Exponent in Smoothing the Max-Relative Entropy and Its Application to Quantum Privacy Amplification. - Ke Li 016; Yongsheng Yao (CoRR, 2021)

Reliability Function of Quantum Information Decoupling. - Ke Li 016; Yongsheng Yao (CoRR, 2021)

Reliable Simulation of Quantum Channels. - Ke Li 016; Yongsheng Yao (CoRR, 2021)

Exponents in smoothing the max-relative entropy and of randomness extraction against quantum side information. - Ke Li 016; Yongsheng Yao; Masahito Hayashi (ISIT, 2022)

Operational Interpretation of the Sandwiched Rényi Divergences of Order 1/2 to 1 as Strong Converse Exponents. - Ke Li 016; Yongsheng Yao (CoRR, 2022)

Tight Exponential Analysis for Smoothing the Max-Relative Entropy and for Quantum Privacy Amplification. - Ke Li 016; Yongsheng Yao; Masahito Hayashi (IEEE Trans. Inf. Theory, 2023)

Exponents for classical-quantum channel simulation in purified distance. - Aadil Oufkir; Yongsheng Yao; Mario Berta (CoRR, 2024)

Strong Converse Exponent for Entanglement-Assisted Communication. - Ke Li 016; Yongsheng Yao (IEEE Trans. Inf. Theory, 2024)

Reliable Simulation of Quantum Channels: The Error Exponent. - Ke Li 016; Yongsheng Yao (IEEE Trans. Inf. Theory, 2025)

Channel coding against quantum jammers via minimax. - Michael X. Cao; Yongsheng Yao; Mario Berta (CoRR, 2025)