孟盖特,Ba(Mg,Mn2+)Mn3+4(PO4)4(OH)4·4H2O,一种新矿物,产自澳大利亚南部的Spring Creek矿

P. Elliott
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引用次数: 0

摘要

孟白石,Ba(Mg,Mn2+)Mn3+4(PO4)4(OH)4·4H2O,是澳大利亚南澳大利亚威尔明顿附近的Spring Creek铜矿的一种新矿物,在石英基质中以深橙红色块状出现,直径为0.8 mm。条纹呈淡橙红色,光泽呈玻璃色。孟盖石无荧光,莫氏硬度为~ 3。实测密度为3.40 g/cm3,计算密度为3.43 g/cm3。白光下孟盖石呈双轴状(-),α = 1.757(4), β = 1.776(4), γ = 1.781(4)。电子探针分析结果给出了基于24 O apfu的经验公式:Ba1.09(Mg0.58Mn2+0.26Cu0.10Al0.02Na0.01Ca0.01□0.09)Σ1.07Mn3+3.88(PO4)4.07(OH)3.52·4.13H2O。理想配方为Ba(Mg,Mn2+)Mn3+4(PO4)4(OH)4·4H2O。门盖特为三斜,空间群,a = 5.4262(11), b = 5.4274(11), c = 16.387(3) Å, α = 87.61(3), β = 98.97(3), γ = 110.56(3)°,V = 446.28(16) Å3, Z = 1。利用同步加速器单晶x射线衍射数据对孟钛矿的晶体结构进行了解析,并对2115个观测到的F0 > 4σ(F0)反射,将其细化为R1 = 0.0453。它是基于[(M2(OH)2(AsO4)2]薄片,由[M3(H2O)4O2]八面体和[BaO10]多面体在c方向交替连接。
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Mengeite, Ba(Mg,Mn2+)Mn3+4(PO4)4(OH)4·4H2O, a New Mineral from the Spring Creek Mine, South Australia, Australia
Mengeite, Ba(Mg,Mn2+)Mn3+4(PO4)4(OH)4·4H2O, is a new mineral from the Spring Creek copper mine, near Wilmington, South Australia, Australia, where it occurs as dark orange-red masses to 0.8 mm across in a quartz matrix. The streak is pale salmon pink and the luster is vitreous. Mengeite is non-fluorescent and the Mohs hardness is ∼3. The measured density is 3.40 g/cm3 and the calculated density is 3.43 g/cm3. Mengeite is biaxial (–) with α = 1.757(4), β = 1.776(4), γ = 1.781(4) measured in white light. Electron microprobe analyses results give the empirical formula, based on 24 O apfu: Ba1.09(Mg0.58Mn2+0.26Cu0.10Al0.02Na0.01Ca0.01□0.09)Σ1.07Mn3+3.88(PO4)4.07(OH)3.52·4.13H2O. The idealized formula is Ba(Mg,Mn2+)Mn3+4(PO4)4(OH)4·4H2O. Mengeite is triclinic, space group , with a = 5.4262(11), b = 5.4274(11), c = 16.387(3) Å, α = 87.61(3), β = 98.97(3), γ = 110.56(3)°, V = 446.28(16) Å3, and Z = 1. The crystal structure of mengeite was solved using synchrotron single-crystal X-ray diffraction data and refined to R1 = 0.0453 for 2115 observed reflections with F0 > 4σ(F0). It is based on [(M2(OH)2(AsO4)2] sheets that are linked in the c-direction alternately by [M3(H2O)4O2] octahedra and by BaO10 polyhedra.
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