Constraint on teleportation over multipartite pure states
arXiv:1010.3936 · doi:10.1140/epjd/e2011-20404-9
Abstract
We first define a quantity exhibiting the usefulness of bipartite quantum states for teleportation, called the quantum teleportation capability, and then investigate its restricted shareability in multi-party quantum systems. In this work, we verify that the quantum teleportation capability has a monogamous property in its shareability for arbitrary three-qutrit pure states by employing the monogamy inequality in terms of the negativity.
4 pages, 1 figure
References in corpus (5)
- General Monogamy Inequality for Bipartite Qubit Entanglement
- Entanglement monogamy of multipartite higher-dimensional quantum systems using convex-roof extended negativity
- Violation of monogamy inequality for higher-dimensional objects
- Generalized W-Class State and its Monogamy Relation
- Monogamy of entanglement and teleportation capability