Entanglement assisted classical capacity of a class of quantum channels with long-term memory
Quantum Information Processing
Smooth entropies and the quantum information spectrum
IEEE Transactions on Information Theory
Min- and max-relative entropies and a new entanglement monotone
IEEE Transactions on Information Theory
Classical capacities of compound and averaged quantum channels
IEEE Transactions on Information Theory
Information spectrum approach to second-order coding rate in channel coding
IEEE Transactions on Information Theory
Optimal quantum source coding with quantum side information at the encoder and decoder
IEEE Transactions on Information Theory
Capacity with energy constraint in coherent state channel
IEEE Transactions on Information Theory
Duality between smooth min- and max-entropies
IEEE Transactions on Information Theory
The quantum capacity of channels with arbitrarily correlated noise
IEEE Transactions on Information Theory
Quantum measurements for hidden subgroup problems with optimal sample complexity
Quantum Information & Computation
Algorithmic superactivation of asymptotic quantum capacity of zero-capacity quantum channels
Information Sciences: an International Journal
Sequential, successive, and simultaneous decoders for entanglement-assisted classical communication
Quantum Information Processing
Information Theory, Combinatorics, and Search Theory
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The capacity of a classical-quantum channel (or, in other words, the classical capacity of a quantum channel) is considered in the most general setting, where no structural assumptions such as the stationary memoryless property are made on a channel. A capacity formula as well as a characterization of the strong converse property is given just in parallel with the corresponding classical results of Verdu-Han (1994) which are based on the so-called information-spectrum method. The general results are applied to the stationary memoryless case with or without cost constraint on inputs, whereby a deep relation between the channel coding theory and the hypothesis testing for two quantum states is elucidated.