A magnetic Bragg reflection corresponding to the wave vector k 13 = (2π/a)[1/2,1/2,1/2] of the antiferroquadrupolar ordering is found in CeB 6 in zero magnetic field below the Néel temperature T N . Its intensity is two orders of magnitude weaker than those due to the basic magnetic structure [O. Zaharko et al., Phys. Rev. B 68, 214401 (2003)]. The peak has a width of the other Bragg reflections below T N , but widens abruptly at T = T N with simultaneous increase of intensity. Correlation length just above T N is of the order of 70 Å. The peak intensity decreases to zero at T ≈ 7 K with no visible anomaly at the antiferro-quadrupolar ordering temperature T Q = 3.3 K. The studies of the heavy-fermion Kondo-lattice system, CeB 6 had started more than 30 years ago, 1 but its highly unusual properties are being still extensively debated. Cerium hexaboride crystallizes in the CaB 6 − structure (space group Pm3m) with a B 6 molecule in the form of a regular octahedron and the Ce ion situated, respectively, at the corner and at the center of the simple cubic unit cell with a = 4.141 Å).1 A theoretical study of CaB 6 − type materials 2 indicates that each B 6 octahedron requires 2 electrons from Ce to stabilize a 3D boron network. Two electrons are left on Ce
3+, 4f and 5d. 3 While 4f system is studied in detail, magnetic interactions among 5d electrons have never been observed. We present in this communication indications of 5d−electrons itinerant magnetism.It has been established that the crystalline electric field of the cubic boron environment splits the Ce 3+ multiplet 4f 1 into a ground-state quartet Γ 8 and a doublet Γ 7 with a gap of 47 meV. 4 At the temperature range of interest (T < ~7 K) one can neglect admixture of excited level. The resistivity grows logarithmically, attaining its maximum at T ≈ 3.2 K.
5The Kondo temperature was estimated as T K ≈ 8 K, 6 but then it was revised down to T K ≈ 1 K on the basis of magnetic susceptibility data. 7 The phase diagram in this region is very unusual. Two specific heat aomalies were observed at about 3.3 K and 2.4 K in the absence of external magnetic field. 8 The results of a zero-field neutron diffraction experiment, 11 . This observation was explained by an ordering of the quadrupolar moments Q and -Q at T Q = 3.3 K, which would split the ground-state quartet Γ 8 into two doublets. Due to the quadrupolar ordering, the external magnetic field would induce antiferromagnetic spin arrangement with the same wave vector k 13 . All these results indicated the existence of three phases: the non-ordered paramagnetic phase I ( T Q < T), the antiferro-quadrupolar (AFQ) phase II ( T N