activity
20072024
most citedApproximate quantum error correction for generalized amplitude damping errors

49 citations · 980 across the 80 of their papers we have counts for

collaborators

80 papers

quant-ph2024

Feynman's "Simulating Physics with Computers"

Paul M. Alsing, Carlo Cafaro, Stefano Mancini

This invited essay belongs to a series considering highly influential articles published by the International Journal of Theoretical Physics. In this paper, we highlight the physic…

quant-ph2024

Geodesics for mixed quantum states via their geometric mean operator

Paul M. Alsing, Carlo Cafaro, Shannon Ray

We examine the geodesic between two mixed states of arbitrary dimension by means of their geometric mean operator. We utilize the fiber bundle approach by which the distance betwee…

quant-ph2023★ 1 cited

Geometric aspects of mixed quantum states inside the Bloch sphere

Paul M. Alsing, Carlo Cafaro, Domenico Felice +1

When studying the geometry of quantum states, it is acknowledged that mixed states can be distinguished by infinitely many metrics. Unfortunately, this freedom causes metric-depend…

quant-ph2023

Upper limit on the acceleration of a quantum evolution in projective Hilbert space

Paul M. Alsing, Carlo Cafaro

It is remarkable that Heisenberg's position-momentum uncertainty relation leads to the existence of a maximal acceleration for a physical particle in the context of a geometric ref…

quant-ph2023

From the classical Frenet-Serret apparatus to the curvature and torsion of quantum-mechanical evolutions. Part II. Nonstationary Hamiltonians

Paul M. Alsing, Carlo Cafaro

We present a geometric perspective on how to quantify the bending and the twisting of quantum curves traced by state vectors evolving under nonstationary Hamiltonians. Specifically…

quant-ph2023

From the classical Frenet-Serret apparatus to the curvature and torsion of quantum-mechanical evolutions. Part I. Stationary Hamiltonians

Paul M. Alsing, Carlo Cafaro

It is known that the Frenet-Serret apparatus of a space curve in three-dimensional Euclidean space determines the local geometry of curves. In particular, the Frenet-Serret apparat…