The exact strong converse exponent for private communication over quantum channels
quant-ph, cs.IT, math.IT
Submitted: 2026-09-29
Updated: 2026-09-29
Terminology
Sources
- The private classical capacity and quantum capacity of a quantum channel
- Converse bounds for private communication over quantum channels
- "Pretty strong" converse for the quantum capacity of degradable channels
- "Pretty strong" converse for the private capacity of degraded quantum wiretap channels
- On Strong Converse Bounds for the Private and Quantum Capacities of Anti-degradable Channels
- An exponential strong converse for private communication over degradable quantum channels
- Strong Converse for a Degraded Wiretap Channel via Active Hypothesis Testing
- Wiretap channel capacity: Secrecy criteria, strong converse, and phase change
- Strong Converse using Change of Measure Arguments
- Exact Random Coding Secrecy Exponents for the Wiretap Channel
- Multiplicativity of completely bounded $p$-norms implies a strong converse for entanglement-assisted capacity
- Strong Converse Exponent for Entanglement-Assisted Communication
- Strong converse exponent for classical-quantum channel coding
- The operational meaning of min- and max-entropy
- Superadditivity of private information for any number of uses of the channel
- Concavity of certain matrix trace and norm functions. II
- Concavity of certain matrix trace and norm functions
- Monotonicity of a relative R'enyi entropy
- Simple and Tighter Derivation of Achievability for Classical Communication over Quantum Channels
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