Programmable nonlinear bosonic circuits can deterministically produce phased-comb states that serve as a scalable bosonic quantum error-correcting code with near-optimal performance against boson loss.
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A unified Lie-algebraic Foldy-Wouthuysen framework is constructed to quantify catability of relativistic quantum states for arbitrary spin.
A new functional metric called catability is defined to measure phase-dependent coherence and interference in graphene quantum superpositions using Lie algebra and Green function methods.
citing papers explorer
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Deterministic generation of grid states with programmable nonlinear bosonic circuits
Programmable nonlinear bosonic circuits can deterministically produce phased-comb states that serve as a scalable bosonic quantum error-correcting code with near-optimal performance against boson loss.
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Generalized Catability of Relativistic Quantum States Measurement in a Unified Lie-Algebraic Foldy-Wouthuysen (FW) Framework
A unified Lie-algebraic Foldy-Wouthuysen framework is constructed to quantify catability of relativistic quantum states for arbitrary spin.
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Testing Catability and Coherent Superposition of $2\mathcal{D}$ Graphene via Lie Algebra
A new functional metric called catability is defined to measure phase-dependent coherence and interference in graphene quantum superpositions using Lie algebra and Green function methods.