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20232026
most citedOptimality of meta-converse for channel simulation

4 citations · 8 across the 11 of their papers we have counts for

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quant-ph2026

Strong Converse Exponent of Quantum State Merging

Mario Berta, Hao-Chung Cheng, Roberto Rubboli +1

We determine the strong converse exponent for the entanglement cost of quantum state merging, showing that it is characterized by the optimized - conditional Rényi entropies…

quant-ph2026

Superadditivity for Entanglement-Assisted Communication

Hao-Chung Cheng, Mario Berta

The entanglement-assisted capacity of a quantum channel admits an additive single-letter characterization, implying that joint encodings across channel uses cannot increase the ult…

quant-ph2026

Tight any-shot quantum decoupling

Mario Berta, Hao-Chung Cheng, Yongsheng Yao

Quantum information decoupling is a fundamental primitive in quantum information theory, underlying various applications in quantum physics. We prove a novel one-shot decoupling th…

quant-ph2025

Strong converse exponent of channel interconversion

Aadil Oufkir, Yongsheng Yao, Mario Berta

In their seminal work, Bennett et al. [IEEE Trans. Inf. Theory (2002)] showed that, with sufficient shared randomness, one noisy channel can simulate another at a rate equal to the…

quant-ph2025

Strong converse Exponents of Partially Smoothed Information Measures

Mario Berta, Yongsheng Yao

Partially smoothed information measures are fundamental tools in one-shot quantum information theory. In this work, we determine the exact strong converse exponents of these measur…

quant-ph2025

Channel coding against quantum jammers via minimax

Michael X. Cao, Yongsheng Yao, Mario Berta

We introduce a minimax approach for characterizing the capacities of fully quantum arbitrarily varying channels (FQAVCs) under different shared resource models. In contrast to prev…

quant-ph2024

Exponents for classical-quantum channel simulation in purified distance

Aadil Oufkir, Yongsheng Yao, Mario Berta

We determine the exact error and strong converse exponent for entanglement-assisted classical-quantum channel simulation in worst case input purified distance. The error exponent i…

quant-ph2024★ 4 cited

Optimality of meta-converse for channel simulation

Aadil Oufkir, Omar Fawzi, Mario Berta

We study the effect of shared non-signaling correlations for the problem of simulating a channel using noiseless communication in the one-shot setting. For classical channels, we s…

quant-ph2024★ 2 cited

Quantum channel coding: Approximation algorithms and strong converse exponents

Aadil Oufkir, Mario Berta

We study relaxations of entanglement-assisted quantum channel coding and establish that non-signaling assistance and a natural semi-definite programming relaxation\, -- \,termed me…

quant-ph2024

Strong Converse Exponent of Quantum Dichotomies

Mario Berta, Yongsheng Yao

The quantum dichotomies problem asks at what rate one pair of quantum states can be approximately mapped into another pair of quantum states. In the many copy limit and for vanishi…

quant-ph2024★ 2 cited

Distributed Quantum Hypothesis Testing under Zero-rate Communication Constraints

Sreejith Sreekumar, Christoph Hirche, Hao-Chung Cheng +1

The trade-offs between error probabilities in quantum hypothesis testing are by now well-understood in the centralized setting, but much less is known for distributed settings. Her…

quant-ph2023

Limit Distribution Theory for Quantum Divergences

Sreejith Sreekumar, Mario Berta

Estimation of quantum relative entropy and its Rényi generalizations is a fundamental statistical task in quantum information theory, physics, and beyond. While several estimators…