Coherence measures and optimal conversion for coherent states

Abstract

We discuss a general strategy to construct coherence measures. One can build an important class of coherence measures which cover the relative entropy measure for pure states, the $l_1$-norm measure for pure states and the $\alpha$-entropy measure. The optimal conversion of coherent states under incoherent operations is presented which sheds some light on the coherence of a single copy of a pure state.

in Quantum Information & Computation 2015

References in corpus (1)

• Extending Noether's theorem by quantifying the asymmetry of quantum states

Cited by in corpus (9)

• Max- relative entropy of coherence: an operational coherence measure
• Conditions for coherence transformations under incoherent operations
• Entanglement and coherence in quantum state merging
• Measure-Independent Freezing of Quantum Coherence
• Maximally coherent states and coherence-preserving operations
• Cohering power of quantum operations
• Relative submajorization and its use in quantum resource theories
• Maximally coherent states
• Coherence convertibility for mixed states