The 4th Yamada Symposium Advanced Photons and Science Evolution

Slides:



Advertisements
Similar presentations
Trapped ultracold atoms: Bosons Bose-Einstein condensation of a dilute bosonic gas Probe of superfluidity: vortices.
Advertisements

Dynamics of Spin-1 Bose-Einstein Condensates
Bose-Bose Mixtures: atoms, molecules and thermodynamics near the Absolute Zero Bose-Bose Mixtures: atoms, molecules and thermodynamics near the Absolute.
Ultracold Quantum Gases: An Experimental Review Herwig Ott University of Kaiserslautern OPTIMAS Research Center.
Coherence, Dynamics, Transport and Phase Transition of Cold Atoms Wu-Ming Liu (刘伍明) (Institute of Physics, Chinese Academy of Sciences)
Ultracold Alkali Metal Atoms and Dimers: A Quantum Paradise Paul S. Julienne Atomic Physics Division, NIST Joint Quantum Institute, NIST/U. Md 62 nd International.
Lattice modulation experiments with fermions in optical lattice Dynamics of Hubbard model Ehud Altman Weizmann Institute David Pekker Harvard University.
Fermi surface change across quantum phase transitions Phys. Rev. B 72, (2005) Phys. Rev. B (2006) cond-mat/ Hans-Peter Büchler.
Bose-Fermi Degeneracy in a Micro-Magnetic Trap Seth A. M. Aubin University of Toronto / Thywissen Group February 25, 2006 CIAR Ultra-cold Matter Workshop,
World of ultracold atoms with strong interaction National Tsing-Hua University Daw-Wei Wang.
World of zero temperature --- introduction to systems of ultracold atoms National Tsing-Hua University Daw-Wei Wang.
Anderson localization in BECs
Modeling strongly correlated electron systems using cold atoms Eugene Demler Physics Department Harvard University.
Quantum Entanglement of Rb Atoms Using Cold Collisions ( 韓殿君 ) Dian-Jiun Han Physics Department Chung Cheng University.
Measuring correlation functions in interacting systems of cold atoms Anatoli Polkovnikov Boston University Ehud Altman Weizmann Vladimir Gritsev Harvard.
Graham Lochead YAO 2009 Towards a strontium pyramid MOT Graham Lochead Durham University
Strongly Correlated Systems of Ultracold Atoms Theory work at CUA.
Fractional Quantum Hall states in optical lattices Anders Sorensen Ehud Altman Mikhail Lukin Eugene Demler Physics Department, Harvard University.
Probing many-body systems of ultracold atoms E. Altman (Weizmann), A. Aspect (CNRS, Paris), M. Greiner (Harvard), V. Gritsev (Freiburg), S. Hofferberth.
Ultra-Cold Matter Technology Physics and Applications Seth A. M. Aubin University of Toronto, Canada June 15, 2006 NRC, Ottawa.
Interference of fluctuating condensates Anatoli Polkovnikov Harvard/Boston University Ehud Altman Harvard/Weizmann Vladimir Gritsev Harvard Mikhail Lukin.
Stability of a Fermi Gas with Three Spin States The Pennsylvania State University Ken O’Hara Jason Williams Eric Hazlett Ronald Stites Yi Zhang John Huckans.
New physics with polar molecules Eugene Demler Harvard University Outline: Measurements of molecular wavefunctions using noise correlations Quantum critical.
Selim Jochim, Universität Heidelberg
Dynamics of Quantum- Degenerate Gases at Finite Temperature Brian Jackson Inauguration meeting and Lev Pitaevskii’s Birthday: Trento, March University.
Studying dipolar effects in degenerate quantum gases of chromium atoms G. Bismut 1, B. Pasquiou 1, Q. Beaufils 1, R. Chicireanu 2, T. Zanon 3, B. Laburthe-Tolra.
Kaiserslautern, April 2006 Quantum Hall effects - an introduction - AvH workshop, Vilnius, M. Fleischhauer.
T. Koch, T. Lahaye, B. Fröhlich, J. Metz, M. Fattori, A. Griesmaier, S. Giovanazzi and T. Pfau 5. Physikalisches Institut, Universität Stuttgart Assisi.
Ana Maria Rey March Meeting Tutorial May 1, 2014.
Strongly interacting scale-free matter in cold atoms Yusuke Nishida March 12, MIT Faculty Lunch.
Experiments with Trapped Potassium Atoms Robert Brecha University of Dayton.
Towards a finite ensemble of ultracold fermions Timo Ottenstein Max-Planck-Institute for Nuclear Physics Heidelberg 19th International IUPAP Conference.
Bose-Fermi mixtures in random optical lattices: From Fermi glass to fermionic spin glass and quantum percolation Anna Sanpera. University Hannover Cozumel.
Many-body quench dynamics in ultracold atoms Surprising applications to recent experiments $$ NSF, AFOSR MURI, DARPA Harvard-MIT Eugene Demler (Harvard)
Photoassociation Spectroscopy of Ytterbium Atoms with Dipole-allowed and Intercombination Transitions K. Enomoto, M. Kitagawa, K. Kasa, S. Tojo, T. Fukuhara,
Few-body physics with ultracold fermions Selim Jochim Physikalisches Institut Universität Heidelberg.
Collective excitations in a dipolar Bose-Einstein Condensate Laboratoire de Physique des Lasers Université Paris Nord Villetaneuse - France Former PhD.
Spin-statistics theorem As we discussed in P301, all sub-atomic particles with which we have experience have an internal degree of freedom known as intrinsic.
Collaborations: L. Santos (Hannover) Students: Antoine Reigue, Ariane A.de Paz (PhD), B. Naylor, A. Sharma (post-doc), A. Chotia (post doc), J. Huckans.
Efimov Physics with Ultracold Atoms Selim Jochim Max-Planck-Institute for Nuclear Physics and Heidelberg University.
Physics and Astronomy Dept. Kevin Strecker, Andrew Truscott, Guthrie Partridge, and Randy Hulet Observation of Fermi Pressure in Trapped Atoms: The Atomic.
Strong correlations and quantum vortices for ultracold atoms in rotating lattices Murray Holland JILA (NIST and Dept. of Physics, Univ. of Colorado-Boulder)
Light scattering and atom amplification in a Bose- Einstein condensate March 25, 2004 Yoshio Torii Institute of Physics, University of Tokyo, Komaba Workshop.
Efimov physics in ultracold gases Efimov physics in ultracold gases Rudolf Grimm “Center for Quantum Optics” in Innsbruck Austrian Academy of Sciences.
Prospects for ultracold metastable helium research: phase separation and BEC of fermionic molecules R. van Rooij, R.A. Rozendaal, I. Barmes & W. Vassen.
Experiments with an Ultracold Three-Component Fermi Gas The Pennsylvania State University Ken O’Hara Jason Williams Eric Hazlett Ronald Stites John Huckans.
Experimental determination of Universal Thermodynamic Functions for a Unitary Fermi Gas Takashi Mukaiyama Japan Science Technology Agency, ERATO University.
The anisotropic excitation spectrum of a chromium Bose-Einstein Condensate Laboratoire de Physique des Lasers Université Sorbonne Paris Cité Villetaneuse.
Atoms in optical lattices and the Quantum Hall effect Anders S. Sørensen Niels Bohr Institute, Copenhagen.
Optical lattices for ultracold atomic gases Sestri Levante, 9 June 2009 Andrea Trombettoni (SISSA, Trieste)
Optical lattice emulator Strongly correlated systems: from electronic materials to ultracold atoms.
Condensed matter physics in dilute atomic gases S. K. Yip Academia Sinica.
D. Jin JILA, NIST and the University of Colorado $ NIST, NSF Using a Fermi gas to create Bose-Einstein condensates.
Hidden topological order in one-dimensional Bose Insulators Ehud Altman Department of Condensed Matter Physics The Weizmann Institute of Science With:
Aiming at Quantum Information Processing on an Atom Chip Caspar Ockeloen.
Rotating FFLO Superfluid in cold atom gases Niigata University, Youichi Yanase Tomohiro Yoshida 2012 Feb 13, GCOE シンポジウム「階層の連結」, Kyoto University.
Interazioni e transizione superfluido-Mott. Bose-Hubbard model for interacting bosons in a lattice: Interacting bosons in a lattice SUPERFLUID Long-range.
The Center for Ultracold Atoms at MIT and Harvard Strongly Correlated Many-Body Systems Theoretical work in the CUA Advisory Committee Visit, May 13-14,
Dipolar relaxation in a Chromium Bose Einstein Condensate Benjamin Pasquiou Laboratoire de Physique des Lasers Université Paris Nord Villetaneuse - France.
Functional Integration in many-body systems: application to ultracold gases Klaus Ziegler, Institut für Physik, Universität Augsburg in collaboration with.
1 Vortex configuration of bosons in an optical lattice Boulder Summer School, July, 2004 Congjun Wu Kavli Institute for Theoretical Physics, UCSB Ref:
Phase separation and pair condensation in spin-imbalanced 2D Fermi gases Waseem Bakr, Princeton University International Conference on Quantum Physics.
Agenda Brief overview of dilute ultra-cold gases
Deterministic preparation and control of a few fermion system.
Extremely dilute, but strongly correlated: Experiments with ultracold fermions.
Spin-Orbit Coupling Effects in Bilayer and Optical Lattice Systems
Anderson localization of weakly interacting bosons
Ehud Altman Anatoli Polkovnikov Bertrand Halperin Mikhail Lukin
Spectroscopy of ultracold bosons by periodic lattice modulations
周黎红 中国科学院物理研究所 凝聚态理论与材料计算实验室 指导老师: 崔晓玲 arXiv:1507,01341(2015)
Presentation transcript:

The 4th Yamada Symposium Advanced Photons and Science Evolution 14 June 2010 JICA, Osaka Quantum Simulator Using Ultracold Two-Electron Atoms In an Optical Lattice Thank you chairman. First I thank the organizers for kind invitation to this nice seminar, and giving me a chance to talk about our recent work on Ytterbium.  Title of my talk is quantum degenerate gases of Ytterbium atoms. % I am Takahashi from Kyoto University. Kyoto University, JST Y. Takahashi

Quantum Optics Group Members Let me first introduce our group members. These people have been working very hard for the experiments described in this talk. Before going to the discussion of the Yb experiments, let me briefly show you the results for Rb BEC, % which is related to Okano`s poster. %Our lab is located in the North campus, and is quite close from here, so please visit our lab. at any time. %Mr. Okano and Mr. Fukuhara will present posters tomorrow, so please also visit their posters. NTT: K. Inaba M.Yamashita R. Yamazaki, YT, R. Inoue, K. Shibata, J. Doyle, S. Kato Y. Yoshkawa, S. Uetake, S. Sugawa, S. Taie, H. Hara, H. Shimizu, R. Yamamoto, I. Takahashi R. Namiki , H. Yamada, Y. Takasu, R. Murakami, S. Imai, (S. Tanaka. N. Hamaguchi)

Quantum Simulation “Interesting” “HARD” “Controllable” Many-body Quantum System “Interesting” Many-body Classical System “HARD” Many-body Quantum System “Controllable”

Quantum Simulation Hubbard Model: Magnetism, Superconductivity i-th j-th Magnetism, Superconductivity λ/2 Cold Atoms in Optical Lattice

Quantum Simulation of Hubbard Model using “Cold Atoms in Optical Lattice” λ/2 , as : scattering length Controllable Parameters hopping between lattice sites : t lattice potential :V0 On-site interaction :U Feshbach Resonance :as filling factor (e- or h-doping) :n atom density :n No impurity, No lattice defects, Various geometry

Phase Diagram of High-Tc Cuprate Superconductor experiment theory AF SC SC x hole electron hole electron (carrier doping) (carrier doping) [in T. Moriya and K. Ueda, Rep. Prog.Phys.66(2003)1299] There is controversy in the under-dope region

Quantum Simulators using Alkali Atoms Bose-Hubbard Model: Yb Atoms Our Approach two-electron atom 87Rb “Superfluid - Mott-insulator Transition” [M. Greiner, et al., Nature 415,39 (2002)] … Fermi-Hubbard Model: “Formation of Mott-insulator state” [R. Jördens et al., Nature 455, 204 (2008)] 40K [U. Schneider, et al., Science 322,1520(2008)] [K. Günter, et al, PRL96, 180402 (2006)] [S. Ospelkaus, et al, PRL96, 180403 (2006)] Bose-Fermi-Hubbard Model: [Th. Best, et al, PRL102, 030408 (2008)] 87Rb + 40K Bose-Bose-Hubbard Model: [J. Catani, et al, PRA77, 011603(R) (2008)] 87Rb + 41K

Unique Features of Ytterbium Atoms Rich Variety of Isotopes 168Yb (0.13%) 170Yb (3.05%) 171Yb (14.3%) 172Yb (21.9%) 173Yb (16.2%) 174Yb (31.8%) 176Yb (12.7%) This is the result of the calculation of the scattering lengths based on this formula given in this paper. As you can see, the scattering length is very sensitive to the value of the vibrational quantum number at the dissociation energy. We do not know the exact value of this parameter. However, from our previous photoassociation measurement and BEC experiment, We can exclude the very large and very small and negative scattering length for 174Yb. So this is the allowed window. You can see a large variation of scattering length , large positive and large negative, among isotopes according to this calculation. Boson Boson Fermion Boson Fermion Boson Boson

Isotopic Tuning of Interatomic Interaction 25 20 15 10 5 -5 -10 -15 -20 -25 168 170 171 172 173 174 176 13 6.2 4.7 3.4 2.0 0.1 -19 1.9 -0.1 -4.3 -27 11 -0.2 -4.5 -31 23 7.5 -32 22 5.6 7.3 4.2 2.9 -1.3 (nm) Mass number 168 170 171 172 173 174 176 Scattering Length [M. Kitagawa, et al, PRA77, 012719 (2008)] This is the result of the calculation of the scattering lengths based on this formula given in this paper. As you can see, the scattering length is very sensitive to the value of the vibrational quantum number at the dissociation energy. We do not know the exact value of this parameter. However, from our previous photoassociation measurement and BEC experiment, We can exclude the very large and very small and negative scattering length for 174Yb. So this is the allowed window. You can see a large variation of scattering length , large positive and large negative, among isotopes according to this calculation. Collaboration with R. Ciurylo, P. Naidon, P. Julienne

Unique Features of Ytterbium Atoms Ultra-narrow Optical Transitions ~15 s (10~40 mHz) ~23 s (15 mHz) 507 nm 578 nm 1S0 3P0 3P2 High-resolution laser spectroscopy as a Local Probe This is the result of the calculation of the scattering lengths based on this formula given in this paper. As you can see, the scattering length is very sensitive to the value of the vibrational quantum number at the dissociation energy. We do not know the exact value of this parameter. However, from our previous photoassociation measurement and BEC experiment, We can exclude the very large and very small and negative scattering length for 174Yb. So this is the allowed window. You can see a large variation of scattering length , large positive and large negative, among isotopes according to this calculation. High-spatial resolution Optical Magnetic Resonance Imaging

Outline of Talk Preparation of Quantum Degenerate Gases BEC, Fermi Degeneracy, Mixture Experiments of Atoms in an Optical Lattice Let me Now switch to the main topic of Yb experiments. First I show you unique properties of Yb atoms. Next I will describe in detail our experiments toward quantum degeneracy both for bosonic and fermionic isotopes. Finally, I summarize my talk and I will mention the unique future possibility, if I have a time. Boson, Fermion, Mixtures Prospects

Outline of Talk Preparation of Quantum Degenerate Gases BEC, Fermi Degeneracy, Mixture Experiments of Atoms in an Optical Lattice Let me Now switch to the main topic of Yb experiments. First I show you unique properties of Yb atoms. Next I will describe in detail our experiments toward quantum degeneracy both for bosonic and fermionic isotopes. Finally, I summarize my talk and I will mention the unique future possibility, if I have a time. Boson, Fermion, Mixtures Prospects

Optical Imaging Cold Atoms CCD Time-of-Flight Image: Iincident(x,y) resonant probe light Iincident(x,y) lens CCD Itransmission(x,y) “The atom distribution after certain time from the sudden release of the atoms corresponds to the momentum distribution” Time-of-Flight Image:

Preparation of Quantum Degenerate Gases Optical Trap (FORT) Cold Hot Bose-Einstein Condensation N~105 T~100nK 174Yb [Y. Takasu et al., PRL 91, 040404 (2003)] gravity This is the result of the calculation of the scattering lengths based on this formula given in this paper. As you can see, the scattering length is very sensitive to the value of the vibrational quantum number at the dissociation energy. We do not know the exact value of this parameter. However, from our previous photoassociation measurement and BEC experiment, We can exclude the very large and very small and negative scattering length for 174Yb. So this is the allowed window. You can see a large variation of scattering length , large positive and large negative, among isotopes according to this calculation.

Quantum Degenerate Yb Gases Boson [Y. Takasu et al., PRL 91, 040404 (2003)] [T. Fukuhara et al., PRA 76, 051604(R)(2007)] 174Yb 160µm TOF: 10ms 120 µm TOF: 8 ms 176Yb 168Yb(0.13%) 30 µm 170Yb This is the result of the calculation of the scattering lengths based on this formula given in this paper. As you can see, the scattering length is very sensitive to the value of the vibrational quantum number at the dissociation energy. We do not know the exact value of this parameter. However, from our previous photoassociation measurement and BEC experiment, We can exclude the very large and very small and negative scattering length for 174Yb. So this is the allowed window. You can see a large variation of scattering length , large positive and large negative, among isotopes according to this calculation. Fermion [T. Fukuhara et al., PRL. 98, 030401 (2007)] [S. Taie et al ., arxiv:1005.3710] 171Yb(I=1/2) T/TF =0.3 (2-component) 173Yb(I=5/2) T/TF =0.14 (6-component)

Ultracold 173Yb: Fermi Gas with 6-spin components [S. Taie et al ., arxiv:1005.3710] SU(6) system novel magnetism [M. A. Cazalilla, et al., N. J. Phys11, 103033(2009); M. Hermele et al.,PRL 103, 135301(2009), A. V. Gorshkov, et al., Nat. Phys. 6, 289(2010)] mF= -3/2 -1/2 -5/2 +3/2 +1/2 +5/2 “Optical Stern-Gerlach Effect” σ+ σ– -5/2, -3/2, -1/2 +5/2, +3/2, +1/2 g TOF 7ms 1S0–3P1 Δ~2π×4GHz, 10mW, 3.4ms, 90µm

Quantum Degenerate Mixtures of Yb [T. Fukuhara et al., Phys. Rev. A 79, 021601(R) (2008); in preparation ] 173Yb(Fermion) +174Yb(Boson) NB~3×104, BEC 173Yb(Fermion) +170Yb(Boson) NB~8×103, BEC 170Yb(10ms) 173Yb(4ms) 174Yb(Boson)+ 176Yb(Boson) NB~6×104, BEC NB~2×104 171Yb(Fermion) + 173Yb(Fermion) 171Yb(m=+1/2) 173Yb(m=+5/2) T/TF = 0.3 T/TF = 0.33

SU(2)×SU(6) Symmetry 171Yb: N = 8.0×103 T = 95 nK [S. Taie et al ., arxiv:1005.3710] 171Yb: N = 8.0×103 T = 95 nK T/TF = 0.46 (2-component) 173Yb: N = 1.1×104 T = 87 nK T/TF = 0.54 (6-component) [Theory: D. B. M. Dickerscheid et al ., Phys. Rev. A 77, 053605 (2008)] “Spinor Superfluidity”

Outline of Talk Preparation of Quantum Degenerate Gases BEC, Fermi Degeneracy, Mixture Experiments of Atoms in an Optical Lattice Let me Now switch to the main topic of Yb experiments. First I show you unique properties of Yb atoms. Next I will describe in detail our experiments toward quantum degeneracy both for bosonic and fermionic isotopes. Finally, I summarize my talk and I will mention the unique future possibility, if I have a time. Boson, Fermion, Mixtures Prospects

Bose-Fermi Mixture in a 3D optical lattice Repulsive Interaction: aBF = +7.3 nm 174Yb(Boson) +173Yb(Fermion): aBB = +5.6 nm aFF = +10.6 nm Attractive Interaction: aBF = -4.3 nm 170Yb(Boson) +173Yb(Fermion): aBB = +3.4 nm aFF = +10.6 nm λlattice= 532 nm VB ~ VF ωB ~ ωF tB ~ tF ΔzB ~ ΔzF λlattice= 532 nm λlattice= 532 nm

Photoassociation(PA) Study of Atoms in an Optical Lattice [T. Rom, et al., PRL93, 073002(2004)]

Outline of Talk Preparation of Quantum Degenerate Gases BEC, Fermi Degeneracy, Mixture Experiments in an Optical Lattice Let me Now switch to the main topic of Yb experiments. First I show you unique properties of Yb atoms. Next I will describe in detail our experiments toward quantum degeneracy both for bosonic and fermionic isotopes. Finally, I summarize my talk and I will mention the unique future possibility, if I have a time. Boson, Fermion, Mixtures Prospects

Prospects f Optical Feshbach Resonance Using Intercombination Transition Modulation Index λ/2=278 nm 174Yb BEC [K. Enomoto et al.,PRL. 101, 060406 (2008)] [R. Yamazaki et al.,arXiv:1005.3372] Single Site Addressing in an Optical Lattice f [K. Shibata et al., App. Phys. B 97, 753(2009)] 171Yb Nuclear Spin Squeezing [T. Takano et al., PRL. 102, 033601 (2009), T. Takano et al., PRL. 104, 013602 (2010)] YbLi polar molecule [M. Okano et al., App. Phys. B 98, 2(2009)] Simultaneous Optical Trapping

Single Site Addressing: Optical Magnetic Resonance Imaging (MRI) [K. Shibata et al., App. Phys. B 97, 753(2009)] 3P2 Spatial resolution: 250 nm Magnetic field gradient Spectral Resolution Optical absorption line of linewidth 15 mHz ~15 s 1S0-3P2: 507 nm In addition, it is also interesting to perform the optical MRI using this transition. With the modest conditions of 1kHz resolution and 10 G/cm field gradient, Spatial resolution becomes less than 1 micron. The field gradient like this is created by such saddle coils. Esspecially interesting is To apply this technique to atoms in an optical lattice. By 1D field gradient, we can select one particular layer. And by 2D field gradient, we can select one particular line. And by 3D field gradient, we can ultimately select one lattice site. 1S0 f “Optical Spectrum of 1S0-3P2 transition” Nagaoka-ferro Quantum Computation

Cold Atoms in a Thin Glass Cell 1D lattice Transfered Optical Tweezer BEC Formation MOT 14 mm

Summary Preparation of Quantum Degenerate Gases: BEC: 174Yb, 170Yb, 176Yb, 168Yb FDG: 173Yb, 171Yb, Mixture: 174Yb+ 173Yb(BF), 170Yb+ 173Yb(BF), 176Yb+ 174Yb(BB), 171Yb+ 173Yb(FF) Experiments of Atoms in an Optical Lattice: Bose-Fermi Mixtures in a 3D Optical Lattice Prospects: Optical Feshbach Resonance Single Site Addressing Using 3P2 State in an Optical Lattice 171Yb Nuclear Spin Squeezing YbLi polar molecule

Thank you very much for attention 16 August Mount Daimonji at Kyoto