225 citations · 308 across the 5 of their papers we have counts for
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Dimensionally sharp inequalities for the linear entropy
Simon Morelli, Claude Klöckl, Christopher Eltschka +2
We derive an inequality for the linear entropy, that gives sharp bounds for all finite dimensional systems. The derivation is based on generalised Bloch decompositions and provides…
Monogamy of correlations and entropy inequalities in the Bloch picture
Paul Appel, Marcus Huber, Claude Klöckl
We investigate monogamy of correlations and entropy inequalities in the Bloch representation. Here, both can be understood as direct relations between different correlation tensor…
Measurements in two bases are sufficient for certifying high-dimensional entanglement
Jessica Bavaresco, Natalia Herrera Valencia, Claude Klöckl +5
High-dimensional encoding of quantum information provides a promising method of transcending current limitations in quantum communication. One of the central challenges in the purs…