Complex hydrogen bonding and thermal behaviour over a wide temperature range of kainite KMg(SO4)Cl⋅2.75H2O

单斜晶系 氢键 分子 结晶学 热重分析 红外光谱学 大气温度范围 晶体结构 热分解 热稳定性 差示扫描量热法 化学 材料科学 无机化学 有机化学 热力学 物理
作者
Artem S. Borisov,Oleg I. Siidra,В. Л. Уголков,A. N. Kuznetsov,Vera A. Firsova,Dmitri O. Charkin,N. V. Platonova,Igor V. Pekov
出处
期刊:Mineralogical Magazine [The Mineralogical Society]
卷期号:86 (1): 37-48 被引量:2
标识
DOI:10.1180/mgm.2021.101
摘要

Abstract Kainite, KMg(SO 4 )Cl⋅2.75H 2 O, is one of the most common hydrated sulfate minerals, and it plays an important role as a source of potassium. However, its properties and structure have, to date, been insufficiently studied. In our present work, kainite was investigated using multiple techniques, including single-crystal and powder X-ray diffraction, thermogravimetry, differential scanning calorimetry (DSC), and infrared spectroscopy (IR). The mineral is monoclinic, C 2/ m , a = 19.6742(2), b = 16.18240(10), c = 9.49140(10) Å, β = 94.8840(10)°, V = 3010.86(5) Å 3 and Z = 16. The structure was refined to R 1 = 0.0230 for 3080 unique observed reflections with | F o | ≥ 4σ F . The complex hydrogen bonding system for kainite is described for the first time. The structure of kainite contains seven symmetrically independent sites occupied by water molecules, six of which are strongly bonded to Mg 2+ cations while the seventh resides in the framework cavities. The acceptors of the hydrogen bonds are either chloride anions, neighbouring water molecules or oxygens atoms of sulfate groups. A bifurcated hydrogen bond was described for one of the water molecules. Based on the analysis of the crystal structure, we have confirmed and propose the correct formula for kainite as KMg(SO 4 )Cl⋅2.75H 2 O. The thermal studies of kainite in the temperature range of –150°C to +600°C indicate its stability to 190°C. The decomposition products are K 2 Mg 2 (SO 4 ) 3 , KCl and K 2 SO 4 . The thermal expansion was calculated, which for kainite has a character typical for monoclinic crystals and similar to the compressibility tensor described earlier.

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