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Structure of optimal state discrimination in generalized probabilistic theories

URI
https://hdl.handle.net/10497/18166
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Type
Article
Files
 Entropy-18-2-39.pdf (506.11 KB)
Citation
Bae, J., Kim, D.-G., & Kwek, L.-C. (2016). Structure of optimal state discrimination in generalized probabilistic theories. Entropy, 18(2), Article 39. https://doi.org/10.3390/e18020039
Author
Bae, Joonwoo
•
Kim, Dai-Gyoung
•
Kwek, Leong Chuan 
Abstract
We consider optimal state discrimination in a general convex operational framework, so-called generalized probabilistic theories (GPTs), and present a general method of optimal discrimination by applying the complementarity problem from convex optimization. The method exploits the convex geometry of states but not other detailed conditions or relations of states and effects. We also show that properties in optimal quantum state discrimination are shared in GPTs in general: (i) no measurement sometimes gives optimal discrimination, and (ii) optimal measurement is not unique.
Keywords
  • Optimal state discrim...

  • Generalized probabili...

  • Min-entropy

Date Issued
2016
Publisher
MDPI
Journal
Entropy
DOI
10.3390/e18020039
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