Arbitrarily Varying and Compound Classical-Quantum Channels and a Note on Quantum Zero-Error Capacities
DOI10.1007/978-3-642-36899-8_11zbMath1334.81022arXiv1209.6325OpenAlexW1515958219MaRDI QIDQ4915239
Holger Boche, Gisbert Janßen, Igor Bjelaković, Janis Nötzel
Publication date: 9 April 2013
Published in: Information Theory, Combinatorics, and Search Theory (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1209.6325
strong conversezero error capacityweak converseAhlswedes dichotomyarbitrarily varying classical-quantum channelscompound classical-quantum channels
Channel models (including quantum) in information and communication theory (94A40) Quantum information, communication, networks (quantum-theoretic aspects) (81P45)
Related Items (13)
Cites Work
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- Dividing quantum channels
- Continuity of quantum channel capacities
- Entanglement transmission and generation under channel uncertainty: universal quantum channel coding
- Asymptotic theory of finite dimensional normed spaces. With an appendix by M. Gromov: Isoperimetric inequalities in Riemannian manifolds
- Completely positive linear maps on complex matrices
- Quantum capacity under adversarial quantum noise: arbitrarily varying quantum channels
- Universal coding for classical-quantum channel
- A continuity property of the entropy density for spin lattice systems
- Zero-Error Communication via Quantum Channels, Noncommutative Graphs, and a Quantum Lovász Number
- Channels with arbitrarily varying channel probability functions
- General formulas for capacity of classical-quantum channels
- Classical Capacity of Classical-Quantum Arbitrarily Varying Channels
- Elimination of correlation in random codes for arbitrarily varying channels
- Coding theorem and strong converse for quantum channels
- Strong converse to the quantum channel coding theorem
- Classical Capacities of Compound and Averaged Quantum Channels
- Universal coding for transmission of private information
- The coding theorem for a class of quantum channels with long-term memory
- A Note on the Existence of the Weak Capacity for Channels with Arbitrarily Varying Channel Probability Functions and Its Relation to Shannon's Zero Error Capacity
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