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Charge-4e Anyon Superconductor from Doping SU(4)₁ chiral spin liquid

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arxiv 2508.12370 v1 pith:MDORRLFR submitted 2025-08-17 cond-mat.str-el cond-mat.supr-con

Charge-4e Anyon Superconductor from Doping SU(4)₁ chiral spin liquid

classification cond-mat.str-el cond-mat.supr-con
keywords superconductorchiraldopinghallspinanyoneffectexcitations
verification ladder T0 review T1 audit T2 compute T3 formal T4 reserved
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Previous studies have shown that $\text{SU}(4)_1$ chiral spin liquid can emerge in the SU($4$) Hubbard model on triangular lattice. A natural question then arises: What is the phase upon doping? In this work, we show the possibility that hole doping can give rise to an anyon superconductor and propose that both spinons and holons form integer quantum Hall states with opposite chiralities. Using topological field theory we demonstrate that the phase is a topological charge-$4e$ superconductor with chiral central charge $c_-=4$. We further identify the deconfined excitations and anyonic excitations bound to the vortex. This unusual superconductor may be realized in moir'e bilayer and detected through quantized thermal Hall effect and spin quantum Hall effect.

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Cited by 3 Pith papers

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

  1. Charge-6e superconductivity from doping SU(3) spin liquids

    cond-mat.str-el 2026-07 conditional novelty 7.0

    Doping SU(3) spin liquids can yield charge-6e superconductors, including a non-Abelian chiral version with h/(6e) vortices.

  2. High-temperature charge-4e superconductivity in SU(4) interacting fermions

    cond-mat.str-el 2026-04 unverdicted novelty 7.0

    A new non-engineered SU(4) fermion model exhibits high-temperature charge-4e superconductivity via unbiased quantum Monte Carlo, with Tc increasing linearly with coupling and a BKT transition marked by a charge-4e sti...

  3. $\mathrm{U}(2)$ Chern-Simons-Ginzburg-Landau Theory of Fractional Quantum Hall Hierarchies

    cond-mat.str-el 2026-04 unverdicted novelty 7.0

    U(2) CSGL theories are built for FQHE hierarchies, reproducing all known filling fractions and uniquely fixing topological orders while revealing a particle-hole symmetry between sequences.