Introduces Motte model proving equivalence between Pauli-constraint quantum circuits with tomography and coupling-graph-restricted circuits, yielding BQP universality with O(D² N log N) overhead and robustness to tomography noise.
Uhlmann, Reports on Mathematical Physics9, 273 (1976)
2 Pith papers cite this work. Polarity classification is still indexing.
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quant-ph 2years
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A numerical framework proves finite-key security for practical decoy-state QKD systems with transmitter and receiver imperfections including non-IID signals.
citing papers explorer
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Quantum circuit design via dynamic Pauli constraints
Introduces Motte model proving equivalence between Pauli-constraint quantum circuits with tomography and coupling-graph-restricted circuits, yielding BQP universality with O(D² N log N) overhead and robustness to tomography noise.
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Numerical security analysis for practical quantum key distribution
A numerical framework proves finite-key security for practical decoy-state QKD systems with transmitter and receiver imperfections including non-IID signals.