We introduce the notion of proper unitary connective-gate and we prove that entanglement cannot be characterized by such gates. We consider then a larger class of gates (called pseudo-unitary gates), which contains both the unitary and the antiunitary quantum operations. By using a mixed language (a proper extension of the standard quantum computational language), we show how a logical characterization of entanglement is possible in the framework of a mixed semantics, which generalizes both the unitary and the pseudo-unitary quantum computational semantics.
(2015). Entanglement and Quantum Logical Gates. Part II [journal article - articolo]. In INTERNATIONAL JOURNAL OF THEORETICAL PHYSICS. Retrieved from http://hdl.handle.net/10446/52280
Entanglement and Quantum Logical Gates. Part II
LEPORINI, Roberto;
2015-01-01
Abstract
We introduce the notion of proper unitary connective-gate and we prove that entanglement cannot be characterized by such gates. We consider then a larger class of gates (called pseudo-unitary gates), which contains both the unitary and the antiunitary quantum operations. By using a mixed language (a proper extension of the standard quantum computational language), we show how a logical characterization of entanglement is possible in the framework of a mixed semantics, which generalizes both the unitary and the pseudo-unitary quantum computational semantics.File | Dimensione del file | Formato | |
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