Michel Planat

most citedQudits of composite dimension, mutually unbiased bases and projective ring geometry

17 citations · 17 across the 2 of their papers we have counts for

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quant-ph2018

Universal quantum computing and three-manifolds

Michel Planat, Raymond Aschheim, Marcelo M. Amaral +1

A single qubit may be represented on the Bloch sphere or similarly on the $3$ -sphere $S^{3}$ . Our goal is to dress this correspondence by converting the language of universal quantum…

quant-ph2007★ 17 cited

Qudits of composite dimension, mutually unbiased bases and projective ring geometry

Michel Planat, Anne-Céline Baboin

The $d^{2}$ Pauli operators attached to a composite qudit in dimension $d$ may be mapped to the vectors of the symplectic module $Z_{d}^{2}$ ( $Z_{d}$ the modular ring…