activity
20052018
most citedQuantum fidelity measures for mixed states

173 citations · 471 across the 12 of their papers we have counts for

collaborators

12 papers

quant-ph2018★ 173 cited

Quantum fidelity measures for mixed states

Yeong-Cherng Liang, Yu-Hao Yeh, Paulo E. M. F. Mendonça +3

Applications of quantum technology often require fidelities to quantify performance. These provide a fundamental yardstick for the comparison of two quantum states. While this is s…

quant-ph2016★ 24 cited

Maximally entangled mixed states for qubit-qutrit systems

Paulo E. M. F. Mendonca, Marcelo A. Marchiolli, Samuel R. Hedemann

We consider the problems of maximizing the entanglement negativity of X-form qubit-qutrit density matrices with (i) a fixed spectrum and (ii) a fixed purity. In the first case, the…

quant-ph2015★ 5 cited

Maximally genuine multipartite entangled mixed X-states of N-qubits

Paulo E. M. F. Mendonca, Seyed Mohammad Hashemi Rafsanjani, Diógenes Galetti +1

For every possible spectrum of -dimensional density operators, we construct an -qubit X-state of same spectrum and maximal genuine multipartite (GM-) concurrence, hence cha…

quant-ph2015★ 3 cited

Heuristic for estimation of multiqubit genuine multipartite entanglement

Paulo E. M. F. Mendonca, Marcelo A. Marchiolli, Gerard J. Milburn

For every N-qubit density matrix written in the computational basis, an associated "X-density matrix" can be obtained by vanishing all entries out of the main- and anti-diagonals.…

quant-ph2014★ 59 cited

Entanglement universality of two-qubit X-states

Paulo E. M. F. Mendonca, Marcelo A. Marchiolli, Diógenes Galetti

We demonstrate that for every two-qubit state there is a X-counterpart, i.e., a corresponding two-qubit X-state of same spectrum and entanglement, as measured by concurrence, negat…

quant-ph2013★ 14 cited

Theoretical formulation of finite-dimensional discrete phase spaces: II. On the uncertainty principle for Schwinger unitary operators

Marcelo A. Marchiolli, Paulo E. M. F. Mendonca

We introduce a self-consistent theoretical framework associated with the Schwinger unitary operators whose basic mathematical rules embrace a new uncertainty principle that general…