This dissertation describes three key results on the identification, detection, and quantification of quantum correlations. It starts with an extensive and accessible introduction to the mathematical and physical grounds for the various definitions of quantum correlations. It subsequently focusses on introducing a novel unified picture of quantum correlations by taking a modern resource-theoretic position. The results show that this novel concept plays a crucial role in the performance of collaborative quantum computations that is not captured by the standard textbook approaches. Further, this new perspective provides a deeper understanding of the quantum-classical boundary and paves the way towards establishing a resource theory of quantum computations.
This dissertation describes three key results on the identification, detection, and quantification of quantum correlations. It starts with an extensive and accessible introduction to the mathematical and physical grounds for the various definitions of quantum correlations. It subsequently focusses on introducing a novel unified picture of quantum correlations by taking a modern resource-theoretic position. The results show that this novel concept plays a crucial role in the performance of collaborative quantum computations that is not captured by the standard textbook approaches. Further, this new perspective provides a deeper understanding of the quantum-classical boundary and paves the way towards establishing a resource theory of quantum computations.
Quantum Correlations: A Modern Augmentation
166
Quantum Correlations: A Modern Augmentation
166Hardcover(1st ed. 2019)
Product Details
| ISBN-13: | 9783030241193 |
|---|---|
| Publisher: | Springer International Publishing |
| Publication date: | 08/03/2019 |
| Series: | Springer Theses |
| Edition description: | 1st ed. 2019 |
| Pages: | 166 |
| Product dimensions: | 6.10(w) x 9.25(h) x (d) |