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首页> 外文期刊>Journal of geophysical research. Planets >High-Resolution Gravity FieldModels fromGRAIL Data and Implications for Models of the Density Structure of the Moon's Crust
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High-Resolution Gravity FieldModels fromGRAIL Data and Implications for Models of the Density Structure of the Moon's Crust

机译:高分辨率重力野外模型从grail数据及其对月球地壳密度结构模型的影响

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摘要

We present our latest high-resolution lunar gravity field model of degree and order 1200 in spherical harmonics using Gravity Recovery and Interior Laboratory (GRAIL) data. In addition to a model with the standard spectral Kaula regularization constraint, we determine models by applying a constraint based on topography called rank-minus-one (RM1). The new models using this RM1 constraint have high correlations with topography over the entire degree range by design. The RM1 models allow the determination of apparent crustal densities at all spatial scales (called effective density) covered by the model, whereas the Kaula-constrained model can only be used globally up to spherical harmonic degree 700.We find that the effective density spectrum has a smaller slope for the high degrees when compared to the medium degrees.We interpret this as indicative of a global average surface density, as opposed to an ever-decreasing effective density as one approaches the surface.We use the RM1 models to derive maps of lateral and vertical density variations in the lunar crust. These models allow us to increase the resolution of this analysis compared to previous studies, by increasing the degree range over which to fit theoretical models of vertical density variations, and by decreasing the size of the spherical caps used in a localized analysis. Several regions on the Moon, such as South Pole-Aitken and Mare Orientale, are distinct from their surroundings in terms of surface densities. The RM1 models are especially valuable in (localized) spectral studies of the structure of the lunar crust.
机译:我们使用重力恢复和室内实验室(Grail)数据介绍了球形谐波中最新的高分辨率月球重力场模型。除了具有标准光谱Kaula正则化约束的模型外,我们还通过基于地形(称为rank-minus-One(RM1)的地形)进行约束来确定模型。使用此RM1约束的新模型在整个学位范围内通过设计具有很高的相关性。 RM1模型允许确定该模型涵盖的所有空间尺度(称为有效密度)的明显地壳密度,而Kaula限制的模型只能在全球范围内使用到球形谐波度700。与中等程度相比,高度的较小坡度。我们将其解释为全球平均表面密度,而不是随着表面的近乎降低的有效密度而不是越来越多的斜率。月球外侧和垂直密度变化。这些模型使我们能够通过增加拟合垂直密度变化的理论模型的程度范围,并减少局部分析中使用的球形帽的大小来增加该分析的分辨率。月球上的几个地区,例如南极 - 艾特肯(South Pole-Aitken)和东方母马(Mare Orientale),在表面密度方面与周围环境不同。 RM1模型在月球结构的(局部)光谱研究中特别有价值。

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