Rigorous security proofs for variable-length QKD, phase-error bounding with imperfect detectors, marginal-constrained entropy accumulation, and authentication reductions place practical QKD on firmer mathematical ground.
Fault-Tolerant Continuous-Variable Measurement-based Quantum Computation Architecture
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Hermitian block embedding enables GQSP to implement the inverse of a non-Hermitian time-step matrix from 2D Black-Scholes finite-difference discretisation, with numerical results for two-asset calls matching classical backward-Euler polynomial approximation.
Hybrid pulsed-CW architecture for optical quantum computation with experimental proof-of-principle of ultrafast homodyne detection on pulsed single-photon states yielding W(0,0) = -0.153.
Applies structure theorem for quasiprobability representations to bosonic QEC codes to obtain general phase-space representations and error structures for GKP, cat, and binomial codes.
LDGM codes enable syndrome measurement for QLDPC codes with controlled constant-weight stabilizers, yielding lower logical error rates than repeated extraction on a distance-5 surface code.
citing papers explorer
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Rigorous Security Proofs for Practical Quantum Key Distribution
Rigorous security proofs for variable-length QKD, phase-error bounding with imperfect detectors, marginal-constrained entropy accumulation, and authentication reductions place practical QKD on firmer mathematical ground.
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Solving 2D Black Scholes Equation via Hermitian Block Embedding and Generalised Quantum Signal Processing
Hermitian block embedding enables GQSP to implement the inverse of a non-Hermitian time-step matrix from 2D Black-Scholes finite-difference discretisation, with numerical results for two-asset calls matching classical backward-Euler polynomial approximation.
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Hybridization of pulse and continuous-wave based optical quantum computation
Hybrid pulsed-CW architecture for optical quantum computation with experimental proof-of-principle of ultrafast homodyne detection on pulsed single-photon states yielding W(0,0) = -0.153.
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A Structure Theorem for Phase-Space Representations of Continuous-Variable Quantum Error-Correcting Codes
Applies structure theorem for quasiprobability representations to bosonic QEC codes to obtain general phase-space representations and error structures for GKP, cat, and binomial codes.
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Fault-Tolerant QLDPC Syndrome Measurement via LDGM Encoding
LDGM codes enable syndrome measurement for QLDPC codes with controlled constant-weight stabilizers, yielding lower logical error rates than repeated extraction on a distance-5 surface code.