1975
DOI: 10.1016/0022-0248(75)90241-9
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Some thermodynamic aspects of the growth of strained crystals

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Cited by 302 publications
(137 citation statements)
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“…The model is based on the observations of Onuma et al (1968), who showed that the behaviour of D i versus r i for series of homovalent cations is near parabolic with maxima corresponding to the size of the crystal lattice site(s) on which substitution occurs. It combines these observations with the lattice strain model of Brice (1975), relating lattice strain energy U strain associated with the insertion of a trace element with radius r i into a site with ideal radius r 0 , to the elasticity of the site (Young's modulus, E) and the size misfit between substituent and ideal site cations (r i -r 0 ):…”
Section: Lattice Strain Modelmentioning
confidence: 99%
“…The model is based on the observations of Onuma et al (1968), who showed that the behaviour of D i versus r i for series of homovalent cations is near parabolic with maxima corresponding to the size of the crystal lattice site(s) on which substitution occurs. It combines these observations with the lattice strain model of Brice (1975), relating lattice strain energy U strain associated with the insertion of a trace element with radius r i into a site with ideal radius r 0 , to the elasticity of the site (Young's modulus, E) and the size misfit between substituent and ideal site cations (r i -r 0 ):…”
Section: Lattice Strain Modelmentioning
confidence: 99%
“…Semiempirical partitioning models, such as the lattice strain model [41,42], aim to determine a set of partition coefficients ( ) for ion where, for example, the partitioning of a trace ion between fluid and mineral is described by…”
Section: The Lattice Strainmentioning
confidence: 99%
“…In the rhombohedral crystal structure of calcite, Ca 2+ has a 6-fold coordination, which corresponds to a Shannon radius of 1.00Å, whereas the REE 3+ have ionic radii varying between 1.032Å (La) and 0.861Å (Lu). The lattice strain model is based on the Brice equation [41], and it considers the partitioning of an element as a function of its ionic radius, charge, and the elastic properties of the mineral lattice site (i.e., Young's modulus). When the REE partition from an aqueous solution into a mineral like calcite, strain occurs on the crystal lattice because of this slight size and charge mismatch between REE 3+ and Ca 2+ .…”
Section: The Lattice Strainmentioning
confidence: 99%
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“…Following Olin and Wolff (2010), we employ a method of identifying equilibrium mineral-melt pairs from natural samples that is independent of textural context. We then present titanite/melt D values for Y, Zr, Nb, REE, Hf, Ta, Th and U and use the data to estimate 7-fold coordination radii for REE 3+ not reported by Shannon (1976), and to approximately predict titanite/melt partitioning behavior of Ra, Ac and Pa. We then assess the results, paying particular attention to behaviors (melt structure effects, fractionation of cations of identical charge and radius) that are not predicted by the lattice strain model of Brice (1975) and Blundy and Wood (1994).…”
Section: Introductionmentioning
confidence: 99%