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most citedLDPC stabilizer codes as gapped quantum phases: stability under graph-local perturbations

9 citations · 12 across the 8 of their papers we have counts for

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quant-ph2026

Diffusion Codes: Self-Correction from Small(er)-Set Expansion with Tunable Non-locality

Adithya Sriram, Vedika Khemani, Benedikt Placke

Optimal constructions of classical LDPC codes can be obtained by choosing the Tanner graph uniformly at random among biregular graphs. We introduce a class of codes that we call ``…

quant-ph2026

Non-Abelian Quantum Low-Density Parity Check Codes and Non-Clifford Operations from Gauging Logical Gates via Measurements

Maine Christos, Chiu Fan Bowen Lo, Vedika Khemani +1

In this work, we introduce constructions for non-Abelian qLDPC codes obtained by gauging transversal Clifford gates using measurement and feedback. In particular, we identify two q…

quant-ph20263 cited

Rare Events and Griffiths Phases in Topological Quantum Error Correction

Adithya Sriram, Nicholas O'Dea, Yaodong Li +2

The performance of quantum error correcting (QEC) codes are often studied under the assumption of spatio-temporally uniform error rates. On the other hand, experimental implementat…

quant-ph20269 cited

LDPC stabilizer codes as gapped quantum phases: stability under graph-local perturbations

Wojciech De Roeck, Vedika Khemani, Yaodong Li +2

We generalize the proof of stability of topological order, due to Bravyi, Hastings and Michalakis, to stabilizer Hamiltonians corresponding to low-density parity check (LDPC) codes…

quant-ph2025

Circuit-based characterization of finite-temperature quantum phases and self-correcting quantum memory

Ruochen Ma, Vedika Khemani, Shengqi Sang

Quantum phases at zero temperature can be characterized as equivalence classes under local unitary transformations: two ground states within a gapped phase can be transformed into…

quant-ph2025

Emergent unitary designs for encoded qubits from coherent errors and syndrome measurements

Zihan Cheng, Eric Huang, Vedika Khemani +2

Unitary -designs are distributions of unitary gates that match the Haar distribution up to its -th statistical moment. They are a crucial resource for randomized quantum prot…