2015
DOI: 10.1142/s0217732315501047
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Black hole qubit correspondence from quantum circuits

Abstract: We consider the black hole qubit correspondence (BHQC) from quantum circuits, taking into account the use of gate operations with base in the formulation of wrapped brane qubits. We interpret these quantum circuits with base on the BHQC classification of entanglement classes and apply in specific examples as the generation of Bell, GHZ states, quantum circuit teleportation and consider the implementation of interchanges in SUSY, black hole configurations, Freudenthal and rank system constructions. These result… Show more

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Cited by 6 publications
(12 citation statements)
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“…However, in order to generate entanglement in EBH systems through PQ symplectic transformations and thus realize "EBH quantum circuits" and "EBH quantum gates" in the context of BHQC [45], one can employ simpler composed PQ operators, namely:…”
Section: Entanglement Pq Operators and Complexificationmentioning
confidence: 99%
See 4 more Smart Citations
“…However, in order to generate entanglement in EBH systems through PQ symplectic transformations and thus realize "EBH quantum circuits" and "EBH quantum gates" in the context of BHQC [45], one can employ simpler composed PQ operators, namely:…”
Section: Entanglement Pq Operators and Complexificationmentioning
confidence: 99%
“…As observed, e.g., in [28], this is a crucial step in order to implement a quantum mechanical computation (such as the ones exploited by the "EBH quantum circuits" and "EBH quantum gates" [45]), since in QIT, all parameters are generally complex and not real (as instead, the electric and magnetic charges of an EBH are). This clearly implies that the PQ symplectic transformations themselves should be considered on a complex ground field C, since they act on the complex vector space R C , on which G 4 (C) acts linearly, but non-transitively.…”
Section: Entanglement Pq Operators and Complexificationmentioning
confidence: 99%
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