80 citations · 150 across the 8 of their papers we have counts for
8 papers
Core filling and snaking instability of dark solitons in spin-imbalanced superfluid Fermi gases
Matthew D. Reichl, Erich J. Mueller
We use the time-dependent Bogoliubov de Gennes equations to study dark solitons in three-dimensional spin-imbalanced superfluid Fermi gases. We explore how the shape and dynamics o…
Dynamics of pattern-loaded fermions in bichromatic optical lattices
Matthew Reichl, Erich Mueller
Motivated by experiments in Munich (M. Schreiber et. al. Science \textbf{349}, 842), we study the dynamics of interacting fermions initially prepared in charge density wave states…
Quasiparticle Dispersions and Lifetimes in the Normal State of the BCS-BEC Crossover
Matthew D. Reichl, Erich J. Mueller
We compute the spectral density in the normal phase of an interacting homogenous Fermi gas using a T-matrix approximation. We fit the quasiparticle peaks of the spectral density to…
Floquet Edge States with Ultracold Atoms
Matthew Reichl, Erich Mueller
We describe an experimental setup for imaging topologically protected Floquet edge states using ultracold bosons in an optical lattice. Our setup involves a deep two dimensional op…
Symmetry in Critical Random Boolean Network Dynamics
Shabnam Hossein, Matthew D. Reichl, Kevin E. Bassler
Using Boolean networks as prototypical examples, the role of symmetry in the dynamics of heterogeneous complex systems is explored. We show that symmetry of the dynamics, especiall…
Vortex Ring Dynamics in Trapped Bose-Einstein Condensates
Matthew D. Reichl, Erich J. Mueller
We use the time-dependent Gross-Pitaevskii equation to study the motion of a vortex ring produced by phase imprinting on an elongated cloud of cold atoms. Our approach models the e…
Canalization in the Critical States of Highly Connected Networks of Competing Boolean Nodes
Matthew D. Reichl, Kevin E. Bassler
Canalization is a classic concept in Developmental Biology that is thought to be an important feature of evolving systems. In a Boolean network it is a form of network robustness i…
Phase Diagram for a 2-D Two-Temperature Diffusive XY Model
Matthew D. Reichl, Charo I. Del Genio, Kevin E. Bassler
Using Monte Carlo simulations, we determine the phase diagram of a diffusive two-temperature XY model. When the two temperatures are equal the system becomes the equilibrium XY mod…