Quantum dynamical maps provide suitable mathematical representation of quantum
evolutions. When representing quantum states by density operators, the evident …

Superposition of trajectories, which modify quantum evolutions by superposing paths
through interferometry, has been utilized to enhance various quantum communication tasks …

We investigate the problem of reversing quantum dynamics, specifically via optimal Petz
recovery maps. We focus on typical decoherence channels, such as dephasing …

We use symmetric measurement operators to construct quantum channels that provide a
further generalization of generalized Pauli channels. The resulting maps are bistochastic …

We study the conditions to produce Markovian semigroups under the convex combinations
of various generalized Weyl dephasing channels. We show that the convex combinations of …

This experimental study aims to investigate the convex combinations of Pauli semigroups
with arbitrary mixing parameters to determine whether the resulting dynamical map exhibits …

We study the convex combinations of the (d+ 1)-generalized Pauli dynamical maps in a
Hilbert space of dimension d. For certain choices of the decoherence function, the maps are …

We identify two broad types of noninvertibilities in quantum dynamical maps, one
necessarily associated with CP indivisibility and one not so. We study the production of (non …

We study the conditions under which a semigroup is obtained upon convex combinations of
channels. In particular, we study the set of Pauli and generalized Pauli channels. We find …

We analyze the connections between the non-Markovianity degree of the most general
phase-damping qubit maps and their legitimate mixtures. Using the results for image non …