entanglement properties of quantum many
... [23-25,15]. Where possible, comparison will be made with results of earlier work on exactly soluble models [26,27,22] or stochastic simulation methods [28]. We also make an interesting simple connection of the Hartree-Jastrow functions with the nilpotent polynomial representation of entanglement [9] ...
... [23-25,15]. Where possible, comparison will be made with results of earlier work on exactly soluble models [26,27,22] or stochastic simulation methods [28]. We also make an interesting simple connection of the Hartree-Jastrow functions with the nilpotent polynomial representation of entanglement [9] ...
Bulk Locality and Quantum Error Correction in AdS/CFT arXiv
... mentioned in the introduction, that is that no nontrivial operator in the CFT can commute with all local CFT operators on Σ. To avoid this contradiction it must be the case that the representations of φ(x) in different wedges are not really all the same operator on the CFT Hilbert space. We can see ...
... mentioned in the introduction, that is that no nontrivial operator in the CFT can commute with all local CFT operators on Σ. To avoid this contradiction it must be the case that the representations of φ(x) in different wedges are not really all the same operator on the CFT Hilbert space. We can see ...
Aggregation Operations from Quantum Computing
... Fuzzy Logic (F L) and Quantum Computing (QC) are important areas of research aiming to collaborate in the description of uncertainty: the former refers to uncertainty modeling in human being’s reasoning, while the latter studies the uncertainty of the real world considering the principles of Quantum ...
... Fuzzy Logic (F L) and Quantum Computing (QC) are important areas of research aiming to collaborate in the description of uncertainty: the former refers to uncertainty modeling in human being’s reasoning, while the latter studies the uncertainty of the real world considering the principles of Quantum ...
