Ultracold Quantum Gases: An Experimental Review Herwig Ott University of Kaiserslautern OPTIMAS...
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Ultracold Quantum Gases: An Experimental Review Herwig Ott University of Kaiserslautern OPTIMAS Research Center
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Transcript of Ultracold Quantum Gases: An Experimental Review Herwig Ott University of Kaiserslautern OPTIMAS...
- Slide 1
- Ultracold Quantum Gases: An Experimental Review Herwig Ott University of Kaiserslautern OPTIMAS Research Center
- Slide 2
- Outline Laser cooling, magnetic trapping and BEC Optical dipole traps, fermions Optical lattices: Superfluid to Mott insulator transition Magnetic microtraps: Atom chips and 1D physics
- Slide 3
- Outline Feshbach resonances: taming the interaction The BEC-BCS transition Single atom detection
- Slide 4
- Lab impressions from all over the world Tbingen Munich Austin Osaka
- Slide 5
- Magneto-optical trap (MOT) MOT: 3s, 1 x 10 9 atoms
- Slide 6
- MOT: Limits and extensions Temperature: 50 150 K for alkalis Atom number: 1 10 9 Narrow transitions: below 1K (e.g. Strontium) Single atom MOT (strong quadrupole field) Huge loading rate (Zeeman slower, 2D-MOT)
- Slide 7
- The beauty of magneto-optical traps sodium lithium strontium ytterbiumerbiumdysprosium
- Slide 8
- Magnetic trapping Working principle: Magnetic field minimum provides trapping potential Evaporative cooling with radio frequency induced spin flips Technical issues: heat production in the coils, control of field minimum Pros: robust, large atom number Cons: long cooling cycle (20 s 60 s), limited optical access
- Slide 9
- Magnetic traps for neutral atoms Ioffe- Pritchard trap 4 cm Clover leaf trap
- Slide 10
- Imaging an ultracold quantum gas Time of flight technique Credits: Immanuel Bloch
- Slide 11
- Standard Bose-Einstein condensation classical gas coherent matter wave T c ~ 1K Bose-Einstein condensation
- Slide 12
- The first BEC 1995: Cornell and Wieman, Boulder
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- The early phase: 1995 - 1999 expansion: MIT Boulder Duke condensate fraction speed of sound
- Slide 14
- The early phase: 1995 - 1999 Interference between two condensates (MIT) MIT
- Slide 15
- The early phase: 1995 - 1999 Vortices Boulder
- Slide 16
- Optical dipole traps Working principle: exploit AC Stark shift single beam dipole trapcrossed dipole trap 1 mm
- Slide 17
- Optical dipole traps Requirements for a good dipole trap: a lot of laser power: 100 W @ 1064 nm available Pro: independent of magnetic sub-level, magnetic field becomes free parameter Con: high power laser, stabilization, limited trap depth -> smaller atom number Arbitrary trapping potentials possible
- Slide 18
- Ultracold Fermi gases The challenge: 1.Identical fermions do not collide at ultralow temperatures 2.Fermions are more subtle than bosons -> everything is more difficult The solution: Take tow different spin-states or admix bosons Duke university
- Slide 19
- Ultracold Fermi gases Bose-Fermi mixtures Bosons (rubidium) Fermions (potassium) After release from the trap Florence
- Slide 20
- Optical lattices Band structure Laser configuration 2D lattice (makes 1D tubes) 3D lattice
- Slide 21
- Optical lattices Expansion of a superfluid: interference pattern visible Expansion without coherence Munich
- Slide 22
- Optical lattices Superfluidity: tunneling dominates Mott insulator: Interaction energy Dominates (no interference)
- Slide 23
- Atoms meet solids: atom chips Working principle: make miniaturized magnetic traps with minaturized electric wires: Magnetic field of a wire Homogeneous Offest-field Trapping potential for the atoms along the wire => one-dimensional geometry
- Slide 24
- Atom chips Todayss setup: Basel
- Slide 25
- Atom chips: 1D physics Radial confinement leads to stronger interaction Lieb-Liniger interaction parameter: Induced antibunching: Tonks-Girardeau gas Penn state
- Slide 26
- Newtons cradle with atoms Penn State
- Slide 27
- Feshbach resonances Microscopic innteraction mechanisms between the ultacold atoms: s-wave scattering, and (more and more often) dipole-dipole interaction Change the s-wave scattering length via magnetic field: Working principle:
- Slide 28
- Generic properties of a Feshbach resonance The situation for fermionic 6 Li: Attractive interaction Repulsive interaction Unitary regime
- Slide 29
- Making ultracold molecules Evaporative cooling in a dipole trap a = + 3500 a 0 a = - 3500 a 0 Maximum possible number of trapped non-interacting fermions Innsbruck
- Slide 30
- Molecules form Bose-Einstein condensates Result: bimodal distribution of molecular density distribution Condensate fraction Boulder Two fermionic atoms form a bosonic molecule
- Slide 31
- Controlling the interaction between fermions a>0: weak repulsive interaction, BEC of molecules a