09.12.2012 Views

Plenarvorträge - DPG-Tagungen

Plenarvorträge - DPG-Tagungen

Plenarvorträge - DPG-Tagungen

SHOW MORE
SHOW LESS

Create successful ePaper yourself

Turn your PDF publications into a flip-book with our unique Google optimized e-Paper software.

Tiefe Temperaturen Mittwoch<br />

fields are calculated using a model that considers the competition between<br />

double exchange (DE), super exchange (SE) and electron-phonon<br />

interactions. We show a comparison to transport and magnetization experiments<br />

in related compounds.<br />

TT 24.43 Mi 14:30 Poster A<br />

Comparison of LSDA+U calculations and photo emission<br />

data of Fe3O4 — •David Schrupp 1 , Ivan Leonov 1 , Alexander<br />

Yaresko 2 , Shigemasa Suga 3 , Vladimir Anisimov 4 , and Ralph<br />

Claessen 1 — 1 Institut für Physik, Universität Augsburg, 86135<br />

Augsburg, Germany — 2 Max Planck Institute for Physics of Complex<br />

Systems, 01187 Dresden, Germany — 3 Department of Material Physics,<br />

Osaka University, Osaka 560-8531, Japan — 4 Institute of Metal Physics,<br />

Ekaterinburg GSP-170, Russia<br />

Magnetite, undergoes a first-order phase transition, reflected by an<br />

increase of electrical resistivity by two orders of magnitude, called the<br />

Verwey transition. Although known for a long time the Verwey transition<br />

is currently a matter of intensive debate questioning fundamental<br />

issues such as the charge ordering of Fe 2+ ions which is widely believed<br />

to be the driving mechanism of the Verwey transition.<br />

The LSDA+U calculations based on new structure refinements in the<br />

low temperature phase of magnetite result in a charge and orbitally ordered<br />

insulator. The self-consistent solution corresponding to charge order<br />

does not satisfy the widely-accepted Anderson condition of minimum<br />

electrostatic repulsion, but agrees with photoemission spectra, taken below<br />

the Verwey transition temperature.<br />

These spectra where obtained by using polished, sputtered, annealed<br />

and post-oxidized single crystals. The correct stoichiometry and longrange<br />

order of the thus prepared surfaces were proven by LEED, STM,<br />

and XPS. The samples were measured with high energy photoemission<br />

(¯hω ≈ 700 eV), which means an enhanced information depth.<br />

TT 24.44 Mi 14:30 Poster A<br />

Dimerization versus Orbital Moment Ordering in the Mott insulator<br />

YVO3 — •Peter Horsch1 , Giniyat Khaliullin1 und Andrzej<br />

M. Oles2 — 1Max-Planck-Institut f. Festkoerperforschung, D-<br />

70569 Stuttgart, Germany. — 2Smoluchowski Institute of Physics, PL-<br />

30059 Krakow, Poland.<br />

We investigate the magnetic and orbital ordering within the spinorbital<br />

model [1] for cubic vanadates using exact diagonalization in combination<br />

with mean-field theory [2]. Increasing Hund’s exchange JH triggers<br />

a crossover from the valence-bond orbital states to C-type antiferromagnetic<br />

(AF) phase, while a finite spin-orbit coupling induces the<br />

staggered component of magnetization which couples to the t2g orbital<br />

moments. Our results provide a qualitative explanation of the observed<br />

spin canting and large reduction of magnetization in the C-AF phase<br />

of YVO3 [3]. At finite temperature an orbital instability in the C-type<br />

antiferromagnetic phase induces modulation of magnetic exchange constants<br />

even in the absence of lattice distortions. This dimerization should<br />

be distinguished from a usual Peierls instability, as it emerges at finite<br />

temperatures (and vanishes at zero temperature) due to an interplay of<br />

quantum effects and thermal fluctuations, which open the way towards<br />

dimerized orbital- and spin-correlations. The calculated spin structure<br />

factor shows a magnon splitting at �q = (0, 0, π)<br />

due to the orbital di-<br />

2<br />

merization, similar to the spinwave dispersions measured by Ulrich et<br />

al.<br />

[1] G. Khaliullin, P. Horsch, A.M. Oles, Phys. Rev. Lett. 86,3879 (2001).<br />

[2] P. Horsch, G. Khaliullin, A.M. Oles, Phys. Rev. Lett. in print (2003).<br />

[3] C. Ulrich et al., Phys. Rev. Lett. in print (2003).<br />

TT 24.45 Mi 14:30 Poster A<br />

Orbital assisted metal insulator transition in VO2 — •L.H.<br />

Tjeng 1 , T. Koethe 1 , M.W. Haverkort 1 , Z. Hu 1 , A. Tanaka 2 ,<br />

S. Streltsov 3 , M. Korotin 3 , V. Anisimov 3 , W. Reichelt 4 , H.H.<br />

Hsieh 5 , H.-J. Lin 5 , and C.T. Chen 5 — 1 II. Physikalisches Institut,<br />

Universität zu Köln — 2 ADSM, Hiroshima University, Japan — 3 IMP,<br />

Ekaterinburg, Russia — 4 Institut für Anorganische Chemie, Dresden —<br />

5 NSRRC, Hsinchu, Taiwan<br />

VO2 is a non-magnetic oxide that undergoes a metal-to-insulator transition<br />

at 340 Kelvin. Above this temperature, VO2 is metallic and has a<br />

rutile (TiO2) structure (R-phase). At low temperatures, it is an insulator<br />

with a monoclinic structure (M1-phase), in which V-V pairs are formed.<br />

The long-standing debate about this compound concerns the nature of<br />

the metal-to-insulator transition. The issue is whether the non-magnetic<br />

insulating state would be regarded as a Peierls-insulator with the char-<br />

acter of a band insulator (one-electron picture), or whether it should be<br />

viewed as a Mott-insulator (many-body picture).<br />

We have used polarization dependent soft-X-ray absorbtion at the V<br />

L2,3 edges to investigate the local electronic structure of VO2, and have<br />

found that the V 3d orbital occupation symmetry changes dramatically<br />

across the metal-insulator transition. From a comparison with LDA and<br />

LDA+U calculations we infer that this phase transition is assisted by<br />

the orbital degrees of freedom, i.e. requiring an explanation beyond the<br />

classical Peierls mechanism.<br />

TT 24.46 Mi 14:30 Poster A<br />

Orbital occupation and momentum in LaTiO3 — •M.W.<br />

Haverkort 1 , Z. Hu 1 , H. Roth 1 , T. Lorenz 1 , C. de Nadai 2 , N.B.<br />

Brookes 2 , A. Tanaka 3 , H.H. Hsieh 4 , H.-J. Lin 4 , C.T. Chen 4 , and<br />

L.H. Tjeng 1 — 1 II. Physikalisches Institut, Universität zu Köln —<br />

2 ESRF, Grenoble, France — 3 ADSM, Hiroshima, Japan — 4 NSRRC,<br />

Hsinchu, Taiwan<br />

LaTiO3 is an antiferromagnetic insulator with a magnetic ordering<br />

temperature of TN ≈ 145 K. Neutron measurements reveal a magnetic<br />

moment of 0.45 ∼ 0.57 µB, significantly less than the 1 µB expected for<br />

a S = 1<br />

2 system (Ti = 3d1 ). One may envision that this discrepancy can<br />

be ascribed to the presence of an anti-parallel aligned orbital momentum<br />

in this quasi cubic material. However, neutron data also found an almost<br />

perfect isotropic spin wave spectrum with an extremely low spin gap,<br />

indicative for the absence of an orbital moment. An orbital liquid model<br />

is then proposed to explain these data. We have carried out detailed temperature<br />

dependent soft-x-ray absorption and circularly-polarized/spinresolved<br />

photoemission experiments. We find that the orbital moment<br />

is practically quenched, in agreement with the neutron spin wave data.<br />

Using the results from LDA and LDA+U calculations, we infer that this<br />

quenching is caused by non-cubic crystal fields associated with the small<br />

but non-negligible non-cubic distortions in LaTiO3. These crystal fields<br />

are much stronger than the spin-orbit interaction, and crucial for the<br />

explanation of the lineshape and the lack of temperature dependence of<br />

the spectra. It seems that these conditions do not favor the formation of<br />

an orbital liquid.<br />

TT 24.47 Mi 14:30 Poster A<br />

Orbital excitations in LaTiO3 and YTiO3 investigated by infrared<br />

and Raman spectroscopy — •A. Gössling 1 , R. Rückamp 1 ,<br />

M. Grüninger 1 , M. Cwik 1 , H Roth 1 , T. Lorenz 1 , A. Freimuth 1 ,<br />

B. Keimer 2 und C. Ulrich 2 — 1 II.Physikalisches Institut, Universität<br />

zu Köln — 2 Max-Planck-Institut FKF, Stuttgart<br />

There is still discussion about the puzzling compound LaTiO3 [1,2,3].<br />

We compare LaTiO3 with orbitally ordered YTiO3 using IR and Raman<br />

spectroscopy. With IR we observe broad peaks at approximately 0.30 eV<br />

in both compounds, with Raman at 0.25 eV. The difference in energy<br />

is due to the simultaneous excitation of a phonon in IR spectroscopy,<br />

breaking the parity selection rule. This clearly reveals the even parity of<br />

the excitation, typical for orbital excitations. We discuss the origin of the<br />

peaks within the framework of different theoretical models. Supported by<br />

the DFG through SFB 608.<br />

[1] B.Keimer et al., Phys.Rev.Lett.85, 3946 (2000).<br />

[2] G.Khaliullin et al., Phys.Rev.Lett.85, 3950 (2000).<br />

[3] M.Cwik et al., Phys.Rev.B 68, 060401 (2003).<br />

TT 24.48 Mi 14:30 Poster A<br />

Search for orbital excitations in YTiO3: calculation of phonon<br />

dispersion relations — •M. Guennou 1 , C. Ulrich 1 , C. Frost 2 ,<br />

S. Miyasaka 3 , Y. Taguchi 3 , Y. Tokura 3 , and B. Keimer 1 —<br />

1 Max-Planck-Institut FKF, Stuttgart — 2 ISIS, Oxford, England —<br />

3 Departement of Applied Physics, University of Tokyo, Japan<br />

The purpose of our study was to search for elementary excitations of<br />

the orbital magnetization, the so-called orbitons, in YTiO3. We have performed<br />

single crystal inelastic neutron scattering experiments up to high<br />

energies (350 meV) at the spectrometer MAPS at the ISIS facility in Oxford.<br />

In order to give an interpretation of the features observed at high<br />

energies, we have calculated the phonon dispersion relations and the first<br />

and higher order density of states. There is a good agreement between<br />

the calculated phonon dispersion relations and the first order phonon<br />

modes measured by neutron and Raman scattering. These results will<br />

be compared with the theoretical predictions for the orbital dispersion<br />

relations given by G. Khaliullin [1].<br />

[1] G. Khaliullin et al., Phys.Rev.Lett. 89, 167201 (2002).

Hooray! Your file is uploaded and ready to be published.

Saved successfully!

Ooh no, something went wrong!