Self-organization of atoms coupled to a chiral reservoir

Tightly confined modes of light, as in optical nanofibers or photonic crystal waveguides, can lead to large optical coupling in atomic systems, which mediates long-range interactions between atoms. These one-dimensional systems can naturally possess couplings that are asymmetric between modes propagating in different directions. Strong long-range interaction among atoms via these modes can drive them to a self-organized periodic distribution. In this talk, we examine the self-organizing behavior of atoms in one dimension coupled to a chiral reservoir.

Nanophotonic quantum interface for a single quantum dot spin qubit

Free lunch served at 12:00

The spin of a single electron confined in a quantum dot is a promising matter qubit for quantum information processing. This spin system possesses microsecond coherence time and allows picosecond timescale control using optical pulses. It is also embedded in a host semiconductor substrate that can be directly patterned to form compact integrated nanophotonic devices for photonic interfaces.

Non-Markovian quantum friction of bright solitons in superfluids

Free lunch served at 12:00 pm.

I will discuss the quantum dissipation of a bright soliton in a quasi-one-dimensional bosonic superfluid. I will argue that due to the integrability of the original problem, usual Ohmic friction proportional to a velocity is absent. It uncovers the non-Ohmic and non-Markovian friction, which can be interpreted as the backreaction of Bogoliubov quasiparticles inelastically scattered by an accelerating soliton, which represents an analogue of the Abraham-Lorentz force known in electrodynamic.

The computational complexity of calculating ground state energies to very high precision

Free lunch served at 12:00

Computational complexity theory studies the classification of computational problems according to the resources required to solve them. An important problem in quantum complexity theory is the local Hamiltonian problem - given a Hamiltonian composed of local terms, determine its ground state energy up to polynomial precision.