{"publication":"Physical Review A","type":"journal_article","date_updated":"2023-02-28T11:03:38Z","article_type":"original","main_file_link":[{"url":"https://arxiv.org/abs/1202.1598","open_access":"1"}],"language":[{"iso":"eng"}],"citation":{"mla":"Gharibian, Sevag. “Quantifying Nonclassicality with Local Unitary Operations.” Physical Review A, vol. 86, American Physical Society, 2012, p. 042106, doi:10.1103/PhysRevA.86.042106.","ama":"Gharibian S. Quantifying nonclassicality with local unitary operations. Physical Review A. 2012;86:042106. doi:10.1103/PhysRevA.86.042106","ieee":"S. Gharibian, “Quantifying nonclassicality with local unitary operations,” Physical Review A, vol. 86, p. 042106, 2012, doi: 10.1103/PhysRevA.86.042106.","apa":"Gharibian, S. (2012). Quantifying nonclassicality with local unitary operations. Physical Review A, 86, 042106. https://doi.org/10.1103/PhysRevA.86.042106","bibtex":"@article{Gharibian_2012, title={Quantifying nonclassicality with local unitary operations}, volume={86}, DOI={10.1103/PhysRevA.86.042106}, journal={Physical Review A}, publisher={American Physical Society}, author={Gharibian, Sevag}, year={2012}, pages={042106} }","short":"S. Gharibian, Physical Review A 86 (2012) 042106.","chicago":"Gharibian, Sevag. “Quantifying Nonclassicality with Local Unitary Operations.” Physical Review A 86 (2012): 042106. https://doi.org/10.1103/PhysRevA.86.042106."},"user_id":"71541","external_id":{"arxiv":["1202.1598"]},"volume":86,"department":[{"_id":"623"},{"_id":"7"}],"_id":"8174","title":"Quantifying nonclassicality with local unitary operations","author":[{"first_name":"Sevag","orcid":"0000-0002-9992-3379","full_name":"Gharibian, Sevag","last_name":"Gharibian","id":"71541"}],"publisher":"American Physical Society","extern":"1","year":"2012","intvolume":" 86","status":"public","page":"042106","doi":"10.1103/PhysRevA.86.042106","publication_status":"published","date_created":"2019-03-01T12:01:41Z","abstract":[{"text":"We propose a measure of non-classical correlations in bipartite quantum states based on local unitary operations. We prove the measure is non-zero if and only if the quantum discord is non-zero; this is achieved via a new characterization of zero discord states in terms of the state's correlation matrix. Moreover, our scheme can be extended to ensure the same relationship holds even with a generalized version of quantum discord in which higher-rank projective measurements are allowed. We next derive a closed form expression for our scheme in the cases of Werner states and (2 x N)-dimensional systems. The latter reveals that for (2 x N)-dimensional states, our measure reduces to the geometric discord [Dakic et al., PRL 105, 2010]. A connection to the CHSH inequality is shown. We close with a characterization of all maximally non-classical, yet separable, (2 x N)-dimensional states of rank at most two (with respect to our measure).","lang":"eng"}],"oa":"1"}