Stian Thomas Heimdal Hartman

• Hartman, Stian Thomas Heimdal; Winther, Hans Arnold & Mota, David (2022). Constraints on self-interacting Bose-Einstein condensate dark matter using large-scale observables. Journal of Cosmology and Astroparticle Physics (JCAP). ISSN 1475-7516. 2022(2). doi: 10.1088/1475-7516/2022/02/005.
• Hartman, Stian Thomas Heimdal; Winther, Hans Arnold & Mota, David (2021). Dynamical friction in Bose-Einstein condensed self-interacting dark matter at finite temperatures, and the Fornax dwarf spheroidal. Astronomy and Astrophysics (A & A). ISSN 0004-6361. 647. doi: 10.1051/0004-6361/202039865.
• Hartman, Stian; Winther, Hans Arnold & Mota, David (2020). Collapse of spherical overdensities in superfluid models of dark matter. Astronomy and Astrophysics (A & A). ISSN 0004-6361. 639. doi: 10.1051/0004-6361/201937263. Full text in Research Archive
• Hartman, Stian Thomas; Erlandsen, Eirik & Sudbø, Asle (2018). Superfluid drag in multicomponent Bose-Einstein condensates on a square optical lattice. Physical review B (PRB). ISSN 2469-9950. 98(024512). doi: 10.1103/PhysRevB.98.024512. Show summary

  The superfluid drag coefficient of a weakly interacting three-component Bose-Einstein condensate is computed on a square optical lattice deep in the superfluid phase, starting from a Bose-Hubbard model with componentconserving, on-site interactions and nearest-neighbor hopping. At the mean-field level, Rayleigh-Schrödinger perturbation theory is employed to provide an analytic expression for the drag density. In addition, the Hamiltonian is diagonalized numerically to compute the drag within mean-field theory at both zero and finite temperatures to all orders in intercomponent interactions.Moreover, path integral Monte Carlo simulations, providing results beyond mean-field theory, have been performed to support the mean-field results. In the two-component case the drag increases monotonically with the magnitude of the intercomponent interaction γAB between the two components A and B. The increase is independent of the sign of the intercomponent interaction. This no longer holds when an additional third component C is included. Instead of increasing monotonically, the drag can either be strengthened or weakened depending on the details of the interaction strengths, for weak and moderately strong interactions. The general picture is that the drag coefficient between component A and B is a nonmonotonic function of the intercomponent interaction strength γAC between A and a third component C. For weak γAC compared to the direct interaction γAB between A and B, the drag coefficient between A and B can decrease, contrary to what one naively would expect.When γAC is strong compared to γAB, the drag between A and B increases with increasing γAC, as one would naively expect. We attribute the subtle reduction of ρd,AB with increasing γAC, which has no counterpart in the two-component case, to a renormalization of the intercomponent scattering vertex γAB via intermediate excited states of the third condensate C. We briefly comment on how this generalizes to systems with more than three components.

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