Day 3: Ultracold atoms from a qubit perspective
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1 Cindy Regal Condensed Matter Summer School, 2018 Day 1: Quantum optomechanics Day 2: Quantum transduction Day 3: Ultracold atoms from a qubit perspective
2 Day 1: Quantum optomechanics Day 2: Quantum transduction Day 3: Ultracold atoms from a qubit perspective
3 Day 1: Quantum optomechanics quantum limits to continuous displacement detection Day 2: Quantum transduction conversion from microwave (superconducting qubits) to optical photons (transmission domain) Machinery is that of weak nonlinearity / gaussian states Useful to understanding from perspective of quantum metrology, transducers Day 3: Ultracold atoms from a qubit perspective interfering and entangling bosonic atoms Single atom sources Overview of field of control of individual neutral atoms Some examples of creating Bell states
4 Quantum optomechanics outline Basic interaction and cooling of moving mirror in cavity / interferometer example of more general machinery Example optomechanics experiments Continuous displacement detection and squeezing an old problem Quantum noise and measurement and amplifiers Some of our experiments Will lead into tomorrow can we optically read out the force of a single microwave photon? modern problem of quantum transduction from superconducting qubits
5 Light controls micromechanical motion Micromechanical motion controls light Effectively moving mirrors Radiation pressure Moving capacitor plate Piezoelectrics
6 Optomechanical interaction
7 Optomechanical interaction
8 Range of size scales
9 Our optomechanical device!λ = 1064!nm 0.5 mm Membrane Optical Mode
10 Resolved sideband cooling
11 Reaching quantum limit Optical measurement rate / Photon-phonon exchange rate with propagating field LARGE Thermalization rate with mechanical environment slow
12 Quantum backaction limit of cooling Γ "#$ Amp (arb)
13 Ground-state optomechanical cooling Mechanical!" via sideband thermal asymmetry occupation reach Limit: sideband resolution " '()(* = + 4-.!" = 0.2 extraneous occupation < Optomechanical damping (Hz) / Data here: R. W. Peterson et al., PRL (2016) Ground state cooling: Teufel et al., Nature (2011), Chan et al., Nature (2012), Khalili et al., PRA (2012)
14 Gravitational wave detection Gravitational wave detector (simplified version) Test mass ~kg Beamsplitter Laser Test mass LIGO 4 km Photodetector Sensitive optical interferometer Aims to detect ~ m
15 In limit of strong probing Laser Test mass kw ~kg Beamsplitter Test mass No longer immutable structure Light pressure on mirrors important radiation pressure Vladimir Braginsky, 1970 s instabilities Photodetector
16 In limit of strong probing Laser Test mass kw ~kg Beamsplitter Test mass Effect on signal to noise? Will radiation forces combined with fluctuations of light obscure the motion? Photodetector
17 Continuous measurement: Round 1 x Test mass Back of the envelope calculation (Heisenberg microscope argument) Consider free mass limit - time small compared to oscillation period To measure passing wave must measure more than once
18 Source of backaction: Radiation pressure SN Our terminology: Radiation pressure shot noise (RPSN) Test mass Laser Photodetector
19 Standard quantum limit in continuous detection! "" Frequency Frequency Frequency
20 Standard quantum limit in continuous detection! "" Frequency Frequency Frequency SQL on mechanical resonance Added! "" # $ shot-noise Backaction Measurement added noise Ideal and standard probe Mechanical zero-point level normalized probe power (p)
21 Added noise for two-quadrature measurements A. A. Clerk, Introduction to quantum noise, measurement, and amplification, RMP (2010)
22 Experiment: Observation of RPSN khz RPSN: Radiation Pressure Shot Noise Displacement spectral density on mechanical resonance (units of SQL) Frequency (MHz) RPSN Thermal Motion In 4 K cryostat Measurement strength relative to P SQL T. P. Purdy et al., Science (2013)
23 Squeezing of light: Correlations in quantum noise Radiation pressure shot noise (amplitude of light) drives mechanics, writes back onto cavity (phase of light) Homodyne detector Power Spectrum / SN Ponderomotive Squeezing shot noise 1.54 Frequency (MHz) 1.56 Optomechanical squeezing observed with: Cold gases: D. W. Brooks D. M. Stamper-Kurn, Nature (2012) Nanomechanical devices: A.-H. Safavi-Naeini O. Painter, Nature (2013); T. P. Purdy et. al., PRX (2013)
24 Illustrated guide to broadband detection Frequency dependence for backaction-limited probe 10 ' ((! !! # Γ # /2
25 LIGO measurement context LIGO collaboration, Nature Physics (2011) First O1 run of advanced LIGO LIGO collaboration
26 Illustrated guide to broadband detection 10 back action! = 90 & '' ( zero-point fluctuations 0.01 shot-noise QL SQL ( ( * Γ * /2 QL quantum limit for two mechanical quadrature measurement
27 Using ponderomotive squeezing ( )) * back action zero-point fluctuations! = 90 Variational readout Varied!! = shot-noise QL SQL * *, Γ, /2 Variational ideas: S. P. Vyatchanin and E. A. Zubova, Phys. Lett. A (1995). H. J. Kimble et al. PRD (2001)
28 As a function of probe power 10 & & ( Γ ( /2 = 5 +,, - 1 shot-noise! = 25! = 90 backaction zero-point motion normalized probe power A. A. Clerk, Introduction to quantum noise, measurement, and amplification, RMP (2010)
29 Analysis
30 SQL and off-resonant SQL measurements Probe damped mechanics with on-cavity-resonance probe Shot noise limit given finite optical efficiency (35%) $% = 1.3 on mechanical resonance! "" # Shot noise limit 10 linewidths off resonance Normalized probe power
31 SQL and off-resonant SQL measurements Sxx 1 Sxx (!! m )/ normalized probe power
32 Idea of variational readout Sxx 10 1 = 45 Sxx(!)/ m(!) 10 1/ p =1.7 SQL (!! m )/ = = (!!"!! m # )/ $/& N. S. Kampel C. A. Regal PRX (2017)
33 Illustrated guide to broadband detection back action! = 90 synodyne Variational synodyne Variational readout Varied! ( )) * zero-point motion! = 25 shot-noise QL SQL * *, Γ/2 L. Buchmann et al., PRL (2016)
34 Thermal noise ubiquitous problem in metrology State of the art reference cavities low freq tails Tail grows with material loss (smaller Q) Crystalline materials are desired We live in a forest of modes at higher frequency G. D. Cole et al. Nature Photonics (2013)
35 Phononic crystals Period structures: Phononic crystal Control mode structure Reduce acoustic energy at lossy boundary displacement (m) Displacement on membrane predicted bandgap with crystal plain chip Frequency (MHz) Mayer Alegre et al., Optics Express (2011); Yu et al., APL (2014) Y. Tsaturyan et al., Nature Nanotech (2016); M. Yuan Steele, APL (2015) 4 5
36 Extreme mechanical properties M. Yuan Steele, APL (2015) R. Fischer et al., in preparation Drive membrane and watch energy decay Corresponding heating rate = 10 quanta/ms T=40 mk
37 The team Regal group optomechanics team Max Urmey Bob Peterson Ran Fischer Gabriel Assumpcao (undergrad) Nir Kampel Oliver Wipfli DURIP
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