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Many-body quantum teleportation via operator spreading in the traversable wormhole protocol
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By leveraging shared entanglement between a pair of qubits, one can teleport a quantum state from one particle to another. Recent advances have uncovered an intrinsically many-body generalization of quantum teleportation, with an elegant and surprising connection to gravity. In particular, the teleportation of quantum information relies on many-body dynamics, which originate from strongly-interacting systems that are holographically dual to gravity; from the gravitational perspective, such quantum teleportation can be understood as the transmission of information through a traversable wormhole. Here, we propose and analyze a new mechanism for many-body quantum teleportation -- dubbed peaked-size teleportation. Intriguingly, peaked-size teleportation utilizes precisely the same type of quantum circuit as traversable wormhole teleportation, yet has a completely distinct microscopic origin: it relies upon the spreading of local operators under generic thermalizing dynamics and not gravitational physics. We demonstrate the ubiquity of peaked-size teleportation, both analytically and numerically, across a diverse landscape of physical systems, including random unitary circuits, the Sachdev-Ye-Kitaev model (at high temperatures), one-dimensional spin chains and a bulk theory of gravity with stringy corrections. Our results pave the way towards using many-body quantum teleportation as a powerful experimental tool for: (i) characterizing the size distributions of operators in strongly-correlated systems and (ii) distinguishing between generic and intrinsically gravitational scrambling dynamics. To this end, we provide a detailed experimental blueprint for realizing many-body quantum teleportation in both trapped ions and Rydberg atom arrays; effects of decoherence and experimental imperfections are analyzed.
Forward citations
Cited by 6 Pith papers
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Emergence of the Scrooge Ensemble in the Sachdev-Ye-Kitaev Model
All moments of the projected ensemble in the SYK model exactly coincide with those of the Scrooge ensemble, generated by replica-permutation saddles of the measurement path integral, even at arbitrarily short times.
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Connecting Magic Dynamics in Thermofield Double States to Spectral Form Factors
For chaotic all-to-all systems, the stabilizer Rényi entropy of thermofield double states is set by the spectral form factor and saturates through a first-order dynamical transition.
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Scrambling Dynamics with Imperfections in a Solvable Model
In the dilute limit of a Brownian all-to-all circuit, the renormalized OTOC grows at the unperturbed chaos rate at early times and saturates to a value set by r/(1+kappa), showing no localization phase transition.
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Size Operator and Spectral Clustering in the Two Coupled SYK Model
The finite-N spectrum of the two coupled SYK model organizes into operator-size clusters that underlie the conformal towers, revival dynamics, and wormhole-black hole transition.
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Entanglement production in the Sachdev-Ye-Kitaev Model and its variants
Entanglement production rates distinguish the spin-SYK model from fermionic SYK and binary SYK, and the differences only become visible at larger system sizes.
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Towards the Web of Quantum Chaos Diagnostics
Haar-averaged higher-point out-of-time-order correlators equal multi-fold Loschmidt echoes, and complexity is conjectured to satisfy C^2 ~ -log LE.
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