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Invariant TE and TM impedances in the marine magnetotelluric method

机译:船用磁能法中的不变特和TM阻抗

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The magnetotelluric (MT) impedance tensor has a nil diagonal when one of the axes of the coordinate system coincides with the strike of a 2-D structure. In general, real data are full tensors either because of 3-D effects or measurements not aligned to the geological strike. The usual practice to adapt the field tensor to the 2-D assumption is to rotate to a new system of coordinates. In most cases, there is no single angle of rotation that warranties that the diagonal elements become zeros as in the ideal 2-D case. Even maximizing the off-diagonal elements does not necessarily produce a nil diagonal. Consequently, the 2-D inversions proceed by neglecting whatever there is left in the diagonals. In this work, we explore an alternative that places no constraints on direction but assures a nil diagonal. We use two rotational invariants that compact the four elements of the tensor into only two and reduce in 2-D to the TE and TM impedances. These are obtained readily by solving a quadratic equation. We explore four different scenarios: (1) using the invariants, (2) rotating the tensor perpendicular to the profile, (3) rotating to the average maximum orientation for each station and (4) maximizing the off-diagonal elements of the tensor for each site, frequency to frequency. These approaches were applied to 3-D synthetic and field data. The field data correspond to two marine magnetotelluric surveys in the Gulf of California. In one of them, there is no information on the instrument orientation because the compasses failed. In this case, the rotational invariants come handy to overcome the problem. In the other survey, there was orientation information and the 2-D inversions illustrate the better performance of the invariants relative to the traditional approaches.
机译:当坐标系的一个轴与2-D结构的击奋相一致时,磁仪刷灰(MT)阻抗张量具有NIL对角线。通常,由于3-D效应或测量未对准地质攻击,实际数据是完全张量的。通常的做法使场张量适应2-D假设是旋转到新的坐标系统。在大多数情况下,没有单一的旋转角度,其保证对角线元件成为理想的2-D情况下的零。甚至最大化偏差元素也不一定产生零对角线。因此,2-D逆转通过忽略在对角线中留下的任何内容。在这项工作中,我们探讨了一个替代方案,这些替代方案在方向上没有限制,但确保了一个对角线。我们使用两个旋转不变性,将张量的四个元素紧凑,只有两个,并减少2-D到TE和TM阻抗。通过求解二次方程,容易地获得这些。我们探索四种不同的场景:(1)使用不变性,(2)旋转垂直于轮廓的张量,(3)旋转到每个站的平均最大方向,(4)最大化张量的偏差元件每个站点,频率到频率。这些方法应用于3-D合成和现场数据。现场数据对应于加利福尼亚州海湾的两次海洋磁通镜调查。在其中一个中,没有关于仪器方向的信息,因为指南针失败。在这种情况下,旋转不变量派来易于克服这个问题。在其他调查中,有方向信息,2-D逆向说明了相对于传统方法不变的更好的性能。

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