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quant-ph2026

Conditional contraction coefficients and their applications to quantum networks

Christoph Hirche, Ian George, Theshani Nuradha +1

Contraction coefficients quantify the loss of distinguishability induced by a channel and provide a strong form of the data-processing inequality. While standard contraction coeffi…

quant-ph2026

Local Distinguishability of Multipartite Orthogonal Quantum States: Generalized and Simplified

Ian George, Mohammad A. Alhejji

In a seminal work [PRL85.4972], Walgate, Short, Hardy, and Vedral prove in finite dimensions that for every pair of pure multipartite orthogonal quantum states, there exists a one-…

quant-ph2025

Non-Linear Strong Data-Processing for Quantum Hockey-Stick Divergences

Theshani Nuradha, Ian George, Christoph Hirche

Data-processing is a desired property of classical and quantum divergences and information measures. In information theory, the contraction coefficient measures how much the distin…

quant-ph2025

A Unified Approach to Quantum Contraction and Correlation Coefficients

Ian George, Marco Tomamichel

The maximal correlation coefficient measures the linear correlation in a bipartite distribution and contraction coefficients measure how much information is lost under a noisy chan…

quant-ph2025

Quantum Doeblin Coefficients: Interpretations and Applications

Ian George, Christoph Hirche, Theshani Nuradha +1

In classical information theory, the Doeblin coefficient of a classical channel provides an efficiently computable upper bound on the total-variation contraction coefficient of the…

quant-ph2025

Experimental asymmetric relativistic zero-knowledge proofs with unconditional security

Chen-Xun Weng, Ming-Yang Li, Nai-Rui Xu +6

Zero-knowledge proofs (ZKPs) are widely applied in digital economies, such as cryptocurrencies and smart contracts, for establishing trust and privacy between untrusted parties. Cl…