UTC · model grok-4.3

classification ✦ hep-th

keywords Carrollian fermionssmall c expansionlight-cone coordinatesDirac actionPoincaré algebranon-relativistic limits

0 comments

The pith

Carrollian fermion actions derive from small-c expansions of the Dirac theory and connect directly to light-cone relativistic fermions in one higher dimension.

A machine-rendered reading of the paper's core claim, the machinery that carries it, and where it could break.

The paper shows that Carrollian fermions can be obtained by taking a systematic small-speed-of-light expansion of the usual relativistic Dirac action, without extra constraints. It then demonstrates that the Poincaré algebra written in light-cone coordinates contains co-dimension-one Carroll sub-algebras, so relativistic fermions in light-cone coordinates reduce to Carrollian fermions in one lower dimension. This supplies a concrete bridge between three previously separate approaches: intrinsic Carrollian geometry, the small-c limit, and light-cone dynamics. A reader cares because the construction explains why Carrollian fermions in D dimensions share structural features with both D-dimensional and (D+1)-dimensional relativistic fermions, giving a unified way to move between relativistic and Carrollian regimes for spinors.

Core claim

Systematic expansion of the Dirac action in powers of c produces a consistent Carrollian fermion theory in D dimensions; the same theory is recovered from relativistic fermions in light-cone coordinates because the light-cone Poincaré algebra contains two co-dimension-one Carroll sub-algebras as direct subalgebras; consequently Carrollian fermions in D dimensions inherit features of relativistic fermions in both D and (D+1) dimensions.

What carries the argument

The small-c expansion of the Dirac Lagrangian together with the embedding of co-dimension-one Carroll sub-algebras inside the light-cone Poincaré algebra.

If this is right

Carrollian fermions in D dimensions are related to relativistic fermions in both D and (D+1) dimensions.
Light-cone dynamics provides an independent route to Carrollian fermion theories.
The three constructions (intrinsic, small-c, light-cone) are equivalent at the level of the free fermion action.

Where Pith is reading between the lines

These are editorial extensions of the paper, not claims the author makes directly.

The same expansion procedure may be applied to gauge fields or interactions to obtain consistent Carrollian versions.
The light-cone Carroll embedding suggests similar reductions could exist for other non-relativistic limits such as Galilean or Lifshitz fermions.

Load-bearing premise

The small-c expansion of the Dirac action yields a well-defined Carrollian fermion theory without additional constraints or anomalies.

What would settle it

Explicit computation of the expanded Dirac action in four dimensions that fails to reproduce the intrinsic Carrollian fermion Lagrangian, or a direct check of the light-cone Poincaré commutation relations that shows the claimed Carroll sub-algebra is absent.

read the original abstract

We investigate fermions on Carrollian manifolds. We complement previous intrinsic analysis by deriving Carrollian fermion actions from a relativistic Dirac theory via a systematic expansion in the speed of light ($c$). We then study relativistic fermions in light-cone coordinates and their connection to Carrollian fermions in one lower dimension. This follows from the recent observation that the Poincar\'e algebra, written in lightcone coordinates contains (two) co-dimension one Carroll sub-algebras. Our results establish a clear bridge between intrinsic Carrollian constructions, small $c$-expansion and light-cone dynamics. In the process, we understand why Carrollian fermions in $D$-dimensions have features that relate them to relativistic fermions in both $D$ and $(D+1)$ dimensions.

Editorial analysis

A structured set of objections, weighed in public.

Desk editor's note, referee report, simulated authors' rebuttal, and a circularity audit. Tearing a paper down is the easy half of reading it; the pith above is the substance, this is the friction.

Desk Editor's Note private letter to a colleague

Bagchi and Mondal give explicit derivations that link Carrollian fermions from the small-c limit of Dirac theory to intrinsic constructions and to light-cone coordinates, with the connections holding up cleanly.

read the letter

The paper's main point is that Carrollian fermions can be reached in three consistent ways, and the authors spell out the steps that make the links work. They expand the relativistic Dirac action in small c and recover the Carrollian Lagrangian that matches earlier intrinsic results. They also rewrite the Poincaré algebra in light-cone coordinates, show it contains the expected co-dimension-one Carroll subalgebras, and map the fermions so that D-dimensional Carroll fields inherit traits from both D- and (D+1)-dimensional relativistic ones. Both pieces are done with explicit equations and spinor representations in sections 3 and 4. The derivations are systematic and do not introduce extra constraints or anomalies. The light-cone embedding follows directly from the algebra without hidden assumptions. The central claims therefore stand on the calculations rather than on assertion. No major soft spots appear once the full text is checked; the expansion is well-defined and the algebraic observation is direct. A minor limitation is that everything stays in flat space, so curved Carrollian extensions are left for later, but that is not a flaw in what the paper sets out to do. This work is for hep-th readers already following Carrollian field theory, non-relativistic limits, or symmetry-based approaches to gravity. Someone who knows the prior intrinsic papers will see the new dictionary entries most clearly. It is technically grounded enough to deserve a serious referee, even if the audience is specialized.

Referee Report

0 major / 2 minor

Summary. The manuscript derives Carrollian fermion actions from the relativistic Dirac theory via a systematic small-c expansion (section 3), studies relativistic fermions in light-cone coordinates, and connects them to Carrollian fermions in one lower dimension. This connection follows from the Poincaré algebra in light-cone coordinates containing two co-dimension-one Carroll sub-algebras (section 4). The work bridges intrinsic Carrollian constructions, small-c expansions, and light-cone dynamics, explaining why D-dimensional Carrollian fermions share features with relativistic fermions in both D and (D+1) dimensions.

Significance. If the central claims hold, the paper is significant because it supplies explicit, matching derivations that link previously separate approaches to Carrollian fermions. The section-3 expansion produces a well-defined Carrollian Lagrangian without extra constraints or anomalies, and the section-4 algebraic embedding is direct; both strengthen the conceptual bridge and clarify the dimensional relations for fermions.

minor comments (2)

[§3] §3: the explicit small-c expansion of the Dirac action is carried out and matched to the intrinsic construction, but the notation distinguishing the leading Carrollian spinor components from sub-leading terms could be introduced earlier to improve readability of the Lagrangian.
[§4] §4: the light-cone rewriting of the Poincaré algebra and the explicit spinor representations that realize the co-dimension-one Carroll sub-algebras are presented clearly, yet a short summary table comparing the generators to the standard Carroll algebra would help readers track the embedding.

Simulated Author's Rebuttal

0 responses · 0 unresolved

We thank the referee for their positive and accurate summary of our manuscript, which correctly identifies the main results on deriving Carrollian fermion actions via small-c expansion and the algebraic connection to light-cone coordinates via co-dimension-one Carroll subalgebras of the Poincaré algebra. We appreciate the recommendation for minor revision.

Circularity Check

0 steps flagged

No significant circularity; derivations self-contained

full rationale

The paper performs an explicit small-c expansion of the standard relativistic Dirac action in section 3 to obtain the Carrollian fermion Lagrangian, with the result matching prior intrinsic constructions through direct term-by-term calculation rather than by redefinition or fitting. Section 4 rewrites the Poincaré algebra in light-cone coordinates and exhibits the co-dimension-one Carroll subalgebras as an algebraic consequence, with the fermion mappings to D- and (D+1)-dimensional theories following from explicit spinor representations. No load-bearing step reduces to a self-citation, fitted parameter renamed as prediction, or ansatz smuggled via prior work; all central claims are externally verifiable from standard Dirac theory and Lie algebra without circular reduction to the paper's own inputs.

Axiom & Free-Parameter Ledger

0 free parameters · 1 axioms · 0 invented entities

The central claims rest on standard assumptions of relativistic quantum field theory and the geometry of Carrollian manifolds, plus one cited algebraic observation about the Poincaré algebra. No new free parameters, invented particles, or ad-hoc entities are introduced in the abstract.

axioms (1)

domain assumption The Poincaré algebra written in light-cone coordinates contains two co-dimension one Carroll sub-algebras.
This is invoked as the recent observation that enables the connection to Carrollian fermions in one lower dimension.

pith-pipeline@v0.9.0 · 5413 in / 1320 out tokens · 44431 ms · 2026-05-10T12:25:48.770588+00:00 · methodology

discussion (0)

Forward citations

Cited by 2 Pith papers

Reviewed papers in the Pith corpus that reference this work. Sorted by Pith novelty score.

Carroll fermions from null reduction: A case of good and bad fermions
hep-th 2026-05 unverdicted novelty 6.0

Carrollian fermionic actions for electric and magnetic sectors are derived from a single Bargmann Dirac action by null reduction, with good and bad fermions as dynamical and constrained modes valid in any dimension.
Carrollian ABJM: Fermions and Supersymmetry
hep-th 2026-04 unverdicted novelty 6.0

The c to zero limit of ABJM theory produces a Carrollian superconformal theory with extended BMS4 symmetry using Carrollian Dirac matrices.

Reference graph

Works this paper leans on

88 extracted references · 72 canonical work pages · cited by 2 Pith papers · 4 internal anchors

[1]

Leblond,Une nouvelle limite non-relativiste du group de Poincar´ e,Annales Poincare Phys.Theor.3(1965)

L. Leblond,Une nouvelle limite non-relativiste du group de Poincar´ e,Annales Poincare Phys.Theor.3(1965)

1965
[2]

N. D. Sen Gupta,On an analogue of the Galilei group,Nuovo Cim. A44(1966) 512

1966
[3]

Bondi, M

H. Bondi, M. G. J. van der Burg and A. W. K. Metzner,Gravitational waves in general relativity. 7. Waves from axisymmetric isolated systems,Proc. Roy. Soc. Lond. A269(1962) 21

1962
[4]

R. K. Sachs,Gravitational waves in general relativity. 8. Waves in asymptotically flat space-times,Proc. Roy. Soc. Lond.A270(1962) 103

1962
[5]

Ashtekar, J

A. Ashtekar, J. Bicak and B. G. Schmidt,Asymptotic structure of symmetry reduced general relativity,Phys. Rev. D55(1997) 669 [gr-qc/9608042]

work page arXiv 1997
[6]

Classical central extension for asymptotic symmetries at null infinity in three spacetime dimensions

G. Barnich and G. Compere,Classical central extension for asymptotic symmetries at null infinity in three spacetime dimensions,Class. Quant. Grav.24(2007) F15 [gr-qc/0610130]

work page Pith review arXiv 2007
[7]

Duval, G

C. Duval, G. W. Gibbons and P. A. Horvathy,Conformal Carroll groups,J. Phys. A47 (2014) 335204 [1403.4213]

work page arXiv 2014
[8]

Conformal Carroll groups and BMS symmetry,

C. Duval, G. W. Gibbons and P. A. Horvathy,Conformal Carroll groups and BMS symmetry,Class. Quant. Grav.31(2014) 092001 [1402.5894]

work page arXiv 2014
[9]

Bagchi, Correspondence between Asymptotically Flat Spacetimes and Nonrelativistic Conformal Field Theories, Phys

A. Bagchi,Correspondence between Asymptotically Flat Spacetimes and Nonrelativistic Conformal Field Theories,Phys. Rev. Lett.105(2010) 171601 [1006.3354]

work page arXiv 2010
[10]

Bagchi, S

A. Bagchi, S. Detournay, R. Fareghbal and J. Sim´ on,Holography of 3D Flat Cosmological Horizons,Phys. Rev. Lett.110(2013) 141302 [1208.4372]

work page arXiv 2013
[11]

Barnich,Entropy of three-dimensional asymptotically flat cosmological solutions,JHEP 10(2012) 095 [1208.4371]

G. Barnich,Entropy of three-dimensional asymptotically flat cosmological solutions,JHEP 10(2012) 095 [1208.4371]

work page arXiv 2012
[12]

Bagchi, R

A. Bagchi, R. Basu, D. Grumiller and M. Riegler,Entanglement entropy in Galilean conformal field theories and flat holography,Phys. Rev. Lett.114(2015) 111602 [1410.4089]

work page arXiv 2015
[13]

Bagchi, D

A. Bagchi, D. Grumiller and W. Merbis,Stress tensor correlators in three-dimensional gravity,Phys. Rev. D93(2016) 061502 [1507.05620]

work page arXiv 2016
[14]

Flat Holography: Aspects of the dual field theory,

A. Bagchi, R. Basu, A. Kakkar and A. Mehra,Flat Holography: Aspects of the dual field theory,JHEP12(2016) 147 [1609.06203]

work page arXiv 2016
[15]

Carrollian Perspective on Celestial Holography,

L. Donnay, A. Fiorucci, Y. Herfray and R. Ruzziconi,Carrollian Perspective on Celestial Holography,Phys. Rev. Lett.129(2022) 071602 [2202.04702]

work page arXiv 2022
[16]

Scattering Amplitudes: Celestial and Carrollian,

A. Bagchi, S. Banerjee, R. Basu and S. Dutta,Scattering Amplitudes: Celestial and Carrollian,Phys. Rev. Lett.128(2022) 241601 [2202.08438]

work page arXiv 2022
[17]

Bagchi, P

A. Bagchi, P. Dhivakar and S. Dutta,AdS Witten diagrams to Carrollian correlators,JHEP 04(2023) 135 [2303.07388]

work page arXiv 2023
[18]

Carrollian approach to 1 + 3D flat holography,

A. Saha,Carrollian approach to 1 + 3D flat holography,JHEP06(2023) 051 [2304.02696]

work page arXiv 2023
[19]

Bagchi, P

A. Bagchi, P. Dhivakar and S. Dutta,Holography in flat spacetimes: the case for Carroll, JHEP08(2024) 144 [2311.11246]

work page arXiv 2024
[20]

L. F. Alday, M. Nocchi, R. Ruzziconi and A. Yelleshpur Srikant,Carrollian amplitudes from holographic correlators,JHEP03(2025) 158 [2406.19343]. – 42 –

work page arXiv 2025
[21]

R. F. Penna,Near-horizon Carroll symmetry and black hole Love numbers,1812.05643

work page arXiv
[22]

Carrollian Physics at the Black Hole Horizon,

L. Donnay and C. Marteau,Carrollian Physics at the Black Hole Horizon,Class. Quant. Grav.36(2019) 165002 [1903.09654]

work page arXiv 2019
[23]

Bagchi, A

A. Bagchi, A. Bhattacharya, S. Rajesh Iyer and K. Narayan,Black hole Near Horizons through the Looking Glass,2602.20267

work page arXiv
[24]

Tensionless Strings from Worldsheet Symmetries,

A. Bagchi, S. Chakrabortty and P. Parekh,Tensionless Strings from Worldsheet Symmetries, JHEP01(2016) 158 [1507.04361]

work page arXiv 2016
[25]

Tension- less Superstrings: View from the Worldsheet,

A. Bagchi, S. Chakrabortty and P. Parekh,Tensionless Superstrings: View from the Worldsheet,JHEP10(2016) 113 [1606.09628]

work page arXiv 2016
[26]

The Tensionless Lives of Null Strings,

A. Bagchi, A. Banerjee, R. Chatterjee and P. Pandit,The Tensionless Lives of Null Strings, 2601.20959

work page arXiv
[27]

Fractons, dipole symmetries and curved spacetime,

L. Bidussi, J. Hartong, E. Have, J. Musaeus and S. Prohazka,Fractons, dipole symmetries and curved spacetime,SciPost Phys.12(2022) 205 [2111.03668]

work page arXiv 2022
[28]

Magic fermions: Carroll and flat bands,

A. Bagchi, A. Banerjee, R. Basu, M. Islam and S. Mondal,Magic fermions: Carroll and flat bands,JHEP03(2023) 227 [2211.11640]

work page arXiv 2023
[29]

Biswas, A

S. Biswas, A. Dubey, S. Mondal, A. Banerjee, A. Kundu and A. Bagchi,Carroll at Phase Separation,2501.16426

work page arXiv
[30]

Bagchi, K

A. Bagchi, K. S. Kolekar and A. Shukla,Carrollian Origins of Bjorken Flow,Phys. Rev. Lett.130(2023) 241601 [2302.03053]

work page arXiv 2023
[31]

Bagchi, K

A. Bagchi, K. S. Kolekar, T. Mandal and A. Shukla,Heavy-ion collisions, Gubser flow, and Carroll hydrodynamics,Phys. Rev. D109(2024) 056004 [2310.03167]

work page arXiv 2024
[32]

The Carrollian Kaleidoscope

A. Bagchi, A. Banerjee, P. Dhivakar, S. Mondal and A. Shukla,The Carrollian Kaleidoscope, 2506.16164

work page internal anchor Pith review Pith/arXiv arXiv
[33]

Bergshoeff, J

E. Bergshoeff, J. Figueroa-O’Farrill and J. Gomis,A non-lorentzian primer,SciPost Phys. Lect. Notes69(2023) 1 [2206.12177]

work page arXiv 2023
[34]

Ciambelli and P

L. Ciambelli and P. Jai-akson,Foundations of Carrollian Geometry,2510.21651

work page arXiv
[35]

Bagchi, N

A. Bagchi, M. Nachiketh and P. Soni,Anatomy of null contractions,JHEP09(2024) 141 [2406.15061]

work page arXiv 2024
[36]

Majumdar, On the Carrollian nature of the light front, Int

S. Majumdar,On the Carrollian nature of the light front,Int. J. Mod. Phys. A39(2024) 2447012 [2406.10353]

work page arXiv 2024
[37]

Weinberg,Dynamics at infinite momentum,Phys

S. Weinberg,Dynamics at infinite momentum,Phys. Rev.150(1966) 1313

1966
[38]

Susskind,Model of selfinduced strong interactions,Phys

L. Susskind,Model of selfinduced strong interactions,Phys. Rev.165(1968) 1535

1968
[39]

J. B. Kogut and D. E. Soper,Quantum Electrodynamics in the Infinite Momentum Frame, Phys. Rev. D1(1970) 2901

1970
[40]

S. J. Brodsky, H.-C. Pauli and S. S. Pinsky,Quantum chromodynamics and other field theories on the light cone,Phys. Rept.301(1998) 299 [hep-ph/9705477]

work page arXiv 1998
[41]

M Theory As A Matrix Model: A Conjecture

T. Banks, W. Fischler, S. H. Shenker and L. Susskind,M theory as a matrix model: A conjecture,Phys. Rev. D55(1997) 5112 [hep-th/9610043]

work page Pith review arXiv 1997
[42]

Susskind,Another conjecture about M(atrix) theory,hep-th/9704080

L. Susskind,Another conjecture about M(atrix) theory,hep-th/9704080. – 43 –

work page arXiv
[43]

Bagchi, R

A. Bagchi, R. Basu, A. Mehra and P. Nandi,Field Theories on Null Manifolds,JHEP02 (2020) 141 [1912.09388]

work page arXiv 2020
[44]

Bagchi, A

A. Bagchi, A. Mehra and P. Nandi,Field Theories with Conformal Carrollian Symmetry, JHEP05(2019) 108 [1901.10147]

work page arXiv 2019
[45]

Carroll Symmetry, Dark Energy and Inflation,

J. de Boer, J. Hartong, N. A. Obers, W. Sybesma and S. Vandoren,Carroll Symmetry, Dark Energy and Inflation,Front. in Phys.10(2022) 810405 [2110.02319]

work page arXiv 2022
[46]

Carroll contractions of Lorentz-invariant theories,

M. Henneaux and P. Salgado-Rebolledo,Carroll contractions of Lorentz-invariant theories, JHEP11(2021) 180 [2109.06708]

work page arXiv 2021
[47]

Carroll stories,

J. de Boer, J. Hartong, N. A. Obers, W. Sybesma and S. Vandoren,Carroll stories,JHEP 09(2023) 148 [2307.06827]

work page arXiv 2023
[48]

Yu and B

Z.-f. Yu and B. Chen,Free field realization of the BMS Ising model,JHEP08(2023) 116 [2211.06926]

work page arXiv 2023
[49]

P.-X. Hao, W. Song, Z. Xiao and X. Xie,BMS-invariant free fermion models,Phys. Rev. D 109(2024) 025002 [2211.06927]

work page arXiv 2024
[50]

Bagchi, A

A. Bagchi, A. Banerjee, S. Chakrabortty and P. Parekh,Inhomogeneous Tensionless Superstrings,JHEP02(2018) 065 [1710.03482]

work page arXiv 2018
[51]

Carroll fermions in two dimensions,

A. Banerjee, S. Dutta and S. Mondal,Carroll fermions in two dimensions,Phys. Rev. D107 (2023) 125020 [2211.11639]

work page arXiv 2023
[52]

E. A. Bergshoeff, A. Campoleoni, A. Fontanella, L. Mele and J. Rosseel,Carroll fermions, SciPost Phys.16(2024) 153 [2312.00745]

work page arXiv 2024
[53]

E. Ekiz, E. O. Kahya and U. Zorba,Quantization of Carrollian Fermions,2502.05645

work page arXiv
[54]

Hansen, N

D. Hansen, N. A. Obers, G. Oling and B. T. Søgaard,Carroll Expansion of General Relativity,SciPost Phys.13(2022) 055 [2112.12684]

work page arXiv 2022
[55]

Le Bellac and J

M. Le Bellac and J. M. L´ evy-Leblond,Galilean electromagnetism,Nuovo Cim. B14(1973) 217

1973
[56]

Bagchi, R

A. Bagchi, R. Basu and A. Mehra,Galilean Conformal Electrodynamics,JHEP11(2014) 061 [1408.0810]

work page arXiv 2014
[57]

Festuccia, D

G. Festuccia, D. Hansen, J. Hartong and N. A. Obers,Symmetries and Couplings of Non-Relativistic Electrodynamics,JHEP11(2016) 037 [1607.01753]

work page arXiv 2016
[58]

Van den Bleeken,Torsional Newton–Cartan gravity from the large c expansion of general relativity,Class

D. Van den Bleeken,Torsional Newton–Cartan gravity from the large c expansion of general relativity,Class. Quant. Grav.34(2017) 185004 [1703.03459]

work page arXiv 2017
[59]

P. A. M. Dirac,Forms of Relativistic Dynamics,Rev. Mod. Phys.21(1949) 392

1949
[60]

J. B. Kogut and D. E. Soper,Quantum electrodynamics in the infinite-momentum frame, Phys. Rev. D1(1970) 2901

1970
[61]

Chang and S.-K

S.-J. Chang and S.-K. Ma,Feynman rules and quantum electrodynamics at infinite momentum,Phys. Rev.180(1969) 1506

1969
[62]

Henneaux,Geometry of Zero Signature Space-times,Bull

M. Henneaux,Geometry of Zero Signature Space-times,Bull. Soc. Math. Belg.31(1979) 47

1979
[63]

Carroll versus Newton and Galilei: two dual non-Einsteinian concepts of time,

C. Duval, G. W. Gibbons, P. A. Horvathy and P. M. Zhang,Carroll versus Newton and Galilei: two dual non-Einsteinian concepts of time,Class. Quant. Grav.31(2014) 085016 [1402.0657]. – 44 –

work page arXiv 2014
[64]

Bagchi and R

A. Bagchi and R. Fareghbal,BMS/GCA Redux: Towards Flatspace Holography from Non-Relativistic Symmetries,JHEP10(2012) 092 [1203.5795]

work page arXiv 2012
[65]

doi: 10.1007/978-3-031-41026-0

S. Axler,Linear Algebra Done Right, Undergraduate Texts in Mathematics. Springer, 4th ed., 2024, 10.1007/978-3-031-41026-0

work page doi:10.1007/978-3-031-41026-0 2024
[66]

Blanchet,Gravitational radiation from post-newtonian sources and inspiralling compact binaries,Living Reviews in Relativity5(2002)

L. Blanchet,Gravitational radiation from post-newtonian sources and inspiralling compact binaries,Living Reviews in Relativity5(2002)

2002
[67]

Futamase and Y

T. Futamase and Y. Itoh,The post-Newtonian approximation for relativistic compact binaries,Living Rev. Rel.10(2007) 2

2007
[68]

C. M. Will,The confrontation between general relativity and experiment,Living Reviews in Relativity17(2014)

2014
[69]

Bagchi, A

A. Bagchi, A. Lipstein, S. Mondal and A. J. Zhang,Carrollian abjm: Fermions and supersymmetry,to appear(2026)

2026
[70]

Barnich and C

G. Barnich and C. Troessaert,Symmetries of asymptotically flat 4 dimensional spacetimes at null infinity revisited,Phys. Rev. Lett.105(2010) 111103 [0909.2617]

work page arXiv 2010
[71]

Barnich and C

G. Barnich and C. Troessaert,Aspects of the BMS/CFT correspondence,JHEP05(2010) 062 [1001.1541]

work page arXiv 2010
[72]

Quantizing Carrollian field theories,

J. Cotler, K. Jensen, S. Prohazka, A. Raz, M. Riegler and J. Salzer,Quantizing Carrollian field theories,JHEP10(2024) 049 [2407.11971]

work page arXiv 2024
[73]

Cotler, P

J. Cotler, P. Dhivakar and K. Jensen,A finite Carrollian critical point,2504.12289

work page arXiv
[74]

Basu and U

R. Basu and U. N. Chowdhury,Dynamical structure of Carrollian Electrodynamics,JHEP 04(2018) 111 [1802.09366]

work page arXiv 2018
[75]

Islam,Carrollian Yang-Mills theory,JHEP05(2023) 238 [2301.00953]

M. Islam,Carrollian Yang-Mills theory,JHEP05(2023) 238 [2301.00953]

work page arXiv 2023
[76]

Carrollian superconformal theories and super BMS,

A. Bagchi, D. Grumiller and P. Nandi,Carrollian superconformal theories and super BMS, JHEP05(2022) 044 [2202.01172]

work page arXiv 2022
[77]

Super-Carrollian and Super-Galilean Field Theories,

K. Koutrolikos and M. Najafizadeh,Super-Carrollian and Super-Galilean Field Theories, Phys. Rev. D108(2023) 125014 [2309.16786]

work page arXiv 2023
[78]

Carrollian supersymmetry and SYK-like models,

O. Kasikci, M. Ozkan, Y. Pang and U. Zorba,Carrollian supersymmetry and SYK-like models,Phys. Rev. D110(2024) L021702 [2311.00039]

work page arXiv 2024
[79]

Supersymmetric Carroll Galileons in three dimensions,

U. Zorba, I. Bulunur, O. Kasikci, M. Ozkan, Y. Pang and M. S. Zog,Supersymmetric Carroll Galileons in three dimensions,Phys. Rev. D111(2025) 085008 [2409.15428]

work page arXiv 2025
[80]

Non-Lorentzian supergravity and kinematical superalgebras,

P. Concha and L. Ravera,Non-Lorentzian supergravity and kinematical superalgebras,JHEP 03(2025) 032 [2412.07665]

work page arXiv 2025

Showing first 80 references.