Prelude: Quantum phase transitions in correlated metals SC NFL.

Slides:



Advertisements
Similar presentations
Inhomogeneous Superconductivity in the Heavy Fermion CeRhIn 5 Tuson Park Department of Physics, Sungkyunkwan University, Suwon , South Korea IOP.
Advertisements

Observation of a possible Fulde-Ferrell-Larkin-Ovchinnikov (FFLO) state in CeCoIn 5 Roman Movshovich Andrea Bianchi Los Alamos National Laboratory, MST-10.
Theory of the pairbreaking superconductor-metal transition in nanowires Talk online: sachdev.physics.harvard.edu Talk online: sachdev.physics.harvard.edu.
From weak to strong correlation: A new renormalization group approach to strongly correlated Fermi liquids Alex Hewson, Khan Edwards, Daniel Crow, Imperial.
Soft phonon mode and superconducting properties of 2H-NbS2
Pressure induced quantum phase transitions in d- and f-electron systems Vladimir A. Sidorov Institute for High Pressure Physics of Russian Academy of Sciences.
Probing Superconductors using Point Contact Andreev Reflection Pratap Raychaudhuri Tata Institute of Fundamental Research Mumbai Collaborators: Gap anisotropy.
Quantum Critical Behavior of Disordered Itinerant Ferromagnets D. Belitz – University of Oregon, USA T.R. Kirkpatrick – University of Maryland, USA M.T.
Dynamic Phase Separation in Manganites Luis Ghivelder IF/UFRJ – Rio de Janeiro Main collaborator: Francisco Parisi CNEA – Buenos Aires.
Photons muons neutrons Tuning the static spin-stripe phase and superconductivity in La 2-x Ba x CuO 4 (x = 1/8) by hydrostatic pressure Zurab Guguchia.
Negative Oxygen Isotope Effect on the Static Spin Stripe Order in La Ba CuO 4 Z. Guguchia, 1 R. Khasanov, 2 M. Bendele, 1 E. Pomjakushina,
D-wave superconductivity induced by short-range antiferromagnetic correlations in the Kondo lattice systems Guang-Ming Zhang Dept. of Physics, Tsinghua.
 Single crystals of YBCO: P. Lejay (Grenoble), D. Colson, A. Forget (SPEC)  Electron irradiation Laboratoire des Solides Irradiés (Ecole Polytechnique)
Rinat Ofer Supervisor: Amit Keren. Outline Motivation. Magnetic resonance for spin 3/2 nuclei. The YBCO compound. Three experimental methods and their.
Quantum Criticality. Condensed Matter Physics (Lee) Complexity causes new physics Range for CMP.
H. C. Ku Department of Physics, National Tsing Hua University, Hsinchu, Taiwan 300, R.O.C. with: B. N. Lin, P. C. Guan, Y. C. Lin, T. Y. Chiu, M. F. Tai.
Quasiparticle anomalies near ferromagnetic instability A. A. Katanin A. P. Kampf V. Yu. Irkhin Stuttgart-Augsburg-Ekaterinburg 2004.
Universality in ultra-cold fermionic atom gases. with S. Diehl, H.Gies, J.Pawlowski S. Diehl, H.Gies, J.Pawlowski.
The attraction of  + to O 2- : using muons to study oxides Steve Blundell Clarendon Laboratory, Dept. Physics, University Of Oxford, UK.
THE STATE UNIVERSITY OF NEW JERSEY RUTGERS Studies of Antiferromagnetic Spin Fluctuations in Heavy Fermion Systems. G. Kotliar Rutgers University. Collaborators:
Superconductivity Characterized by- critical temperature T c - sudden loss of electrical resistance - expulsion of magnetic fields (Meissner Effect) Type.
A1- What is the pairing mechanism leading to / responsible for high T c superconductivity ? A2- What is the pairing mechanism in the cuprates ? What would.
Antiferomagnetism and triplet superconductivity in Bechgaard salts
The Ising Model of Ferromagnetism by Lukasz Koscielski Chem 444 Fall 2006.
Magnetic properties of SmFeAsO 1-x F x superconductors for 0.15 ≤ x ≤ 0.2 G. Prando 1,2, P. Carretta 1, A. Lascialfari 1, A. Rigamonti 1, S. Sanna 1, L.
Heavy Fermions Student: Leland Harriger Professor: Elbio Dagotto Class: Solid State II, UTK Date: April 23, 2009.
Lecture schedule October 3 – 7, 2011  #1 Kondo effect  #2 Spin glasses  #3 Giant magnetoresistance  #4 Magnetoelectrics and multiferroics  #5 High.
Condensed Matter Physics Big Facility Physics26th Jan 2004 Sub Heading “Big Facility” Physics in Grenoble ESRF: X-rays ILL: neutrons.
Investigating the mechanism of High Temperature Superconductivity by Oxygen Isotope Substitution Eran Amit Amit Keren Technion- Israel Institute of Technology.
Ying Chen Los Alamos National Laboratory Collaborators: Wei Bao Los Alamos National Laboratory Emilio Lorenzo CNRS, Grenoble, France Yiming Qiu National.
Magnetism in Azurite Studied by Muon Spin Rotation (a status report) M. Kraken, S. Süllow and F.J. Litterst IPKM, TU Braunschweig A.U.B. Wolter, IFW Dresden.
NMR evidence for spatial correlations between spin and charge order in (La,Eu) 2-x Sr x CuO 4 Nicholas Hans-Joachim Grafe, Los Alamos.
MgB2 Since 1973 the limiting transition temperature in conventional alloys and metals was 23K, first set by Nb3Ge, and then equaled by an Y-Pd-B-C compound.
Quantum Spin Glasses & Spin Liquids.  QUANTUM RELAXATION Ising Magnet in a Transverse Magnetic Field (1) Aging in the Spin Glass (2) Erasing Memories.
Proposal for a High Intensity Chopper Spectrometer at LANSCE Science requiring high sensitivity neutron spectroscopy Limitations of current instrumentation.
Incommensurate correlations & mesoscopic spin resonance in YbRh 2 Si 2 * *Supported by U.S. DoE Basic Energy Sciences, Materials Sciences & Engineering.
NAN ZHENG COURSE: SOLID STATE II INSTRUCTOR: ELBIO DAGOTTO SEMESTER: SPRING 2008 DEPARTMENT OF PHYSICS AND ASTRONOMY THE UNIVERSITY OF TENNESSEE KNOXVILLE.
Switching of Magnetic Ordering in CeRhIn 5 under Hydrostatic Pressure Kitaoka Laboratory Kazuhiro Nishimoto N. Aso et al., Phys. Rev. B 78, (2009).
 Magnetism and Neutron Scattering: A Killer Application  Magnetism in solids  Bottom Lines on Magnetic Neutron Scattering  Examples Magnetic Neutron.
Coexistence and Competition of Superconductivity and Magnetism in Ho 1-x Dy x Ni 2 B 2 C Hyeon-Jin Doh, Jae-Hyuk Choi, Heon-Jung Kim, Eun Mi Choi, H. B.
2013 Hangzhou Workshop on Quantum Matter, April 22, 2013
¶ CNISM-Dipartimento di Fisica “A. Volta,” Università di Pavia, Pavia, (Italy) ║ Max Planck Institute for Chemical Physics of Solids, Dresden,
会社名など E. Bauer et al, Phys. Rev. Lett (2004) M. Yogi et al. Phys. Rev. Lett. 93, (2004) Kitaoka Laboratory Takuya Fujii Unconventional.
Canadian Neutron Beam Centre, National Research Council
Introduction to Neutron Scattering Jason T. Haraldsen Advanced Solid State II 2/27/2007.
Giorgi Ghambashidze Institute of Condensed Matter Physics, Tbilisi State University, GE-0128 Tbilisi, Georgia Muon Spin Rotation Studies of the Pressure.
Spin Dynamics of Superfluid 3 He in Aerogel Osamu Ishikawa Osaka City University.
Magnetic states of lightly hole- doped cuprates in the clean limit as seen via zero-field muon spin spectroscopy Kitaoka Lab Kaneda Takuya F. Coneri, S.
Self-generated instability of a ferromagnetic quantum-critical point
A Critical Look at Criticality AIO Colloquium, June 18, 2003 Van der Waals-Zeeman Institute Dennis de Lang The influence of macroscopic inhomogeneities.
Superconductivity and non-Fermi-liquid behavior of Ce 2 PdIn 8 V. H. Tran et al., PHYSICAL REVIEW B 83, (2011) Kitaoka Lab. M1 Ryuji Michizoe.
Correlated Electron State in Ce 1-x Yb x CoIn 5 Stabilized by Cooperative Valence Fluctuations Brian M. Maple, University of California, San Diego, DMR.
Non-Fermi Liquid Behavior in Weak Itinerant Ferromagnet MnSi Nirmal Ghimire April 20, 2010 In Class Presentation Solid State Physics II Instructor: Elbio.
Fe As A = Ca, Sr, Ba Superconductivity in system AFe 2 (As 1-x P x ) 2 Dulguun Tsendsuren Kitaoka Lab. Division of Frontier Materials Sc. Department of.
Raman Scattering As a Probe of Unconventional Electron Dynamics in the Cuprates Raman Scattering As a Probe of Unconventional Electron Dynamics in the.
Emergent Nematic State in Iron-based Superconductors
Magnetic Frustration at Triple-Axis  Magnetism, Neutron Scattering, Geometrical Frustration  ZnCr 2 O 4 : The Most Frustrated Magnet How are the fluctuating.
Past and Future Insights from Neutron Scattering Collin Broholm * Johns Hopkins University and NIST Center for Neutron Research  Virtues and Limitations.
Superconductivity with T c up to 4.5 K 3d 6 3d 5 Crystal field splitting Low-spin state:
NMR and The Designing and Manufacturing of an NMR Probe for 109 Ag in Li x Ag 3 V 4 O 11 Cathode Material, for 0.72
Lecture schedule October 3 – 7, 2011
Frustrated magnetism in 2D Collin Broholm Johns Hopkins University & NIST  Introduction Two types of antiferromagnets Experimental tools  Frustrated.
Collin Broholm Johns Hopkins University and NIST Center for Neutron Research Quantum Phase Transition in Quasi-two-dimensional Frustrated Magnet M. A.
SNS Experimental FacilitiesOak Ridge X /arb Spin dynamics in cuprate superconductors T. E. Mason Spallation Neutron Source Project Harrison Hot Springs.
Introduction to The World's μSR Facilities Basic Techniques of μSR μSR “Toolbox” for QM Examples of μSR in HT c SC Jess H. Brewer CIAR QM Summer School.
Review on quantum criticality in metals and beyond
Magnetic, structural and electronic properties of LaFeAsO1-xFx
Experiment Method:
Continuous Change of Landau Renormalization from Heavy Fermion to Mixed Valence in Ce1-xYbxCoIn5 Zhaofeng Ding, J. Zhang, C. Tan, K. Huang, Lei Shu (Fudan.
Deformation of the Fermi surface in the
Presentation transcript:

Prelude: Quantum phase transitions in correlated metals SC NFL

Physical background Coleman, Physica B 1999 high T local moments low T quasiparticles Ratio T K /T RKKY determines groundstate At T=0 control T K /T RKKY by pressure  quantum phase transition

Quantum versus classical phase transition Continuous phase transition (2 nd order) – correlation length – correlation time – frequency = correlation length exponent z = dynamical critical exponent Classical case T  T c – thermal fluctuations k B T»   –  diverges and   0 – dynamics not relevant

Quantum case (T=0) – phase transition as function of control parameter  – quantum fluctuations of the groundstate – energy   (»k B T) of fluctuations above the groundstate vanishes as – static and dynamical critical behaviour coupled – d dimensional quantum system can be mapped on classical system in d+z dimensions Quantum phase transition

Fermi liquid d=3 Quantum critical behaviour in itinerant fermion systems Millis, PRB 1993; Moriya and Takimoto, J.Phys.Soc.Jpn 1995 d=2 d=3 – AF QCP z=2 – FM QCP z=3 NFL in specific heat and resistivity

Magnetic inhomogeneity in heavy-fermion UPt 3 doped with Th Contents Introduction: - The magnetic phase diagram of U(Pt,Pd) 3 - Th doping Magnetism in U(Pt,Pd) 3 probed by  SR Magnetism in (U,Th)Pt 3 probed by  SR Magnetic inhomogeneity Summary Anne de Visser Van der Waals-Zeeman Institute University of Amsterdam

Thanks to ……. Mike Graf, Cy Opeil Physics Department, Boston College Jason Cooley, Jim Smith Los Alamos Nat. Lab. Alex Amato, Chris Baines Paul Scherrer Institute, Villigen Alex Schenck ETH Zürich and PSI ESF/FERLIN for financial support

1. Magnetic phase diagram of U(Pt,Pd) 3 Small-moment AF “order” for x  0.01 Large-moment AF order for  x  0.08 Superconductivity suppressed at x sc  Keizer et al., PRB 1999 de Visser et al., PRL 2000

Evidence for fluctuating SMAF in U(Pt,Pd) 3 SMAF observed by neutrons (time scale THz) but not by muons and NMR (time scale MHz) LMAF observed by neutrons and muons (and NMR) muons neutrons T N SMAF T N LMAF

Magnetic QCP at x c  x c,af =x c,sc  Magnetic and superconducting critical points coincide

Th doped UPt 3 AF spin density wave optimum doping x = 0.05, T N = 6.3 K Ordered moment x = 0.05 m = 0.65  B /U ordering vector Q = (0.5,1,0) Superconductivity suppressed at x ~ U 1-x Th x Pt 3 and U(Pt 1-x Pd x ) 3 have similar magnetic and superconducting properties Ramirez et al., PRL 1986 U 1-x Th x Pt 3 X=0.17 X=0 X=0.02 X=0.046 Vorenkamp et al., PRB 1993 Goldman et al., PRB 1986 Kadowaki et al., Physica B 1987 Th doping: second case for a QCP?

Intermezzo:  SR basics

2. Magnetism in U(Pt,Pd) 3 probed by  SR Keizer et al., JPhysCM 1999 Muon depolarisation shows spontaneous oscillations for T<T N (0.01  x  0.05) 3-parameter fit 1 muon stopping site polycrystalline antiferromagnet Lorentzian distribution of internal fields background due to Pt nuclear moments A 3 =0 for T<T N fit constraints

LMAF evidenced by and KL Order-parameter like increase of and KL for x = 0.01, 0.02, 0.05 with   2 and   0.37 KL rather than scales with ordered moment from neutron diffraction Sharp magnetic transitions For  x  damped Gauss depolarization indicates T N

3. Magnetism in (U,Th)Pt 3 probed by  SR Zero field  SR at PSI Experiments in GPS (T>2 K) and LTF (T>0.05 K) at  M3 beam line Polycrystalline U 1-x Th x Pt 3 samples (LANL) - starting materials: U “best quality”, Th (Ames), Pt 5N - prepared by arc-melting - annealed at 850 o C for 5 days - concentrations x = 0.00, 0.002, 0.005, 0.006, , 0.02, 0.05 Previous experiments for x = 0.05 showed a spontaneous  + precession frequency Heffner et al., PRB 1989

 SR spectra of (U,Th)Pt 3 x = 0.01, 0.02, 0.05 spontaneous oscillations at T = 1.8 K - frequency decreases with decreasing x x = and weak magnetic signal up to ~ 2 K x = and no magnetic signal U 1-x Th x Pt 3 T=1.8 K Depolarization Time (  s) Graf et al., to be published

Spontaneous frequency in (U,Th)Pt 3 U 1-x Th x Pt 3 x T N K K K T N drops not as fast as for Pd substitution No clear magnetic QCP Graf et al., to be published

Temperature variation  SR spectra for x=0.02 U 0.98 Th 0.02 Pt 3 Weak magnetic signal till ~ 7 K

4. Magnetic inhomogeneity in (U,Th)Pt 3 Considerable magnetic volume fraction above “T N ” for x = 0.01, 0.02 Magnetic signal x = 0.01, 0.02 up to ~ 7 K Pd Th Graf et al., to be published

Magnetic inhomogeneity for x = U 1-x Th x Pt 3 Magnetic signal till ~ 2 K

Possisible origin inhomogeneity in (U,Th)Pt 3 Crystallographic inhomogeneity ? - no second phases observed (x-rays) -  0 varies smoothly with x - clustering of Th ? - 1 and 1 Th, Pd comparable - no magnetism for x = 0 - homogeneous for x = 0.05 Magnetic inhomogeneity ? - percolation mechanism ? - doping is on f-electron lattice Different SMAF fluctuation rate for Th and Pd doping ? - always T N,max ~ T N,SMAF ~ 7 K Kubo-Gauss relaxation rate Residual resistivity

5. Summary The ZF  SR technique has been used to probe the LMAF phase in Th doped UPt 3 Magnetic signals observed for x  Considerable magnetic volume fractions for x = 0.01 and 0.02 above “T N ”  magnetic inhomogeneity Magnetic inhomogeneity is possibly due to slowing down of SMAF fluctuation rate (U,Th)Pt 3 is not a suitable system to study coinciding SC and AFM quantum critical points Detailed sample characterization (x-ray line widths, lattice parameters, EPMA etc.) is underway

Frequency and relaxation rates for U 1-x Th x Pt 3