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Abstract
Research notes on HV-quantum gap properties, examining unique features associated with Bell matrices. The B(N) Bell matrix HV-quantum gap is analyzed with explicit formulas for the gap function G_X(N) = 2N cos(π/2N) - 2(N-1). Conjectures regarding the optimality of Bell matrix gaps over all W-generalized Bell inequalities are presented.
Keywords
Quantum Gap
Bell Inequalities
Bell Matrix
Hidden Variables
Quantum Bounds
Quantum Information
Metadata
| Report Number | GP-1 |
|---|---|
| Date | 2015 |
| Publisher | University of Manitoba |
| Language | English |
| Pages | 2 |
| PACS Codes | 03.65.Ud, 03.67.-a |
Citation
T. A. Osborn, "HV-Quantum Gap Properties," University of Manitoba Technical Report GP-1 (2015).
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