Implementation of Two-point Quadrature Gauss-Legendre Method on 2D Gravity Anomaly Modeling in Basins with Density Distribution Varied Polynomially as a Function of Depth

W. Srigutomo, Sesri Santurima, C. A. Hapsoro, Hairil Anwar, I. Djaja
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引用次数: 1

Abstract

Study of basin geometry basin is important in geosciences and geophysical exploration. Gravity method can be used to address this issue by measuring gravity anomalies on the surface caused by density contrast between the bedrock and the sediment that fills the basin, geometry of the basin and surface topography. Numerically, gravity anomaly modeling can be conducted using two-point rule Gauss-Legendre Quadrature method, for a case where density contrast varies with depth exponentially. Within the scope of this study, gravity anomalies on the surface are significantly affected by the geometry of the curvature of the bedrock as well as the topographic elevation of the surface and the selected density contrast, and are not significantly affected by the undulation of the bedrock curvature.  
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密度分布随深度多项式变化的盆地二维重力异常两点正交高斯-勒让德方法的实现
盆地几何研究在地球科学和地球物理勘探中占有重要地位。重力法可以通过测量基岩与盆地沉积物之间的密度差异、盆地几何形状和地表地形造成的地表重力异常来解决这一问题。数值上,对于密度对比随深度呈指数变化的情况,采用两点规则高斯-勒让德正交法进行重力异常模拟。在本研究范围内,地表重力异常受基岩曲率几何形状、地表地形高程和所选密度对比的显著影响,受基岩曲率起伏的影响不显著。
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