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Enhanced Min- Sum Decoding of Quantum Codes Us- ing Previous Iteration Dynamics

4 Pith papers cite this work. Polarity classification is still indexing.

4 Pith papers citing it

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2026 3 2025 1

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Multiple-Bases Belief Propagation List Decoding for Quantum LDPC Codes

cs.IT · 2026-05-13 · conditional · novelty 6.0

MBBP-LD creates multiple cycle-free subtree decompositions of the Tanner graph to run parallel BP decodings on quantum LDPC codes, cutting error rates by up to 30% versus BP-OSD and 20% versus BPGD on tested bivariate bicycle codes with fewer total iterations.

Construction and Decoding of Quantum Margulis Codes

quant-ph · 2025-03-05 · unverdicted · novelty 6.0

Quantum Margulis codes are constructed from classical Margulis LDPC codes via two-block group algebra, enabling linear-complexity min-sum decoding and better error-floor performance than bivariate bicycle codes under code-capacity noise.

citing papers explorer

Showing 4 of 4 citing papers.

  • Syndrome Adaptive Gain Control for Min-Sum Decoding of Quantum LDPC Codes cs.IT · 2026-05-11 · unverdicted · none · ref 16

    SAGMS decoder adapts Min-Sum scaling factor during decoding based on unsatisfied stabilizer fraction to match optimized scaled Min-Sum and approach BP performance for QLDPC codes at MS complexity.

  • Multiple-Bases Belief Propagation List Decoding for Quantum LDPC Codes cs.IT · 2026-05-13 · conditional · none · ref 8

    MBBP-LD creates multiple cycle-free subtree decompositions of the Tanner graph to run parallel BP decodings on quantum LDPC codes, cutting error rates by up to 30% versus BP-OSD and 20% versus BPGD on tested bivariate bicycle codes with fewer total iterations.

  • Edge-Based Anisotropic Decoding for Generalized Bicycle Codes quant-ph · 2026-05-04 · unverdicted · none · ref 14

    Edge-coloring eliminates automorphisms in low-weight stabilizer subgraphs of generalized bicycle codes, enabling improved anisotropic min-sum decoding.

  • Construction and Decoding of Quantum Margulis Codes quant-ph · 2025-03-05 · unverdicted · none · ref 14

    Quantum Margulis codes are constructed from classical Margulis LDPC codes via two-block group algebra, enabling linear-complexity min-sum decoding and better error-floor performance than bivariate bicycle codes under code-capacity noise.