Luka Milanovic

State-dependent Gaussian gate set using an optical tweezer for trapped ions

Philip Leindecker, Luka Milanovic, Tanja Behrle, Edgar Brucke, Matteo Marinelli, Julian Schmidt, Jonathan Home, Cornelius Hempel

Abstract

We demonstrate a state-dependent Gaussian gate set on the motional modes of trapped $^{40}$Ca$^+$ ions, realized with an optical tweezer. Dynamic control of the tweezer intensity and position enables local displacement, squeezing, phase-space rotation, and beamsplitter operations, constituting a complete gate set. By varying the tweezer position relative to the ion, we show how the strength of each operation is set by the corresponding spatial derivative of the local optical potential. We further demonstrate the inherent dependence of each operation on the ion's internal state and use coherent spin-motion coupling provided by the tweezer to create a motional cat state. Our work establishes optical tweezers as a unified and local resource for continuous-variable quantum control in trapped ion systems.

Direct observation of the optical Magnus effect with a trapped ion

Philip Leindecker [1,2,3], Louis P. H. Gallagher, Edgar Brucke [1,2], Dominique Zehnder [1,2], Luka Milanovic [1,2], Matteo Marinelli [1,2,4], Rene Gerritsma [3,5], Robert J. C. Spreeuw, Jonathan Home [2,6], Cornelius Hempel [1,2,6]

Abstract

We directly observe and spatially map an optical analog of the Magnus effect, where intrinsic spin-orbit-like coupling of light generates a spin-dependent transverse displacement of the atom-light interaction profile for a $^{40}$Ca$^+$ ion. Probed on a quadrupole transition using a tightly focused beam, we observe displacements of the maximum in the profile of the effective interaction by several 100 nm originating from intrinsic longitudinal electric field components beyond the paraxial approximation. The tight focus of the beam induces additional transverse polarization gradients, which we characterize through a phase-sensitive measurement and spatial maps for different beam configurations. The results establish the physical basis of polarization-gradient interactions relevant to optical tweezer-based quantum control.