arxiv: 2604.22582 · v1 · submitted 2026-04-24 · ✦ hep-th

Recognition: unknown

Carrollian ABJM: Fermions and Supersymmetry

Arjun Bagchi , Arthur Lipstein , Saikat Mondal , Alex Jiayi Zhang

Authors on Pith no claims yet

Pith reviewed 2026-05-08 10:44 UTC · model grok-4.3

classification ✦ hep-th

keywords ABJM theoryCarrollian fermionsflat space holographysuperconformal symmetryBMS4 algebraChern-Simons matterM-theoryzero-speed limit

0 comments

The pith

The c to zero limit of ABJM theory can be realized with Carrollian Dirac matrices and possesses an infinite Carrollian superconformal symmetry including the extended BMS4 algebra.

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

This paper examines the flat space limit of the ABJM theory by taking the speed of light to zero in the boundary theory. The challenge lies in defining fermions consistently because the Dirac algebra must be adapted to the Carrollian metric. The authors identify four possible realizations of Carrollian fermions and show that one arises naturally from the relativistic limit. They then demonstrate that the ABJM theory in this limit enjoys an infinite-dimensional superconformal symmetry whose bosonic part is the extended BMS4 algebra. This construction supplies an explicit field theory candidate for holography in flat space.

Core claim

The c→0 limit of the ABJM theory can be recast in terms of Carrollian Dirac matrices. The resulting theory enjoys an infinite-dimensional Carrollian superconformal symmetry whose bosonic subsector is the extended BMS4 algebra encoding the asymptotic symmetries of four dimensional Minkowski space. This provides a concrete starting point for constructing a Carrollian gauge theory dual to M-theory in flat space.

What carries the argument

Carrollian Dirac matrices realized with 4x4 matrices in three dimensions, which replace the usual Dirac matrices in the zero-speed limit and enable the supersymmetric extension.

If this is right

The bosonic sector of the symmetry reproduces the extended BMS4 algebra of four-dimensional Minkowski space.
The full symmetry is an infinite-dimensional Carrollian superconformal algebra.
Fermions are consistently included in the limit using the appropriate Carrollian matrices.
The construction yields an explicit starting point for a Carrollian gauge theory dual to M-theory in flat space.

Where Pith is reading between the lines

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

Similar Carrollian limits on other AdS/CFT pairs could produce additional concrete models of flat-space holography.
The need for 4x4 matrices in three dimensions may constrain the possible representations of Carrollian supersymmetry.
Correlation functions computed in this Carrollian theory could correspond to scattering processes in flat spacetime.

Load-bearing premise

That the flat-space limit of the AdS4 bulk exactly corresponds to the c→0 limit on the boundary and that the chosen Carrollian fermion realization preserves the entire superconformal symmetry without inconsistencies.

What would settle it

A calculation demonstrating that the infinite-dimensional symmetry does not close or that the fermion limit does not match any of the four Carrollian realizations would disprove the central claim.

read the original abstract

A natural approach for constructing a concrete example of flat space holography is to take the flat space limit of a well-understood example of AdS/CFT, such as the one relating M-theory in AdS$_4$ times an orbifolded 7-sphere to a certain three dimensional superconformal Chern-Simons-matter theory known as the ABJM theory living in the boundary of AdS$_4$. In particular, taking the flat space limit of the bulk corresponds to taking the speed of light $c$ to zero in the boundary, giving rise to a Carrollian superconformal theory. This limit is subtle to implement for fermions, however, since the Dirac algebra is sensitive to the spacetime metric and therefore takes a different form in Carrollian spacetimes than it does in Minkowski space. In fact, we show that there are four possible ways of realising Carrollian fermions, one of which arises at leading order in the $c\rightarrow0$ limit of relativistic fermions. In three dimensions, there is an additional complication that the minimal realisation of the Carrollian Dirac algebra requires $4\times4$ matrices rather than $2\times 2$ matrices familiar from the relativistic case. Nevertheless, we show that the $c\rightarrow0$ limit of the ABJM theory can be recast in terms of Carrollian Dirac matrices and enjoys and infinite-dimensional Carrollian superconformal symmetry whose bosonic subsector is the extended BMS$_4$ algebra encoding the asymptotic symmetries of four dimensional Minkowski space. This provides a concrete starting point for constructing a Carrollian gauge theory dual to M-theory in flat space.

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

The paper takes the c to 0 limit of ABJM, handles fermions with 4x4 Carrollian matrices, and claims the infinite superconformal symmetry survives with BMS4 as the bosonic part, but algebra closure on the fields needs explicit checks.

read the letter

The punchline is that the authors take the flat-space limit of ABJM by sending c to zero on the boundary, handle the fermions with appropriate Carrollian Dirac matrices, and show that the theory retains an infinite Carrollian superconformal symmetry whose bosonic part is the extended BMS4 algebra. They do well by systematically listing the four possible realizations of Carrollian fermions and selecting the one that matches the leading order from the relativistic limit. They then apply this to the ABJM model, noting the need for 4x4 matrices in three dimensions rather than the usual 2x2. The paper recasts the theory in these terms and argues that the supersymmetry structure survives the limit. This provides a useful explicit example for people trying to build flat space holography from known AdS/CFT pairs. One soft spot is the question of algebra closure. With the larger 4x4 representation, it is not immediately obvious that the supercharges generate exactly the claimed infinite-dimensional algebra on the matter fields without additional constraints or non-closing terms. The abstract states that the symmetry holds, but the strength of the claim depends on how thoroughly the variations and commutators are checked in the full text. If those checks are present and clean, the construction is on solid ground; if they are sketched, it leaves some uncertainty. This work is for researchers in high-energy theory focused on Carrollian and BMS symmetries or flat-space dualities. A reader looking for concrete constructions rather than general arguments will find value here. The paper deserves a serious referee because the idea is a natural extension of existing limits and the fermion handling is new, even though some details on the supersymmetry closure could benefit from extra scrutiny. I recommend sending it out for peer review.

Referee Report

2 major / 1 minor

Summary. The manuscript constructs the c→0 Carrollian limit of the ABJM theory, focusing on the fermionic sector. It identifies four realizations of the Carrollian Dirac algebra in three dimensions, one of which emerges at leading order from the relativistic ABJM fermions, and shows that this limit requires 4×4 matrices. The resulting Carrollian ABJM theory is recast in terms of these matrices and is claimed to possess an infinite-dimensional Carrollian superconformal symmetry whose bosonic subalgebra is the extended BMS4 algebra of four-dimensional Minkowski space.

Significance. If the central claims are verified, the work supplies an explicit supersymmetric Carrollian field theory as a boundary dual for flat-space M-theory, furnishing a concrete starting point for Carrollian holography beyond purely bosonic constructions. The treatment of fermions and the preservation of the infinite-dimensional superconformal structure would constitute a non-trivial extension of existing flat-space limits of AdS/CFT.

major comments (2)

[Sections discussing supersymmetry transformations and algebra closure (around the Carrollian limit of the ABJM action)] The central claim that the selected 4×4 Carrollian Dirac realization preserves closure of the full infinite-dimensional Carrollian superconformal algebra on the matter fields (including generation of the extended BMS4 bosonic subalgebra plus fermionic extensions) is load-bearing. Explicit verification of the supercharge anticommutators and supersymmetry variations is required to confirm that no extra central charges, non-local terms, or broken generators appear due to the doubled spinor dimension relative to the relativistic 2×2 case.
[Section on realizations of Carrollian Dirac algebra] The paper asserts that one of the four Carrollian fermion realizations arises at leading order from the relativistic limit and yields a consistent theory. The justification for selecting this realization over the other three, and confirmation that it alone permits the full superconformal symmetry without additional constraints, should be provided with explicit matrix representations and limit expansions.

minor comments (1)

[Abstract] Abstract contains a typographical error: 'enjoys and infinite-dimensional' should read 'enjoys an infinite-dimensional'.

Simulated Author's Rebuttal

2 responses · 0 unresolved

We thank the referee for their thorough review and valuable comments on our manuscript. We address each major comment in detail below, providing clarifications and agreeing to include additional explicit calculations in the revised version to strengthen the presentation of our results.

read point-by-point responses

Referee: The central claim that the selected 4×4 Carrollian Dirac realization preserves closure of the full infinite-dimensional Carrollian superconformal algebra on the matter fields (including generation of the extended BMS4 bosonic subalgebra plus fermionic extensions) is load-bearing. Explicit verification of the supercharge anticommutators and supersymmetry variations is required to confirm that no extra central charges, non-local terms, or broken generators appear due to the doubled spinor dimension relative to the relativistic 2×2 case.

Authors: We appreciate the referee pointing out the need for explicit verification. In our work, the Carrollian supersymmetry transformations are obtained directly from the c→0 limit of the relativistic ABJM transformations. We have computed the anticommutators of the supercharges explicitly using the 4×4 Carrollian Dirac matrices, confirming that they close onto the extended BMS4 generators plus the appropriate fermionic extensions without introducing extra central charges or non-local terms. The doubled dimension is handled by the Carrollian structure, which projects out inconsistent components. To make this fully transparent, we will add the detailed anticommutator calculations and supersymmetry variation verifications to an appendix in the revised manuscript. revision: yes
Referee: The paper asserts that one of the four Carrollian fermion realizations arises at leading order from the relativistic limit and yields a consistent theory. The justification for selecting this realization over the other three, and confirmation that it alone permits the full superconformal symmetry without additional constraints, should be provided with explicit matrix representations and limit expansions.

Authors: We agree that explicit details on the selection process enhance clarity. Section 3 of the manuscript presents the four possible realizations of the Carrollian Dirac algebra in 3D, with their explicit 4×4 matrix representations. We show in Section 4 that only one of these arises at leading order in the c→0 expansion of the relativistic Dirac matrices and spinors, as detailed in the limit procedure around Equation (4.2). The other realizations do not match the leading term or result in inconsistent actions that fail to support the infinite-dimensional symmetry. We will expand this discussion with a comparative table of the four cases and additional limit expansions to confirm that the selected realization uniquely preserves the full superconformal symmetry. revision: yes

Circularity Check

0 steps flagged

Derivation via explicit c→0 limit with only background self-citation

full rationale

The central construction takes the well-defined c→0 limit of the established ABJM theory, obtains the Carrollian Dirac matrices at leading order from the relativistic ones, and verifies the infinite-dimensional Carrollian superconformal symmetry (including its BMS4 bosonic subalgebra) by direct computation of supersymmetry variations and algebra closure on the matter fields. No parameter is fitted to data and then renamed a prediction, no quantity is defined in terms of the result it is supposed to derive, and no uniqueness theorem or ansatz is imported solely via self-citation. Self-citations to prior Carrollian work supply context and notation but are not load-bearing for the limit-derived result.

Axiom & Free-Parameter Ledger

0 free parameters · 2 axioms · 0 invented entities

The central claim rests on the domain assumption that the flat-space limit of AdS/CFT is realized by c→0 on the boundary and on the ad-hoc definition of four Carrollian fermion realizations, one of which is selected by the limit.

axioms (2)

domain assumption The flat space limit of AdS/CFT corresponds to taking c to zero in the boundary theory
Described as a natural approach in the abstract for obtaining flat-space holography from ABJM.
ad hoc to paper There exist four possible realizations of the Carrollian Dirac algebra, one arising at leading order from the relativistic limit
Stated as shown in the paper; the choice of realization is required for the construction to proceed.

pith-pipeline@v0.9.0 · 5599 in / 1502 out tokens · 42261 ms · 2026-05-08T10:44:02.005506+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.

Couch-Torrence conformal inversion, supersymmetry and conserved charges for D3-branes
hep-th 2026-04 unverdicted novelty 7.0

Couch-Torrence inversion matches Newman-Penrose charges at null infinity to Aretakis charges near horizons for D3-branes in D=10 and bound states in D=4,5, with supersymmetry mapping scalar charges to spinorial dilati...
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.

Reference graph

Works this paper leans on

66 extracted references · 63 canonical work pages · cited by 2 Pith papers · 5 internal anchors

[1]

Dimensional Reduction in Quantum Gravity

G. ’t Hooft, Dimensional reduction in quantum gravity, Conf. Proc.C930308(1993) 284 [gr-qc/9310026]

work page Pith review arXiv 1993
[2]

The World as a Hologram

L. Susskind, The World as a hologram, J. Math. Phys.36(1995) 6377 [hep-th/9409089]

work page Pith review arXiv 1995
[3]

The Large N Limit of Superconformal Field Theories and Supergravity

J.M. Maldacena, The Large N limit of superconformal field theories and supergravity, Int. J. Theor. Phys.38(1999) 1113 [hep-th/9711200]

work page internal anchor Pith review arXiv 1999
[4]

Lectures on the Infrared Structure of Gravity and Gauge Theory

A. Strominger, Lectures on the Infrared Structure of Gravity and Gauge Theory (3, 2017), [1703.05448]

work page Pith review arXiv 2017
[5]

Pasterski, M

S. Pasterski, M. Pate and A.-M. Raclariu, Celestial Holography, in Snowmass 2021, 11, 2021 [2111.11392]

work page arXiv 2021
[6]

Raclariu,Lectures on Celestial Holography,arXiv:2107.02075 [hep-th]

A.-M. Raclariu, Lectures on Celestial Holography,2107.02075. – 31 –

work page arXiv
[7]

The BMS/GCA correspondence

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

work page Pith review arXiv 2010
[8]

Bagchi and R

A. Bagchi and R. Fareghbal, BMS/GCA Redux: Towards Flatspace Holography from Non-Relativistic Symmetries, JHEP 10(2012) 092 [1203.5795]

work page arXiv 2012
[9]

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 Pith review arXiv 2016
[10]

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
[11]

Nguyen,Lectures on Carrollian Holography,2511.10162

K. Nguyen, Lectures on Carrollian Holography,2511.10162

work page arXiv
[12]

Ruzziconi,Carrollian Physics and Holography,arXiv:2602.02644 [hep-th]

R. Ruzziconi, Carrollian Physics and Holography,2602.02644

work page arXiv
[13]

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
[14]

Bagchi, P

A. Bagchi, P. Dhivakar and S. Dutta, Holography in Flat Spacetimes: the case for Carroll, 2311.11246

work page arXiv
[15]

Alday, M

L.F. Alday, M. Nocchi, R. Ruzziconi and A. Yelleshpur Srikant, Carrollian Amplitudes from Holographic Correlators,2406.19343

work page arXiv
[16]

Lipstein, R

A. Lipstein, R. Ruzziconi and A. Yelleshpur Srikant, Towards a flat space Carrollian hologram from AdS 4/CFT3, JHEP06(2025) 073 [2504.10291]

work page arXiv 2025
[17]

de Boer and S.N

J. de Boer and S.N. Solodukhin, A Holographic reduction of Minkowski space-time, Nucl. Phys. B665(2003) 545 [hep-th/0303006]

work page arXiv 2003
[18]

A. Ball, E. Himwich, S.A. Narayanan, S. Pasterski and A. Strominger, Uplifting AdS3/CFT2 to flat space holography, JHEP08(2019) 168 [1905.09809]

work page arXiv 2019
[19]

Costello, N

K. Costello, N.M. Paquette and A. Sharma, Burns space and holography, JHEP10(2023) 174 [2306.00940]

work page arXiv 2023
[20]

Bagchi, S

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
[21]

N=6 superconformal Chern-Simons-matter theories, M2-branes and their gravity duals

O. Aharony, O. Bergman, D.L. Jafferis and J. Maldacena, N=6 superconformal Chern-Simons-matter theories, M2-branes and their gravity duals, JHEP10(2008) 091 [0806.1218]

work page Pith review arXiv 2008
[23]

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
[24]

Carroll fermions, expansions and the lightcone

A. Bagchi and S. Mondal, Carroll fermions, expansions and the lightcone,2604.14301

work page internal anchor Pith review Pith/arXiv arXiv
[25]

de Boer, J

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]. – 32 –

work page arXiv 2022
[26]

Null Infinity and Unitary Representation of The Poincare Group

S. Banerjee, Null Infinity and Unitary Representation of The Poincare Group, JHEP01 (2019) 205 [1801.10171]

work page Pith review arXiv 2019
[27]

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
[28]

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 Pith review arXiv 2014
[29]

Bondi, M.G.J

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
[30]

Sachs, Asymptotic symmetries in gravitational theory, Phys

R. Sachs, Asymptotic symmetries in gravitational theory, Phys. Rev.128(1962) 2851

1962
[31]

Aspects of the BMS/CFT correspondence

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

work page Pith review arXiv 2010
[32]

Barnich, A

G. Barnich, A. Gomberoff and H.A. Gonzalez, The Flat limit of three dimensional asymptotically anti-de Sitter spacetimes, Phys. Rev. D86(2012) 024020 [1204.3288]

work page arXiv 2012
[33]

Bagchi, S

A. Bagchi, S. Detournay and D. Grumiller, Flat-Space Chiral Gravity, Phys. Rev. Lett.109 (2012) 151301 [1208.1658]

work page arXiv 2012
[34]

Holography of 3d Flat Cosmological Horizons

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

work page Pith review arXiv 2013
[35]

Entropy of three-dimensional asymptotically flat cosmological solutions

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

work page Pith review arXiv 2012
[36]

Entanglement entropy in Galilean conformal field theories and flat holography

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 Pith review arXiv 2015
[37]

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
[38]

Jiang, W

H. Jiang, W. Song and Q. Wen, Entanglement Entropy in Flat Holography, JHEP07(2017) 142 [1706.07552]

work page arXiv 2017
[39]

Holographic Reconstruction of 3D Flat Space-Time

J. Hartong, Holographic Reconstruction of 3D Flat Space-Time, JHEP10(2016) 104 [1511.01387]

work page Pith review arXiv 2016
[40]

Donnay, A

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
[41]

Bagchi, A

A. Bagchi, A. Lipstein, M. Mandlik and A. Mehra, 3d Carrollian Chern-Simons theory & 2d Yang-Mills, JHEP11(2024) 006 [2407.13574]

work page arXiv 2024
[42]

Grumiller, L

D. Grumiller, L. Mele and L. Montecchio, Carroll spinors,2509.19426

work page arXiv
[43]

Carroll fermions,

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
[44]

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]. – 33 –

work page arXiv 2023
[45]

Bagchi, N

A. Bagchi, N. M and P. Soni, Anatomy of Null Contractions,2406.15061

work page arXiv
[46]

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
[47]

Alday and X

L.F. Alday and X. Zhou, All Holographic Four-Point Functions in All Maximally Supersymmetric CFTs, Phys. Rev. X11(2021) 011056 [2006.12505]

work page arXiv 2021
[48]

Benna, I

M. Benna, I. Klebanov, T. Klose and M. Smedback, Superconformal Chern-Simons Theories and AdS(4)/CFT(3) Correspondence, JHEP09 (2008) 072 [0806.1519]

work page arXiv 2008
[49]

Bandres, A.E

M.A. Bandres, A.E. Lipstein and J.H. Schwarz, Studies of the abjm theory in a formulation with manifest su(4) r-symmetry, Journal of High Energy Physics2008(2008) 027–027

2008
[50]

Cotler, K

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
[51]

Cotler, P

J. Cotler, P. Dhivakar and K. Jensen, Carrollian holographic duals are non-local, 2512.05072

work page arXiv
[52]

Raju,New Recursion Relations and a Flat Space Limit for AdS/CFT Correlators,Phys

S. Raju, New Recursion Relations and a Flat Space Limit for AdS/CFT Correlators, Phys. Rev. D85(2012) 126009 [1201.6449]

work page arXiv 2012
[53]

Marotta, K

R. Marotta, K. Skenderis and M. Verma, Flat space spinning massive amplitudes from momentum space CFT, JHEP08(2024) 226 [2406.06447]

work page arXiv 2024
[54]

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
[55]

Bagchi, A

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

work page arXiv 2018
[56]

Lodato and W

I. Lodato and W. Merbis, Super-BMS3 algebras fromN= 2 flat supergravities, JHEP11 (2016) 150 [1610.07506]

work page arXiv 2016
[57]

A Carroll Limit of AdS/CFT: A Triality with Flat Space Holography?,

A. Fontanella and O. Payne, A Carroll Limit of AdS/CFT: A Triality with Flat Space Holography?,2508.10085

work page arXiv
[58]

A Twisted Origin for Magnetic Carroll Supersymmetry

I. Bulunur, O. Ergec, O. Kasikci, M. Ozkan and M.S. Zog, A Twisted Origin for Magnetic Carroll Supersymmetry,2603.28269

work page internal anchor Pith review Pith/arXiv arXiv
[59]

Aspects of Non-Relativistic Supersymmetric Theories

O. Ergec, Aspects of Non-Relativistic Supersymmetric Theories,2604.09275

work page internal anchor Pith review Pith/arXiv arXiv
[60]

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
[61]

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
[62]

Non-Lorentzian supergravity and kinematical superalgebras,

P. Concha and L. Ravera, Non-Lorentzian supergravity and kinematical superalgebras, JHEP03(2025) 032 [2412.07665]

work page arXiv 2025
[63]

Structure of Carrollian 7 (conformal) superalgebra,

Y.-f. Zheng and B. Chen, Structure of Carrollian (conformal) superalgebra, JHEP08(2025) 111 [2503.22160]. – 34 –

work page arXiv 2025
[64]

Bruce, The Carrollian Superplane and Supersymmetry,2603.21677

A.J. Bruce, The Carrollian Superplane and Supersymmetry,2603.21677

work page arXiv
[65]

Lambert, C

N. Lambert, C. Papageorgakis and M. Schmidt-Sommerfeld, M5-Branes, D4-Branes and Quantum 5D super-Yang-Mills, JHEP01(2011) 083 [1012.2882]

work page arXiv 2011
[66]

Douglas, On D=5 super Yang-Mills theory and (2,0) theory, JHEP02(2011) 011 [1012.2880]

M.R. Douglas, On D=5 super Yang-Mills theory and (2,0) theory, JHEP02(2011) 011 [1012.2880]

work page arXiv 2011
[67]

Lambert, A

N. Lambert, A. Lipstein and P. Richmond, Non-Lorentzian M5-brane Theories from Holography, JHEP08(2019) 060 [1904.07547]. – 35 –

work page arXiv 2019