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Metal-Insulator Transitions in Complex Oxides probed by Compton Scattering

Metal-Insulator Transitions in Complex Oxides probed by Compton Scattering. B. Barbiellini, Northeastern University, Boston, USA. Theory Group, Northeastern [NU]. Arun Bansil [NU] Robert S. Markiewicz [NU] Bernardo Barbiellini [NU] Peter Mijnarends [NU & Delft, Holland]

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Metal-Insulator Transitions in Complex Oxides probed by Compton Scattering

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  1. Metal-Insulator Transitions in Complex Oxides probed by Compton Scattering B. Barbiellini, Northeastern University, Boston, USA

  2. Theory Group, Northeastern [NU] • Arun Bansil [NU] • Robert S. Markiewicz [NU] • Bernardo Barbiellini [NU] • Peter Mijnarends [NU & Delft, Holland] • Stanislas Kaprzyk [NU & AGH, Poland] • Matti Lindroos [NU & TTKK, Finland] • Jouko Nieminen [ “ “ ] • Seppo Sahrakorpi [NU] • Dan Nissenbaum [NU]* • Ville Arpiainen [TTKK, Finland] • Hsin Lin [NU]* • Tanmoy Das [NU] • Wael Al-Sawai [NU] • Susmita Basak [NU] • Ray Wang [NU] • Cristian Kusko [Romania] • Millard Baublitz [NU and Boston U.] • Many Experimental Collaborations

  3. DFT QMC One-body Many-body Interactions STM Spectroscopies Matrix Elements Positron Annihilation X-ray Compton ARPES RIXS

  4. Motivation & Outline • Coulomb repulsion tends to localize individual d electrons on atoms. • Hybridization with the oxygen p electron states tends to de-localize the d electrons. • These competing effects explain the MIT. • Compton scattering is a unique MIT probe in Y1-xPrxCu3O7, La2-2xSr1+2xMn2O7, Fe3O4.

  5. The Compton cross section The cross section is related to the Electron Momentum Density (EMD) G. Kaplan, B. Barbiellini and A. Bansil, Phys. Rev. B 68, 235104 (2003).

  6. Electron Momentum Density The EMD is given by the formula: Important information on the wave functions and the occupation numbers values can be extracted from the EMD. The occupation ni can be calculated within AGP or RVB. Barbiellini & Bansil, J. Phys Chem. Solids 62, 2181 (2001).

  7. Occupation number sum rule The occupation numbers are the eigenvalues of the one-particle density and they satisfy the relations: For independent particles the orbitals are either occupied or empty. Virtual orbitals appear because of electronic correlation.

  8. MIT in RBa2Cu3O7 (R=Y or Pr) The [100]-[110] Compton profile anisotropy displays a remarkable difference between insulating PBCO and metallic YBCO. The theory gives good agreement for the shape in the metallic YBCO but it must be rescaled. A. Shukla, B. Barbiellini, A. Erb, A.A. Manuel, T. Buslaps V. Honkimaki and P. Suortti, Phys. Rev. B 59,12127 (1999); ESRF Highlights (1997)

  9. MIT in La2-2xSr1+2xMn2O7 • The Colossal Magneto-Resistance (CMR) phenomenon is a huge decrease of resistance induced by application of a magnetic field. • We have considered x=0.35 under 3 conditions: (1) FM metallic T<Tc, (2) PM insulating, (3) CMR. B. Barbiellini, A. Koizumi, P. E. Mijnarends, W. Al-Sawai, Hsin Lin, T. Nagao, K. Hirota, M. Itou, Y. Sakurai and A. Bansil, Phys. Rev. Lett. 102, 206402 (2009) eg t2g

  10. 2d-EMD in the FM phase Yinwan Li, P. A. Montano, J.F. Mitchell, B. Barbiellini, P. E. Mijnarends, S. Kaprzyk, and A. Bansil, Phys. Rev. Lett. 93, 207206 (2004). KKR LDA calculation in good agreement with Magnetic Compton scattering. In the C4v anisotropy FS & p and d wave function effects become visible. The amplitude of the t2g and egpeaks is about 9 % while the amplitude of the p related peaks is less than 4 %.

  11. [100]-[110] CP anisotropy Oxygen p electrons play a major role at low momentum range.

  12. FT reveals electron localization Coherence peaks have shorter range in the PM phase.

  13. Number of electrons involved in MIT In the present case we do need to rescale the theory CP anisotropy. We can therefore estimate the number of electron displaced in the MIT: 0.71 FM-PM 0.67 CMR-PM The role of p electrons is important.

  14. Fe3O4 studied by Magnetic Compton Scattering Magnetite is ferrimagnetic with a Curie temperature > 800 K. Below TV= 122 K a MIT occurs (Verwey) MCS allows us to study the magnetic electrons behavior at the MIT. H. Kobayashi, M. Itou, S. Todo, B.Barbiellini, P.E. Mijnarends and A. Bansil, Manuscript submitted in Phys. Rev. B (2009)

  15. O2- (Fe2+, Fe3+) octa Fe3+ tetra Cubic spinel structure above Tv Tetra (A) site octa (B) site

  16. Magnetic electron contributions This contribution is cancelled by anti-ferromagnetic A B sites Contribution from ferromagnetic B sites

  17. Magnetite Spin MD 3d-Spin MD in the basal plane. KKR LDA calculation. FS breaks, p and d wave function effects are visible.

  18. Magnetic Compton Profile Good agreement between the calculation and the experiment.

  19. MCP anisotropy The MCP anisotropy decreases below the Verwey temperature. This was also observed by Y. Li, P.A. Montano, B. Barbiellini, P.E. Mijnarends, S. Kaprzyk, and A. Bansil, J. Phys. Chem. Solids 68, 1556 (2007).

  20. 2d-reconstruction (expt.) T=300 K The reconstructed 2d-EMD changes from being negative at 300 K to positive at 12 K in the low momentum region. The number of electrons per cell (with two Fe B sites) whose wave functions localize ne=0.59 should be compared to the charge ordering on the iron B-sites of about 0.40 electrons per unit cell (from RXS). The higher value of ne indicates that the iron-oxygen hybridization plays also a role in the MIT. T=12 K

  21. Compton scattering in transition-metal oxides shows clearly that and valence electrons are shared in states that cannot be assigned solely to metal or oxygen. Models in which oxides are simulated in terms of cation charge fluctuations with an on-site Coulomb interaction, ignoring oxygen states are too schematic to describe correctly the MIT. Conclusion Japan Synchrotron Radiation Research Institute, Press Release May 19, 2009

  22. FS topology and Fe-based superconductivity Y. J. Wang, Hsin Lin, B. Barbiellini, P.E. Mijnarends,R.S. Markiewicz, S. Kaprzyk and A. Bansil Please see poster by Y.J. Wang LaOFeAs is a member of the Fe-based superconductors with simple tetragonal crystal structure stacking with FeAs layers and LaO layers. Calculated Lock-Crisp-West (LCW) folding in the paramagnetic tetragonal Brillouin zone of LaOFeAs.

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