The nature of disorder in montmorillonite by simulation of X-ray powder patterns

Abstract The planar disorder of Ca-montmorillonite (Fuller’s earth) has been investigated using structural simulations of X-ray powder patterns. A standard sample was fully characterized using chemical, microscopic, and diffraction methods. Earlier models of disorder taken from the literature and newly formulated combined models were used to generate simulated powder patterns to be compared with the experimental spectrum. A new model of disorder with random shifts of -a/3 and ±b/3, with a total density of defects of 75%, gives the best fit to the observed data. Thus, the sample cannot be classified as a turbostratic structure (fully disordered) and consequently turbostratic disorder does not invariably apply to all smectite samples. These findings open a debate on the nature and application of turbostratic disorder: is it possible for smectite samples to have intermediate degrees of disorder between a fully disordered stacking (turbostratic) and a highly faulted but well-defined stacking or is the result obtained for the Ca-montmorillonite just an exception? This model of disorder is useful for the quantitative phase analysis by X-ray powder diffraction based on the Rietveld method, which can now benefit from a more reliable initial structure model for Ca-montmorillonite and which will improve the accuracy of the weight-fraction estimates

[1]  G. Artioli,et al.  Quantitative Phase Analysis of Natural Raw Materials Containing Montmorillonite , 2001 .

[2]  A. Plançon Order-disorder in clay mineral structures , 2001, Clay Minerals.

[3]  Alessandro F. Gualtieri,et al.  Accuracy of XRPD QPA using the combined Rietveld–RIR method , 2000 .

[4]  C. Johnston,et al.  Infrared Study of Water Sorption on Na-, Li-, Ca-, and Mg-Exchanged (SWy-1 and SAz-1) Montmorillonite , 2000 .

[5]  S. Redfern,et al.  Kinetics of dehydration of Ca-montmorillonite , 1999 .

[6]  A. Gualtieri MODELLING THE NATURE OF DISORDER IN TALC BY SIMULATION OF X-RAY POWDER PATTERNS , 1999 .

[7]  G. Sposito,et al.  Monte Carlo Simulation of the Total Radial Distribution Function for Interlayer Water in Sodium and Potassium Montmorillonites , 1999 .

[8]  R. C. Reynolds,et al.  A coherent TEM- and XRD-description of mixed-layer illite/smectite , 1998 .

[9]  H. Schenk,et al.  Molecular Simulations of Montmorillonite Intercalated with Aluminum Complex Cations. Part I: Intercalation with [Al13O4(OH)24+x(H2O)12−x](7−x)+ , 1998 .

[10]  A. Chatterjee,et al.  Quantum chemical calculation on clay-water interface , 1997 .

[11]  V. Drits,et al.  Distribution of isomorphous cations within octahedral sheets in montmorillonite from Camp-Bertaux , 1997 .

[12]  G. Sposito,et al.  Monte Carlo and Molecular Dynamics Simulations of Interfacial Structure in Lithium-Montmorillonite Hydrates , 1997 .

[13]  J. V. Berkum,et al.  Diffraction-Line Broadening due to Strain Fields in Materials; Fundamental Aspects and Methods of Analysis~" , 1996 .

[14]  D. Mccarty,et al.  The nature of diffraction effects from illite and illite-smectite consisting of interstratified trans-vacant and cis-vacant 2:1 layers: A semiquantitative technique for determination of layer-type content , 1996 .

[15]  M. Bellotto,et al.  Nature of Structural Disorder in Natural Kaolinites: A New Model Based on Computer Simulation of Powder Diffraction Data and Electrostatic Energy Calculation , 1995 .

[16]  R. C. Reynolds,et al.  Rotationally Disordered Illite/Smectite in Paleozoic K-Bentonites , 1995 .

[17]  W. Bleam Atomic theories of phyllosilicates: Quantum chemistry, statistical mechanics, electrostatic theory, and crystal chemistry , 1993 .

[18]  J. I. Langford,et al.  The use of pattern decomposition to study the combined X-ray diffraction effects of crystallite size and stacking faults in ex-oxalate zinc oxide , 1993 .

[19]  J. R. Walker,et al.  Three-Dimensional X-Ray Powder Diffraction from Disordered Illite: Simulation and Interpretation of the Diffraction Patterns , 1993 .

[20]  V. Saunders,et al.  Periodic ab initio Hartree-Fock calculations of the low-symmetry mineral kaolinite , 1992 .

[21]  D. R. Collins,et al.  Energy-minimized hydrogen-atom positions of kaolinite , 1991 .

[22]  M. Deem,et al.  A general recursion method for calculating diffracted intensities from crystals containing planar faults , 1991, Proceedings of the Royal Society of London. Series A: Mathematical and Physical Sciences.

[23]  Robert C. Reynolds,et al.  X-Ray Diffraction and the Identification and Analysis of Clay Minerals , 1989 .

[24]  P. Bayliss Unit-Cell Dimensions of Two-Dimensionai Clay Minerals , 1989, Powder Diffraction.

[25]  J. I. Langford,et al.  Peak shape and resolution in conventional diffractometry with monochromatic X-rays , 1988 .

[26]  S. Kaczmarek,et al.  The Diffraction of X-rays by Close-Packed Polytypic Crystals Containing Single Stacking Faults. II. Theory for Hexagonal and Rhombohedral Structures , 1988 .

[27]  V. Drits Oblique-Texture Electron Diffraction , 1987 .

[28]  P. Nadeau The physical dimensions of fundamental clay particles , 1985, Clay Minerals.

[29]  B. Sakharov,et al.  Diffraction effects calculated for structural models of K-saturated montmorillonite containing different types of defects , 1984, Clay Minerals.

[30]  R. Young,et al.  Profile shape functions in Rietveld refinements , 1982 .

[31]  G. Brindley,et al.  Crystal Structures of Clay Minerals and their X-ray Identification , 1982 .

[32]  G. Brindley,et al.  Order–Disorder in Clay Mineral Structures , 1980 .

[33]  J. M. Cowley Diffraction by crystals with planar faults. I. General theory , 1976 .

[34]  G. Allegra The calculation of the intensity of X-rays diffracted by monodimensionally disordered structures , 1964 .

[35]  M. W. Molloy,et al.  Diffractometer patterns of A.P.I. reference clay minerals , 1961 .

[36]  G. Allegra A simplified formula for the calculation of the X-ray intensity diffracted by a monodimensionally disordered structure , 1961 .

[37]  B. Warren X-ray studies of deformed metals , 1959 .

[38]  R. C. Mackenzie Mineralogical Society (London) , 1955 .

[39]  J. Méring,et al.  Sur le rôle de la valence des cations échangeables dans la montmorillonite , 1953 .

[40]  Edward Teller,et al.  X‐Ray Interference in Partially Ordered Layer Lattices , 1942 .