Fiber Bundle Codes: Breaking the N^1/2polylog(N) Barrier for Quantum LDPC Codes
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We present a quantum LDPC code family that has distance Ω(N^3/5/polylog(N)) and Θ̃(N^3/5) logical qubits. This is the first quantum LDPC code construction which achieves distance greater than N^1/2polylog(N). The construction is based on generalizing the homological product of codes to a fiber bundle.
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