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This paper introduces a universal entanglement distillation protocol that asymptotically achieves optimal ebit yields for unknown bipartite states without incurring rate penalties due to ignorance of the state. By combining local tomography with adaptive routines, the authors demonstrate that finite-sample estimation errors can be rigorously controlled using a local robustness lemma. These findings advance fundamental limits in quantum information theory by characterizing worst-case distillation rates across families of states.
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Universal Entanglement Distillation

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arXiv:2609.40080v1 Announce Type: new Abstract: We present a universal entanglement distillation protocol that asymptotically achieves the distillable entanglement of any unknown bipartite state in a fixed finite dimension. That is, its ebit yield attains every rate below the optimum that would be available if the state were known, with vanishing trace-distance error. Our approach combines tomography by local operations and classical communication with an adaptive distillation routine, using a local robustness lemma to control finite-sample estimation errors. We also characterize worst-case distillation from a family of states: the optimal uniform rate is the minimum distillable entanglement on the family's closure. These results show that ignorance of the state need not incur an asymptotic rate penalty.

Abstract:We present a universal entanglement distillation protocol that asymptotically achieves the distillable entanglement of any unknown bipartite state in a fixed finite dimension. That is, its ebit yield attains every rate below the optimum that would be available if the state were known, with vanishing trace-distance error. Our approach combines tomography by local operations and classical communication with an adaptive distillation routine, using a local robustness lemma to control finite-sample estimation errors. We also characterize worst-case distillation from a family of states: the optimal uniform rate is the minimum distillable entanglement on the family's closure. These results show that ignorance of the state need not incur an asymptotic rate penalty.

33 pages, 1 figure. See also the independent work by Takagi et al., which appeared on the arXiv today

Quantum Physics (quant-ph); Information Theory (cs.IT)

arXiv:2609.40080 [quant-ph]

(or arXiv:2609.40080v1 [quant-ph] for this version)

https://doi.org/10.48550/arXiv.2609.40080 Focus to learn more arXiv-issued DOI via DataCite (pending registration)

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