supplementary materials


Acta Cryst. (2007). E63, i195    [ doi:10.1107/S160053680705413X ]

YMgGa

M. Sahlberg, T. Gustafsson and Y. Andersson

Abstract top

The crystal structure of YMgGa, yttrium magnesium gallide, is isotypic with LaMgGa and crystallizes in the hexagonal ZrNiAl type structure. It consists of a three-dimensional network of Mg and Ga atoms, in which Y atoms fill channels. There are two crystallographically independent Ga sites. One Ga atom (Ga1) has three Mg atoms as near neighbours and six Y atoms at a slightly longer distance, giving rise to a [3 + 6] coordination. Another Ga atom (Ga2) is also nine-coordinate but has six near Mg neighbours and three Y at a somewhat longer distance in a [6 + 3] coordination. The Mg atom is tetrahedrally coordinated by four Ga atoms and has two additional Mg neighbours at a slightly longer distance. The site symmetries for Y, Ga1, Ga2 and Mg are m2m, \overline{6}, \overline{6}2m and m2m, respectively. The crystal used was an inversion twin.

Comment top

The potential use of magnesium alloys as storage materials for hydrogen has led to a large number of investigations on different magnesium alloys (Sakintuna et al., 2007). The studies of compounds in the systems Mg—Y, Mg—Ga and Mg—Y—Zn have shown some very interesting hydrogen absorbing properties, such as hydrogen induced nanowhisker formation and improved hydrogen absorption/desorption properties, as compared to pure Mg (Zlotea et al., 2006; Sahlberg & Andersson, 2007). Recently we have grown single crystals of YMgGa, and determined its crystal structure. The existence of this phase and the unit-cell parameters were previously reported (Kraft et al., 2003), but no crystal structure refinement has been published.

In the title compound Mg and Ga atoms form a network with distorted channels which are occupied by Y atoms. YMgGa crystallizes in the hexagonal ZrNiAl type structure which is related to the Fe2P type structure (Rundqvist & Jellinek, 1959). The two Fe sites are then occupied with Mg and Y atoms, and the two distinct Ga atoms are located at the corresponding P positions. The Mg—Ga distances, 2.803 (3) and 2.835 (3) Å, respectively, are in agreement with the binary Mg—Ga compounds (Smith et al., 1969). However, the Mg—Mg distance is 3.076 (7) Å, which is significantly shorter than in metallic magnesium, 3.20 Å (Owen et al., 1935). The strong Mg—Ga and Mg—Mg interactions lead to a three-dimensional network which is shown in Figure 1. The Y—Mg (3.255 (3) Å) and Y—Ga (3.0936 (4) Å and 3.1033 (12) Å) distances are likewise in agreement with the binary compounds (Smith et al., 1965; Schob & Parthé, 1965).

The coordination around Ga can be described as a slightly distorted capped trigonal prism. Ga1 is surrounded by 3 Mg atoms at 2.803 (3) Å and by 6 Y atoms at 3.0936 (4) Å in a [3 + 6] coordination. The Mg atoms form a triangle and the Y atoms are situated in the corners of a trigonal prism. Ga2 has a [6 + 3] coordination by 6 Mg at 2.835 (3) Å forming a trigonal prism that is capped by 3 Y at 3.1033 (12) Å. The Mg atom is tetrahedrally coordinated by 4 Ga atoms at 2.803 (3) and 2.835 (3) Å, and has 2 additional Mg neighbours at 3.076 (7) Å. The Y atom has 5 Ga neighbours in a pyramidal coordination and 6 additional Mg atoms forming a trigonal prism. The different coordination polyhedra around each atom are displayed in Figure 2.

Related literature top

For structure refinement of LaMgGa and for the unit-cell parameters of YMgGa, see: Kraft et al. (2003). The crystal structure of YMgGa is related to the Fe2P type structure (Rundqvist & Jellinek, 1959). For structural investigations of Mg and binaries in the Y–Mg–Ga system, see: Smith et al. (1969); Owen et al. (1935); Smith et al. (1965); Schob & Parthé, (1965). For Mg alloys and hydrogen-absorbing properties of Mg compounds, see: Sakintuna et al. (2007); Zlotea et al. (2006); Sahlberg & Andersson (2007).

Experimental top

YMgGa single crystals were obtained by heating appropriate amounts of the elements (Mg 99.95%, Y 99.9%, Ga 99.998%) inside an argon filled sealed tantalum tube in a high-frequency induction furnace at 1373 K. The sample was then heat-treated at 573 K for seven d to improve crystal growth. Large single crystals were removed from the surface of the sample and cut into smaller pieces. Bulk samples were characterized by X-ray powder diffraction.

Refinement top

The highest peak in the final Fourier map is located is 1.05 Å, and the deepest hole 1.51 Å from Y1. The measured crystal was an inversion twin with an approximate twin ratio of 1:1 (Flack parameter 0.43 (5).

Computing details top

Data collection: SMART (Bruker, 2001); cell refinement: SAINT (Bruker, 2001); data reduction: SAINT; program(s) used to solve structure: SHELXTL (Sheldrick, 2001); program(s) used to refine structure: SHELXTL; molecular graphics: DIAMOND (Crystal Impact, 2006); software used to prepare material for publication: SHELXTL and publCIF (Westrip, 2007).

Figures top
[Figure 1] Fig. 1. The packing of the crystal structure of YMgGa, viewed down the c axis. The dotted lines show the Mg—Ga network and the channels filled by Y atoms. The Mg, Ga and Y atoms are gray, black and red, respectively.
[Figure 2] Fig. 2. The coordination polyhedra of YMgGa, displayed with ellipsoids at the 90% probability level. a) represents the coordination around Ga1, b) around Ga2, c) around Mg and d) around Y.
Yttrium magnesium gallide top
Crystal data top
YMgGaZ = 3
Mr = 182.94F000 = 246
Hexagonal, P62mDx = 4.505 Mg m3
Hall symbol: P -6 -2Ag Kα radiation
λ = 0.56085 Å
a = 7.2689 (10) ÅCell parameters from 801 reflections
b = 7.2689 (10) Åθ = 3.6–22.4º
c = 4.4205 (9) ŵ = 16.83 mm1
α = 90ºT = 293 (2) K
β = 90ºBlock, grey
γ = 120º0.09 × 0.07 × 0.05 mm
V = 202.27 (6) Å3
Data collection top
Bruker Apex1
diffractometer
333 independent reflections
Radiation source: fine-focus sealed tube324 reflections with I > 2σ(I)
Monochromator: graphiteRint = 0.087
T = 293(2) Kθmax = 26.3º
ω–scansθmin = 2.6º
Absorption correction: multi-scan
(SADABS; Sheldrick, 2001)
h = 11→11
Tmin = 0.276, Tmax = 0.431k = 11→11
4365 measured reflectionsl = 6→6
Refinement top
Refinement on F2Secondary atom site location: difference Fourier map
Least-squares matrix: full  w = 1/[σ2(Fo2) + (0.0466P)2 + 0.5229P]
where P = (Fo2 + 2Fc2)/3
R[F2 > 2σ(F2)] = 0.035(Δ/σ)max = 0.001
wR(F2) = 0.088Δρmax = 1.65 e Å3
S = 1.15Δρmin = 1.78 e Å3
333 reflectionsExtinction correction: none
13 parametersAbsolute structure: Flack (1983), 136 Friedel pairs
Primary atom site location: structure-invariant direct methodsFlack parameter: 0.43 (5)
Crystal data top
YMgGaγ = 120º
Mr = 182.94V = 202.27 (6) Å3
Hexagonal, P62mZ = 3
a = 7.2689 (10) ÅAg Kα
b = 7.2689 (10) ŵ = 16.83 mm1
c = 4.4205 (9) ÅT = 293 (2) K
α = 90º0.09 × 0.07 × 0.05 mm
β = 90º
Data collection top
Bruker Apex1
diffractometer
333 independent reflections
Absorption correction: multi-scan
(SADABS; Sheldrick, 2001)
324 reflections with I > 2σ(I)
Tmin = 0.276, Tmax = 0.431Rint = 0.087
4365 measured reflections
Refinement top
R[F2 > 2σ(F2)] = 0.035Δρmax = 1.65 e Å3
wR(F2) = 0.088Δρmin = 1.78 e Å3
S = 1.15Absolute structure: Flack (1983), 136 Friedel pairs
333 reflectionsFlack parameter: 0.43 (5)
13 parameters
Special details top

Geometry. All e.s.d.'s (except the e.s.d. in the dihedral angle between two l.s. planes) are estimated using the full covariance matrix. The cell e.s.d.'s are taken into account individually in the estimation of e.s.d.'s in distances, angles and torsion angles; correlations between e.s.d.'s in cell parameters are only used when they are defined by crystal symmetry. An approximate (isotropic) treatment of cell e.s.d.'s is used for estimating e.s.d.'s involving l.s. planes.

Refinement. Refinement of F2 against ALL reflections. The weighted R-factor wR and goodness of fit S are based on F2, conventional R-factors R are based on F, with F set to zero for negative F2. The threshold expression of F2 > 2sigma(F2) is used only for calculating R-factors(gt) etc. and is not relevant to the choice of reflections for refinement. R-factors based on F2 are statistically about twice as large as those based on F, and R– factors based on ALL data will be even larger.

Fractional atomic coordinates and isotropic or equivalent isotropic displacement parameters (Å2) top
xyzUiso*/Ueq
Y10.57308 (15)1.00000.50000.0116 (2)
Ga10.33330.66671.00000.0104 (3)
Ga20.00001.00000.50000.0125 (4)
Mg10.2443 (5)1.00001.00000.0109 (7)
Atomic displacement parameters (Å2) top
U11U22U33U12U13U23
Y10.0118 (3)0.0103 (4)0.0121 (4)0.0052 (2)0.0000.000
Ga10.0101 (4)0.0101 (4)0.0112 (6)0.0050 (2)0.0000.000
Ga20.0138 (6)0.0138 (6)0.0100 (9)0.0069 (3)0.0000.000
Mg10.0088 (14)0.0102 (19)0.0141 (17)0.0051 (9)0.0000.000
Geometric parameters (Å, °) top
Y1—Ga1i3.0936 (4)Ga1—Y1xii3.0936 (4)
Y1—Ga1ii3.0936 (4)Ga2—Mg1xiii2.835 (3)
Y1—Ga1iii3.0936 (4)Ga2—Mg12.835 (3)
Y1—Ga13.0936 (4)Ga2—Mg1xiv2.835 (3)
Y1—Ga2iv3.1033 (12)Ga2—Mg1xv2.835 (3)
Y1—Mg1ii3.255 (3)Ga2—Mg1ii2.835 (3)
Y1—Mg13.255 (3)Ga2—Mg1xvi2.835 (3)
Y1—Mg1v3.4869 (8)Ga2—Y1xvii3.1033 (12)
Y1—Mg1vi3.4868 (8)Ga2—Y1ix3.1033 (12)
Y1—Mg1vii3.4868 (8)Ga2—Y1xviii3.1033 (12)
Y1—Mg1viii3.4868 (8)Mg1—Ga1i2.803 (3)
Y1—Y1v3.7491 (7)Mg1—Ga2x2.835 (2)
Ga1—Mg12.803 (3)Mg1—Mg1xvi3.076 (7)
Ga1—Mg1ix2.803 (3)Mg1—Mg1xiv3.076 (7)
Ga1—Mg1vii2.803 (3)Mg1—Y1x3.255 (3)
Ga1—Y1x3.0936 (4)Mg1—Y1ix3.4869 (8)
Ga1—Y1ix3.0936 (4)Mg1—Y1xix3.4869 (8)
Ga1—Y1xi3.0936 (4)Mg1—Y1xi3.4868 (8)
Ga1—Y1vii3.0936 (4)Mg1—Y1xvii3.4868 (8)
Ga1i—Y1—Ga1ii160.23 (4)Mg1xiii—Ga2—Mg1143.50 (5)
Ga1i—Y1—Ga1iii91.197 (16)Mg1xiii—Ga2—Mg1xiv143.50 (5)
Ga1ii—Y1—Ga1iii85.420 (15)Mg1—Ga2—Mg1xiv65.69 (10)
Ga1i—Y1—Ga185.420 (15)Mg1xiii—Ga2—Mg1xv65.69 (10)
Ga1ii—Y1—Ga191.197 (16)Mg1—Ga2—Mg1xv143.50 (5)
Ga1iii—Y1—Ga1160.23 (4)Mg1xiv—Ga2—Mg1xv102.44 (13)
Ga1i—Y1—Ga2iv99.89 (2)Mg1xiii—Ga2—Mg1ii65.69 (10)
Ga1ii—Y1—Ga2iv99.89 (2)Mg1—Ga2—Mg1ii102.44 (13)
Ga1iii—Y1—Ga2iv99.89 (2)Mg1xiv—Ga2—Mg1ii143.50 (5)
Ga1—Y1—Ga2iv99.89 (2)Mg1xv—Ga2—Mg1ii65.69 (10)
Ga1i—Y1—Mg1ii111.04 (4)Mg1xiii—Ga2—Mg1xvi102.44 (13)
Ga1ii—Y1—Mg1ii52.33 (3)Mg1—Ga2—Mg1xvi65.69 (10)
Ga1iii—Y1—Mg1ii52.33 (3)Mg1xiv—Ga2—Mg1xvi65.69 (10)
Ga1—Y1—Mg1ii111.04 (4)Mg1xv—Ga2—Mg1xvi143.50 (5)
Ga2iv—Y1—Mg1ii137.24 (5)Mg1ii—Ga2—Mg1xvi143.50 (5)
Ga1i—Y1—Mg152.33 (3)Mg1xiii—Ga2—Y1xvii128.78 (6)
Ga1ii—Y1—Mg1111.04 (4)Mg1—Ga2—Y1xvii71.75 (3)
Ga1iii—Y1—Mg1111.04 (4)Mg1xiv—Ga2—Y1xvii71.75 (3)
Ga1—Y1—Mg152.33 (3)Mg1xv—Ga2—Y1xvii71.75 (3)
Ga2iv—Y1—Mg1137.24 (5)Mg1ii—Ga2—Y1xvii71.75 (3)
Mg1ii—Y1—Mg185.53 (10)Mg1xvi—Ga2—Y1xvii128.78 (6)
Ga1i—Y1—Mg1v49.99 (5)Mg1xiii—Ga2—Y1ix71.75 (3)
Ga1ii—Y1—Mg1v149.44 (7)Mg1—Ga2—Y1ix71.75 (3)
Ga1iii—Y1—Mg1v105.24 (5)Mg1xiv—Ga2—Y1ix128.78 (6)
Ga1—Y1—Mg1v87.44 (4)Mg1xv—Ga2—Y1ix128.78 (6)
Ga2iv—Y1—Mg1v50.55 (5)Mg1ii—Ga2—Y1ix71.75 (3)
Mg1ii—Y1—Mg1v153.75 (6)Mg1xvi—Ga2—Y1ix71.75 (3)
Mg1—Y1—Mg1v92.07 (7)Y1xvii—Ga2—Y1ix120.0
Ga1i—Y1—Mg1vi149.44 (7)Mg1xiii—Ga2—Y1xviii71.75 (3)
Ga1ii—Y1—Mg1vi49.99 (5)Mg1—Ga2—Y1xviii128.78 (6)
Ga1iii—Y1—Mg1vi87.44 (4)Mg1xiv—Ga2—Y1xviii71.75 (3)
Ga1—Y1—Mg1vi105.24 (5)Mg1xv—Ga2—Y1xviii71.75 (3)
Ga2iv—Y1—Mg1vi50.55 (5)Mg1ii—Ga2—Y1xviii128.78 (6)
Mg1ii—Y1—Mg1vi92.07 (7)Mg1xvi—Ga2—Y1xviii71.75 (3)
Mg1—Y1—Mg1vi153.75 (6)Y1xvii—Ga2—Y1xviii120.0
Mg1v—Y1—Mg1vi101.11 (10)Y1ix—Ga2—Y1xviii120.0
Ga1i—Y1—Mg1vii87.44 (4)Ga1—Mg1—Ga1i96.93 (12)
Ga1ii—Y1—Mg1vii105.24 (5)Ga1—Mg1—Ga2114.538 (6)
Ga1iii—Y1—Mg1vii149.44 (7)Ga1i—Mg1—Ga2114.538 (6)
Ga1—Y1—Mg1vii49.99 (5)Ga1—Mg1—Ga2x114.538 (6)
Ga2iv—Y1—Mg1vii50.55 (5)Ga1i—Mg1—Ga2x114.538 (6)
Mg1ii—Y1—Mg1vii153.75 (6)Ga2—Mg1—Ga2x102.44 (12)
Mg1—Y1—Mg1vii92.07 (7)Ga1—Mg1—Mg1xvi101.54 (6)
Mg1v—Y1—Mg1vii52.34 (12)Ga1i—Mg1—Mg1xvi161.54 (6)
Mg1vi—Y1—Mg1vii78.67 (2)Ga2—Mg1—Mg1xvi57.15 (5)
Ga1i—Y1—Mg1viii105.24 (5)Ga2x—Mg1—Mg1xvi57.15 (5)
Ga1ii—Y1—Mg1viii87.44 (4)Ga1—Mg1—Mg1xiv161.54 (6)
Ga1iii—Y1—Mg1viii49.99 (5)Ga1i—Mg1—Mg1xiv101.54 (6)
Ga1—Y1—Mg1viii149.44 (7)Ga2—Mg1—Mg1xiv57.15 (5)
Ga2iv—Y1—Mg1viii50.55 (5)Ga2x—Mg1—Mg1xiv57.15 (5)
Mg1ii—Y1—Mg1viii92.07 (7)Mg1xvi—Mg1—Mg1xiv60.0
Mg1—Y1—Mg1viii153.75 (6)Ga1—Mg1—Y1x60.87 (6)
Mg1v—Y1—Mg1viii78.67 (2)Ga1i—Mg1—Y1x60.87 (6)
Mg1vi—Y1—Mg1viii52.34 (12)Ga2—Mg1—Y1x171.54 (11)
Mg1vii—Y1—Mg1viii101.11 (10)Ga2x—Mg1—Y1x86.01 (3)
Ga1i—Y1—Y1v52.703 (6)Mg1xvi—Mg1—Y1x129.48 (4)
Ga1ii—Y1—Y1v134.380 (9)Mg1xiv—Mg1—Y1x129.48 (4)
Ga1iii—Y1—Y1v52.703 (6)Ga1—Mg1—Y160.87 (6)
Ga1—Y1—Y1v134.380 (9)Ga1i—Mg1—Y160.87 (6)
Ga2iv—Y1—Y1v74.21 (3)Ga2—Mg1—Y186.01 (3)
Mg1ii—Y1—Y1v101.53 (2)Ga2x—Mg1—Y1171.54 (11)
Mg1—Y1—Y1v101.53 (2)Mg1xvi—Mg1—Y1129.48 (4)
Mg1v—Y1—Y1v53.32 (5)Mg1xiv—Mg1—Y1129.48 (4)
Mg1vi—Y1—Y1v104.56 (7)Y1x—Mg1—Y185.53 (10)
Mg1vii—Y1—Y1v104.56 (7)Ga1—Mg1—Y1ix57.70 (2)
Mg1viii—Y1—Y1v53.32 (5)Ga1i—Mg1—Y1ix128.28 (9)
Mg1—Ga1—Mg1ix120.0Ga2—Mg1—Y1ix57.70 (3)
Mg1—Ga1—Mg1vii120.000 (1)Ga2x—Mg1—Y1ix117.00 (8)
Mg1ix—Ga1—Mg1vii120.0Mg1xvi—Mg1—Y1ix63.83 (6)
Mg1—Ga1—Y1x66.80 (4)Mg1xiv—Mg1—Y1ix109.25 (6)
Mg1ix—Ga1—Y1x134.247 (10)Y1x—Mg1—Y1ix118.53 (8)
Mg1vii—Ga1—Y1x72.31 (4)Y1—Mg1—Y1ix67.47 (3)
Mg1—Ga1—Y1ix72.31 (4)Ga1—Mg1—Y1xix128.28 (9)
Mg1ix—Ga1—Y1ix66.80 (4)Ga1i—Mg1—Y1xix57.70 (2)
Mg1vii—Ga1—Y1ix134.247 (10)Ga2—Mg1—Y1xix117.00 (8)
Y1x—Ga1—Y1ix139.045 (6)Ga2x—Mg1—Y1xix57.70 (3)
Mg1—Ga1—Y1xi72.31 (4)Mg1xvi—Mg1—Y1xix109.25 (6)
Mg1ix—Ga1—Y1xi66.80 (4)Mg1xiv—Mg1—Y1xix63.83 (6)
Mg1vii—Ga1—Y1xi134.247 (10)Y1x—Mg1—Y1xix67.47 (3)
Y1x—Ga1—Y1xi74.593 (12)Y1—Mg1—Y1xix118.53 (8)
Y1ix—Ga1—Y1xi91.197 (16)Y1ix—Mg1—Y1xix172.63 (13)
Mg1—Ga1—Y166.80 (4)Ga1—Mg1—Y1xi57.70 (2)
Mg1ix—Ga1—Y1134.247 (10)Ga1i—Mg1—Y1xi128.28 (9)
Mg1vii—Ga1—Y172.31 (4)Ga2—Mg1—Y1xi117.00 (8)
Y1x—Ga1—Y191.197 (16)Ga2x—Mg1—Y1xi57.70 (3)
Y1ix—Ga1—Y174.593 (12)Mg1xvi—Mg1—Y1xi63.83 (6)
Y1xi—Ga1—Y1139.045 (6)Mg1xiv—Mg1—Y1xi109.25 (6)
Mg1—Ga1—Y1vii134.247 (10)Y1x—Mg1—Y1xi67.47 (3)
Mg1ix—Ga1—Y1vii72.31 (4)Y1—Mg1—Y1xi118.53 (8)
Mg1vii—Ga1—Y1vii66.80 (4)Y1ix—Mg1—Y1xi78.67 (2)
Y1x—Ga1—Y1vii139.045 (6)Y1xix—Mg1—Y1xi100.84 (3)
Y1ix—Ga1—Y1vii74.593 (12)Ga1—Mg1—Y1xvii128.28 (9)
Y1xi—Ga1—Y1vii139.045 (6)Ga1i—Mg1—Y1xvii57.70 (2)
Y1—Ga1—Y1vii74.593 (12)Ga2—Mg1—Y1xvii57.70 (3)
Mg1—Ga1—Y1xii134.247 (10)Ga2x—Mg1—Y1xvii117.00 (8)
Mg1ix—Ga1—Y1xii72.31 (4)Mg1xvi—Mg1—Y1xvii109.25 (6)
Mg1vii—Ga1—Y1xii66.80 (4)Mg1xiv—Mg1—Y1xvii63.83 (6)
Y1x—Ga1—Y1xii74.593 (12)Y1x—Mg1—Y1xvii118.53 (8)
Y1ix—Ga1—Y1xii139.045 (6)Y1—Mg1—Y1xvii67.47 (3)
Y1xi—Ga1—Y1xii74.593 (12)Y1ix—Mg1—Y1xvii100.84 (3)
Y1—Ga1—Y1xii139.045 (6)Y1xix—Mg1—Y1xvii78.67 (2)
Y1vii—Ga1—Y1xii91.197 (16)Y1xi—Mg1—Y1xvii172.63 (13)
Symmetry codes: (i) y, x+1, −z+2; (ii) x, y, z−1; (iii) y, x+1, −z+1; (iv) x+1, y, z; (v) −y+2, xy+2, z; (vi) −x+y, −x+1, z−1; (vii) −x+y, −x+1, z; (viii) −y+2, xy+2, z−1; (ix) −y+1, xy+1, z; (x) x, y, z+1; (xi) −y+1, xy+1, z+1; (xii) −x+y, −x+1, z+1; (xiii) −x+y−1, −x+1, z−1; (xiv) −y+1, xy+2, z; (xv) −y+1, xy+2, z−1; (xvi) −x+y−1, −x+1, z; (xvii) −x+y, −x+2, z; (xviii) x−1, y, z; (xix) −x+y, −x+2, z+1.
Selected geometric parameters (Å) top
Ga1—Mg12.803 (3)Ga2—Y1ii3.1033 (12)
Ga1—Y1i3.0936 (4)Mg1—Mg1iii3.076 (7)
Ga2—Mg12.835 (3)Mg1—Y1i3.255 (3)
Symmetry codes: (i) x, y, z+1; (ii) −x+y, −x+2, z; (iii) −x+y−1, −x+1, z.
Acknowledgements top

The authors thank the Swedish Reseach Council for financial support.

references
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