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Dipole-dipole interactions in Rydberg states
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Outline Strontium experiment overview Routes to blockade Dipole-dipole effects
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Team strontium Matt JonesCharles Adams MeDan Sadler Danielle Boddy Christophe Vaillant
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Rydberg physics Rydberg atoms: States of high principal n Strong, tunable interactions Position Column density Excited state Ground state
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Spatial measurements Automatic translation state Lens setup
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Autoionization 5s 2 5s5p 5sns(d) 5s Sr + 5pns(d) λ 1 = 461 nm λ 2 = 413 nm λ 3 = 408 nm Resonant ionization process Increases signal over spontaneous ionization Independent excitation and detection Can give spectral and temporal information
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Preliminary results Time Repeat MOT + Zeeman Probe + Coupling (1 μs) 408 pulse (1 μs) Electric field pulse (5 μs) ~10 6 atoms at 5 mK Camera image for atom number 408 is focused to 10 μm Translation stage stepped Ions detected on an MCP
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Increasing density 5s 2 1 S 0 5s5p 1 P 1 5s4d 1 D 2 5s6s 3 S 1 5s5p 3P23P2 3P13P1 3P03P0 461 nm 679 nm707 nm Current cooling scheme has leak Repumping increases density by approximately an order of magnitude
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Förster zeros T.G. Walker and M. Saffman, PRA 77, 032723 (2008) Long range van der Waals interaction couples pairs of states : radial part of the interaction : angular part of the interaction Förster zero is where is zero Sum over all final states to get total interaction
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Quantization coils I Apply magnetic field to define quantization axis Polarization well defined, can excite specific m J Need to switch fast Avoid losing density External coils too slow Eddy currents in chamber
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Quantization coils II Solution: Use internal coils Vertical excitation beams are orthogonal to autoionizing beam
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Internuclear axis Internuclear axis aligned with quantization axis m J projection good Internuclear axis not aligned with quantization axis m J projection varies Solution: Use S states or make geometry 1D
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Summary Signal to noise of spatial measurements is good Close to blockade densities Need to control polarization to avoid Förster zeros
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