Journal of Alloys and Compounds 368 (2004) 269–273 PrRuSi2 and Nd(Rux Ni1−x )Si2 , monoclinic variants of the CeNiSi2 structure P.S. Salamakha a,∗ , C. Rizzoli b , O.L. Sologub a,c , D. Belletti b , O.S. Protsyk d , A.P. Gonçalves a , M. Almeida a a c Departamento de Qu`ımica, Instituto Tecnològico e Nuclear, P-2686-953 Sacavèm, Portugal b Dipartimento di Chimica GIAF, Viale delle Scienze, 43100 Parma, Italy Institut für Anorganische Chemie, Universität Wien, Währingerstrasse 42, A-1090 Wien, Austria d L’viv Academy of Arts, Kubiyovych str. 30, L’viv, Ukraine Received 12 August 2003; received in revised form 1 September 2003; accepted 1 September 2003 Abstract The crystal structures of PrRuSi2 and Nd(Rux Ni1−x )Si2 , x = 0.75, 0.25 compounds were investigated by single crystal X-ray diffraction. The PrRuSi2 compound belongs to the NdRuSi2 structure type, and the atomic coordinates of the Nd(Rux Ni1−x )Si2 compound are very close to those presented for the ternary TmLi1−x Ge2 compound, which is isotypic with NdRuSi2 . The interrelation between CaSb2 , PrRuSi2 , Nd(Rux Ni1−x )Si2 , CeNiSi2 and ZrSi2 structures is presented. © 2003 Elsevier B.V. All rights reserved. Keywords: Crystal structure; Intermetallics; Silicides; Rare earth; X-ray single crystal diffraction 1. Introduction For the RMSi2 compounds where R is a rare earth metal from La to Nd and M is one of 3- ,4- ,5d elements, the CeNiSi2 type of structure was observed for Ni, Co, Rh and Ir containing compounds [1–3] whereas for compounds with manganese and iron the TbFeSi2 type of structure was found [4]. The latter structure is formed as a result of site exchange between transition metal and Si in the BaAl4 -block of the CeNiSi2 structure. These two orthorhombic structures both with Cmcm space group are characterized as stacking variants of the BaAl4 - and AlB2 -slabs [5]. Later on, a monoclinic variant of the CeNiSi2 structure was found for the RRuSi2 compounds (R = La, Ce [6] and Nd [7]). More recently, the existence of the new series of the pseudo-ternary RM1 (M2 0.5 Si1.5 ) compounds with the TbFeSi2 structure type was reported by Norlidah et al. [8]. The partial replacement of Si by Cu, Pd or Pt in the AlB2 -block does not change the initial structure for the ∗ Corresponding author. E-mail address: [email protected] (P.S. Salamakha). 0925-8388/$ – see front matter © 2003 Elsevier B.V. All rights reserved. doi:10.1016/j.jallcom.2003.09.001 RMnSi2 compounds while a structure transformation from CeNiSi2 type to TbFeSi2 type was observed for RCoSi2 and RRhSi2 as a consequence of partial replacement of Si by Cu atoms. It was also observed from the X-ray powder diffraction and microprobe analysis of samples annealed for 20 days at 1273 K that the compounds with the composition indicated above do not form in the R–Fe–Cu(Ni)–Si and R–Ru–Cu(Ni)–Si systems. The present paper contains the results of a crystal structure investigation for the new ternary compound PrRuSi2 and two crystals obtained from the Nd(Rux Ni1−x )Si2 specimens using X-ray single crystal diffraction of the as cast samples. 2. Experimental details Samples with the nominal compositions Pr25 Ru25 Si50 , Nd25 Ru20 Ni5 Si50 and Nd25 Ru5 Ni20 Si50 , weighing 1 g, were prepared by arc melting on a water cooled copper hearth under argon atmosphere. The starting materials were high purity elements in the form of ingots (rare earths metals 99.9%, transition metals 99.99%, silicon 99.999%). The melting procedure was repeated at least three times in order to ensure a better homogeneity, with total weight losses less than 1%. 270 P.S. Salamakha et al. / Journal of Alloys and Compounds 368 (2004) 269–273 Table 1 Parameters for the single crystals X-ray data collections and refinements Compound PrRuSi2 Nd(Ru0.75 Ni0.25 )0.8 Si2 Nd(Ru0.25 Ni0.75 )0.9 Si2 Diffractometer Lattice parameters (Å) a b c β (◦ ) Cell volume (Å3 ) Calculated density (g cm−3 ) Linear absorption coefficient (mm−1 ) 2θ max h k l range Enraf-Nonius CAD-4 Bruker SMART CCD Philips PW1100 4.471 (2) 4.056 (2) 8.272 (5) 102.28 (4) 146.58 (2) 6.756 22.05 59.99 −6 ≤ h ≤ 6, −5 ≤ k ≤ 5, −11 ≤ l ≤ 11 2578 476 332 26 0.0531, 0.1137 1.130 2.84/−3.86 4.151 (2) 4.057 (2) 8.514 (4) 104.07 (4) 139.08 (2) 6.514 23.61 59.66 −5 ≤ h ≤ 5, −5 ≤ k ≤ 5, −7 ≤ l ≤ 9 994 308 297 28 0.0552, 0.1172 1.211 3.34/−4.23 4.122 (2) 4.058 (2) 8.501 (5) 103.78 (2) 138.10 (2) 6.447 24.77 69.98 0 ≤ h ≤ 6, −6 ≤ k ≤ 6, −13 ≤ l ≤ 13 1209 673 472 28 0.0730, 0.1240 1.064 4.72/−5.21 Number of measured reflections Number of unique reflections Number of reflections with F0 > 4σ(F0 ) Number of refined parameters R, wR2 Goodness of fit Highest/lowest residual electron density(e/Å3 ) Table 2 Atomic coordinates and thermal parameters for the PrRuSi2 compound Atom Wyckoff position x Pr Ru Si1 Si2 2 2 2 2 0.4122 0.1179 0.0336 0.6697 (e) (e) (e) (e) (3) (4) (18) (17) y z 1/4 1/4 1/4 1/4 0.7988 0.3877 0.0899 0.4926 (2) (3) (11) (10) U11 × 102 (Å2 ) U22 × 102 (Å2 ) U33 × 102 (Å2 ) U13 × 102 (Å2 ) Ueq × 102 (Å2 ) 0.52 (8) 0.49 (11) 0.7 (3) 0.3 (3) 0.38 (8) 0.36 (9) 0.4 (3) 0.7 (3) 1.52 (9) 1.22 (12) 1.7 (4) 1.4 (4) 0.40 (5) 0.41 (8) 0.8 (3) 0.7 (3) 0.78 0.66 0.85 0.78 (6) (6) (14) (15) U12 = U23 = 0. Diffracted X-ray intensities were collected from the powdered samples on a Rigaku powder diffractometer (Bragg Brentano goniometer, graphite crystal monochromator, normal focus Cu tube operated at 40 kV and 30 mA). The data were recorded with a 2θ step size of 0.02◦ in a 2θ range of 20.00–100.00◦ and a counting time of 1 s at each step. Phase identification and lattice parameters refinement were accomplished using the Powder Cell and WinPLOTR programs [9,10]. Single crystals suitable for the X-ray measurements were isolated from the surface of the alloys, glued on the top of a glass fibre and mounted on the goniometer head. X-ray single crystal diffraction data for PrRuSi2 crystal were obtained using a four circle diffractometer Enraf-Nonius CAD-4 with graphite monochromatized Mo K␣ radiation (λ = 0.71073 Å). In case of the Nd(Ru0.25 Ni0.75 )0.9 Si2 crystal, a four circle diffractometer Philips PW1100 with graphite monochromatized MoK␣ radiation (λ = 0.71073 Å) was employed. The least square refinements of the 2θ values of 25 strong and well centered reflections from the various regions of reciprocal space in the range 15◦ ≤ 2 ≤ 30◦ were used to obtain the unit-cell parameters. Data for the Nd(Ru0.75 Ni0.25 )0.8 Si2 crystal were collected with a Bruker SMART CCD diffractometer using Mo K␣ radiation (λ = 0.71073 Å). A total of 1300 frames were collected with a ϕ of 0.3◦ and an exposition time of 40 s. Cell parameters of the Nd(Ru0.75 Ni0.25 )0.8 Si2 were obtained from Table 3 Atomic coordinates and thermal parameters for the Nd(Ru0.75 Ni0.25 )0.8 Si2 and Nd(Ru0.25 Ni0.75 )0.9 Si2 crystals Nd(Ru0.75 Ni0.25 )0.8 Si2 Nd(Ru0.25 Ni0.75 )0.9 Si2 Atom Wyckoff position x y z Ueq × 10, Å2 Atom Wyckoff position x y z Nd M∗ Si1 Si2 2 2 2 2 0.3926 (8) 0.196 (2) 0.047 (4) 0.756 (4) 1/4 1/4 1/4 1/4 0.7873 (6) 0.3688 (18) 0.082 (3) 0.502 (3) 0.66 0.98 0.83 0.79 Nd M∗∗ Si1 Si2 2 2 2 2 0.3938 (7) 0.1825 (16) 0.042 (3) 0.748 (3) 1/4 1/4 1/4 1/4 0.7875 0.3649 0.0823 0.5018 (e) (e) (e) (e) M∗ = 0.75Ru + 0.25Ni. M∗∗ = 0.25Ru + 0.75Ni. (4) (5) (15) (17) (e) (e) (e) (e) Ueq × 10, Å2 (2) (8) (16) (14) 0.79 1.26 0.85 0.91 (8) (15) (20) (19) P.S. Salamakha et al. / Journal of Alloys and Compounds 368 (2004) 269–273 the least-square analysis of the setting angles of 310 spots using the SMART package [11]. Cell refinements and data reductions were performed with the SMART and SAINT packages [11]. The data sets were recorded at room temperature and the intensities of the crystals were corrected for absorption (using psi scan for PrRuSi2 , and with assistance of the programs ABSORB [12] and SADABS [11] for Nd(Ru0.25 Ni0.75 )0.9 Si2 and Nd(Ru0.75 Ni0.25 )0.8 Si2 respectively), polarization and Lorentz effect. Further details of data collections and structure refinements are listed in Table 1. 3. Results The phase analyses of the X-ray powder patterns revealed that the PrRuSi2 sample was almost single phase and small amounts of secondary phases (5% vol.) were observed in the neodymium containing samples. Automatic indexing of the powder diffraction data using the TREOR [13] and DICVOL Table 4 Selected interatomic distances (up to ∼3.5 Å) PrRuSi2 Nd(Ru0.75 Ni0.25 )0.8 Si2 Nd(Ru0.25 Ni0.75 )0.9 Si2 Atom d (Å) Atom d (Å) Atom d (Å) Pr–Si2 Pr–2Si2 Pr–2Si1 Pr–2Si1 Pr–Si1 Pr–2Ru Pr–Si1 Pr–Ru Pr–2Ru 2.997 3.112 3.117 3.183 3.225 3.249 3.267 3.375 3.505 (8) (7) (6) (7) (9) (3) (10) (4) (3) Nd–2Si1 Nd–2Si1 Nd–Si2 Nd–Si2 Nd–2M Nd–Si2 Nd–M Nd–Si1 Nd–Si1 Nd–2M 3.084 (14) 3.111 (13) 3.12 (2) 3.134 (18) 3.146 (8) 3.16 (2) 3.206 (9) 3.18 (2) 3.22 (2) 3.457 (17) Nd–2Si1 Nd–2Si1 Nd–2Si2 Nd–Si2 Nd–2M Nd–Si2 Nd–M Nd–Si1 Nd–Si1 Nd–2M 3.086 3.086 3.125 3.126 3.145 3.150 3.157 3.181 3.200 3.493 (9) (10) (9) (11) (5) (11) (5) (13) (13) (8) Ru–Si2 Ru–2Si2 Ru–Si1 Ru–Si2 Ru–2Ru Ru–2Pr Ru–Pr Ru–2Pr 2.347 2.365 2.411 2.435 3.084 3.249 3.375 3.505 (8) (5) (10) (8) (4) (3) (4) (3) M–2Si2 M–Si2 M–Si1 M–Si2 M–2Nd M–2Nd M–Nd 2.293 (14) 2.325 (19) 2.37 (3) 2.372 (18) 3.146 (8) 3.206 (9) 3.457 (17) M–2Si2 M–Si1 M–Si2 M–Si2 M–2Nd M–2Nd M–Nd 2.316 2.328 2.343 2.354 3.145 3.157 3.493 (6) (15) (12) (12) (5) (5) (8) Si1 –Ru Si1 –2Si1 Si1 –2Pr Si1 –2Pr Si1 –Pr Si1 –Pr 2.411 2.496 3.117 3.183 3.225 3.267 (10) (10) (6) (7) (9) (10) Si1 –M Si1 –2Si1 Si1 –2Nd Si1 –2Nd Si1 –Nd Si1 –Nd 2.37 (3) 2.44 (3) 3.084 (14) 3.111 (13) 3.18 (2) 3.22 (2) Si1 –M –2Si1 –2Nd –2Nd –Nd –Nd 2.328 2.442 3.086 3.086 3.181 3.200 (15) (15) (9) (10) (13) (13) Si2 –Ru Si2 –2Ru Si2 –Ru Si2 –2Si2 Si2 –Pr Si2 –2Pr 2.347 2.365 2.435 2.551 2.997 3.112 (8) (5) (8) (9) (8) (7) Si2 –2M Si2 –M Si2 –M Si2 –2Si2 Si2 –2Si2 Si2 –Nd Si2 –2Nd Si2 –Nd 2.293 (14) 2.325 (19) 2.372 (18) 2.890 (10) 2.915 (10) 3.12 (2) 3.134 (18) 3.157 (20) Si2 –2M Si2 –M Si2 –M Si2 –2Si2 Si2 –2Si2 Si2 –2Nd Si2 –Nd Si2 –Nd 2.316 2.343 2.354 2.880 2.905 3.125 3.126 3.150 (6) (12) (12) (10) (10) (9) (11) (11) 271 [14] programs suggested monoclinic unit cells with close lattice parameters for all three samples. For the analyses of the X-ray single crystal data and for the structure refinement, the WinGX1.64 program package [15] was used. The atomic parameters of the NdRuSi2 structure type (space group P21 /m [16]) were taken as starting positions for all crystals. The structures were refined by a full-matrix least squares program using atomic scattering factors provided by the program package SHELXL-97 [17]. The weighting schemes included a term, which accounted for the counting statistics, and the parameter correcting for isotropic secondary extinction was optimized. The anisotropic displacement parameters for all atoms were refined. The final residuals are presented in Table 1. The standardized atomic coordinates [18] and interatomic distances for the PrRuSi2 compound are given in Tables 2 and 4 respectively. There is no evidence of vacancies or mixed occupation on any of the sites. During the structure refinement of the Nd(Ru0.75 Ni0.25 )0.8 Si2 and Nd(Ru0.25 Ni0.75 )0.9 Si2 crystals, it was determined that the occupation factors for atomic positions which are filled by a statistical mixture of transition metals are 80 and 90% respectively. The final structural data for the Nd(Ru0.75 Ni0.25 )0.8 Si2 and Nd(Ru0.25 Ni0.75 )0.9 Si2 crystals Fig. 1. Projections of the structures of PrRuSi2 and Nd(Rux Ni1−x )Si2 along [0 1 0] and NdNiSi2 along [0 0 1]. 272 P.S. Salamakha et al. / Journal of Alloys and Compounds 368 (2004) 269–273 are given in Table 1, the atomic coordinates and interatomic distances are presented in Tables 3 and 4. 4. Discussion The PrRuSi2 compound belongs to the NdRuSi2 structure type, and the atomic coordinates of the Nd(Rux Ni1−x )Si2 compound are very close to those presented for the ternary TmLi1−x Ge2 compound [19], which is isotypic with NdRuSi2 . Similarly to the TmLi1−x Ge2 compound, partial vacancies on the transitions metal site and, with the assistance of the program PLATON, the pseudo-orthorhom- bic symmetry were observed for the Nd(Rux Ni1−x )Si2 compound. Projections of the PrRuSi2 and Nd(Rux Ni1−x )Si2 structures along [010] and NdNiSi2 along [001] are shown in Fig. 1. As one can see, the distortion of the NdNiSi2 (CeNiSi2 structure type) are more pronounced in the structure of PrRuSi2 than in the Nd(Rux Ni1−x )Si2 one. The interatomic distances between the zigzag linked atoms of the transition metals are 3.084 and 4.069 Å for PrRuSi2 and 3.657 and 3.660 Å for Nd(Rux Ni1−x )Si2 as compared with dNi–Ni = 3.649 Å for the NdNiSi2 compound. The PrRuSi2 and Nd(Rux Ni1−x )Si2 structures, two monoclinic variants of the CeNiSi2 structure, are the members Fig. 2. Interconnections of the tetragonal antiprisms and trigonal prisms in CaSb2 , PrRuSi2 , Nd(Rux Ni1−x )Si2 , CeNiSi2 and ZrSi2 structures. P.S. Salamakha et al. / Journal of Alloys and Compounds 368 (2004) 269–273 of a structural series of compounds which is characterized by intergrowth of BaAl4 and AlB2 slabs. On the other hand, these structures are filled-up derivatives of the binary CaSb2 structure which itself is a stacking variant of distorted unfilled tetragonal anti-prisms and filled trigonal prisms. The CeNiSi2 structure is a filled-up derivative of the binary ZrSi2 structure which is a stacking variant of unfilled tetragonal anti-prisms and filled trigonal prisms. Interconnections between the tetragonal anti-prisms and trigonal prisms in the CaSb2 , PrRuSi2 , Nd(Rux Ni1−x )Si2 , CeNiSi2 and ZrSi2 structures are shown in Fig. 2. We wish to mention that an X-ray powder diffraction and microprobe analysis would be worthwhile to perform on annealed samples in order to determine the concentration limits of the existence of the Nd(Rux Ni1−x )Si2 homogeneity range. 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