D. Cariello

activity

20122019

collaborators

3 papers

math-ph2019

Inequalities for the Schmidt Number of Bipartite States

Daniel Cariello

In this short note we show two completely opposite methods of constructing entangled states. Given a bipartite state $γ \in M_{k} \otimes M_{k}$ , define $γ_{S} = (I d + F) γ (I d + F)$ , $γ_A=(Id-F)γ…

math.OA2018

Sinkhorn-Knopp Theorem for PPT states

Daniel Cariello

Given a PPT state $A = \sum_{i = 1}^{n} A_{i} \otimes B_{i} \in M_{k} \otimes M_{k}$ and a vector $v \in ℑ (A) \subset C^{k} \otimes C^{k}$ with tensor rank $k$ , we provide an algorithm th…

math.FA2012

On very non-linear subsets of continuous functions

G. Botelho, D. Cariello, V. V. Fávaro +2

In this paper we continue the study initiated by Gurariy and Quarta in 2004 on the existence of linear spaces formed, up to the null vector, by continuous functions that attain the…