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2009 METALS, SUPERCONDUCTORS...Fermi surface study in the hidd<strong>en</strong> order state of URu 2 Si 2The heavy fermion superconductor URu 2 Si 2 has attractedmuch att<strong>en</strong>tion for the past two deca<strong>des</strong> because of the socalledhidd<strong>en</strong> order (HO) phase below T 0 = 17.5K, wherea tiny magnetic mom<strong>en</strong>t of 0.03µ B with the wave vectorQ 0 = (1,0,0) appears. The associated <strong>en</strong>tropy at T 0 is,however, too large. That is why many theoretical modelshave be<strong>en</strong> proposed, such as, spin- and/or charge-d<strong>en</strong>sitywave, higher orbital ordering, helicity order, etc. Furthermoreit was rec<strong>en</strong>tly reported that a new phase transition ora crossover appears at H ∗ = 23T below 2K [Shishido et al.Phys. Rev. Lett. 102, 156403 (2009)]. Above H ∗ , a newdHvA frequ<strong>en</strong>cy with relatively light effective mass was detectedin a high quality sample. Nevertheless, there are stillundetected Fermi surfaces, considering the large specificheat coeffici<strong>en</strong>ts and carrier numbers. It is important to determinethe electronic states from the microscopic point ofviews. One of the most powerful experim<strong>en</strong>tal probe is thede Haas-van Alph<strong>en</strong> (dHvA) or Shubnikov-de Haas (SdH)effects. Rec<strong>en</strong>tly, we succeeded in growing high qualityURu 2 Si 2 single crystals (RRR > 200) in order to performthe SdH experim<strong>en</strong>ts. Here we report the rec<strong>en</strong>t results ofSdH experim<strong>en</strong>ts using high quality single crystals at highfields up to 34T and at low temperatures down to 30mK.Figure 84(a) shows the magnetoresistance for the curr<strong>en</strong>talong [100] at various field directions in URu 2 Si 2 . Thelarge magnetoresistance and clear SdH oscillation indicatethe high quality of our sample. The kink is clearly detectedfor H ‖ [001] at H ∗ = 24T, which shifts to the higher fieldwith increasing the field angle from [001] to [100]. Theangular dep<strong>en</strong>d<strong>en</strong>ce of H ∗ is shown in Fig. 84(b). H ∗ approximatelyfollows the 1/cosθ-dep<strong>en</strong>d<strong>en</strong>ce. We show infigure 85 the typical SdH oscillation for H ‖ [001] and forthe field tilted 52deg from [001] to [100]. As clearly se<strong>en</strong>in figure 85, the SdH amplitude abruptly increases aboveH ∗ for H ‖ [001], while the SdH amplitude at field angle52deg smoothly increases, following the Lifshitz-Kosevichformula. Below H ∗ , the fast Fourier transform (FFT) analysisshows three kinds of SdH branches, namely α, β andγ. The cyclotron effective masses for H ‖ [001] below H ∗are 12m 0 and 18m 0 for branch α and β, respectively. Althoughthe number of wave is not <strong>en</strong>ough to analyze thedata, the SdH frequ<strong>en</strong>cy for branches α and β shows nochange above H ∗ , however, the cyclotron mass for branchβ seems to decrease above H ∗ . These results clearly indicatethat the electronic state is changed above H ∗ in the HOstate. Further experim<strong>en</strong>ts, such as thermoelectric power,are required to confirm this point.Figure 84: (a)Magnetoresistance at various field directions from[001] to [100] at 30mK in URu 2 Si 2 . (b)Angular dep<strong>en</strong>d<strong>en</strong>ce ofH ∗ , which is defined as a kink of magnetoresistance. The solidline corresponds to the 1/cosθ dep<strong>en</strong>d<strong>en</strong>ce.Figure 85: Typical Shubnikov-de Haas oscillations for the fieldalong [001] and for the field tilted 52deg from [001] to [100].I. SheikinD. Aoki, E. Hassinger, V. Taufour, J. Flouquet (CEA-Gr<strong>en</strong>oble),63

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