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On a synthesis of crystal population dynamics and trace element partitioning models: A mechanism for zoning in minerals

机译:在晶体群体动力学和痕量元素分区模型的合成中:矿物区分区机制

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Crystal zoning is considered in the context of the evolution of a population of crystals. Crystal size distribution (CSD) theory provides an important framework and constraints that are applied in a numerical model of crystal nucleation and growth in an infinite half-sheet which proxies for a sill. The CSD/crystal population approach is combined with a relatively simple principle of trace element (TE) partitioning for batch crystallization. A model of crystal nucleation and growth that is applied to a constrained volume of magma is modified by the addition of a co-precipitating phase and TE modeling. The co-precipitating phase does not consume the TE and so the TE's concentration in the residual liquid increases. Thus the primary phase for which the TE is compatible incorporates more as it grows. A single partition coefficient value is used and is held constant. One crystal in the much larger, evolving population of crystals is tracked and TE concentration in the crystal vs. time is recorded as the crystal grows. In general, TE concentration within the crystal initially decreases while only the primary phase is present and then begins to increase in that crystal when the second/co-predpitating phase appears. For the relatively short solidification interval utilized in the modeling, one half-cycle of oscillation: high concentration to low to high, or normal to reverse zoning, is demonstrated. Beyond the TE's partition coefficient, the presence and magnitude of zoning is dependent upon the time the second phase begins within the solidification interval and the mass proportion of crystallization of primary phase to second phase-which is held constant throughout the remainder of solidification once the second phase appears. The model, as currently implemented, is based solely on thermal and mass balances. A multi-faceted crystallization history, one involving, e.g., more complicated phase equilibria, crystal fractionation, convection, and magma mixing would expose the tracked crystal to changing surroundings such that the mass balance mechanism that yielded the half-cycle of zoning obtained here would perhaps continue to yield oscillatory zoning. (C) 2020 Elsevier B.V. All rights reserved.
机译:在晶体种群的演变的背景下考虑了水晶分区。晶体尺寸分布(CSD)理论提供了一种重要的框架和约束,其应用于晶体成核和生长的数值模型,其无限的半张窗台代理。 CSD /晶体种群方法与用于批料结晶的微量元素(TE)分配的相对简单的原理。通过加入共沉淀相和造型来改变施加到约束体积的岩浆体积的晶体成核和生长模型。共沉淀相不会消耗TE,因此残留液体中的TE浓度增加。因此,TE兼容的主要阶段随着它的增长而兼容的主要阶段。使用单个分区系数值并保持恒定。在较大的一个晶体中,在晶体增长时,跟踪晶体的晶体群体和晶体中的Te浓度。通常,晶体内的TE浓度最初降低,同时仅存在初级相,然后在出现第二/共捕集相时开始增加该晶体。对于在建模中使用的相对较短的凝固间隔,对振荡的一个半循环:高浓度至低到高,或正常到反向分区。超出TE的分区系数,分区的存在和幅度取决于第二阶段在凝固间隔内开始的时间,并且在第二次凝固过程中,初级相的结晶的质量比例的初级相结晶 - 这一秒阶段出现。目前实施的模型仅基于热和质量余额。多面结晶历史,一种涉及例如更复杂的相平衡,晶体分级,对流和岩浆混合会使跟踪晶体暴露于改变周围环境,使得在此获得的分区半循环的质量平衡机制将也许继续产生振荡分区。 (c)2020 Elsevier B.v.保留所有权利。

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