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Data Series 901


Southerly view into the crater of Mount St. Helens

Mount St. Helens: Controlled-Source Audio-Frequency Magnetotelluric (CSAMT) Data and Inversions


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Cover
Introduction
Data Acquisition
GPS Data
EDI Data
Data Processing
Occam Inversions
Fischer Inversions
Marquardt Inversions
References
Index page

Occam Inversions

An Occam inversion generates a smooth model from CSAMT data—one different depth-conductivity value for each frequency (Constable and others, 1987). It is a fast and simple way to get a first look at the conductivity structure beneath a station, but requires a starting layer thickness and conductivity, and it cannot provide a least-squares error or other quantification of the fit. An Occam inversion of CSAMT data is shown in figure 3.

All Occam inversions were done for the TE = XY orientation. Station MSH-1001 is identical to station MSH-1002, and station MSH-1003 is identical to station MSH-1004 (two sets of repeated measurements).

(NOTE: each line is a link to a PDF image).

MSH-1002-OccamInversion

MSH-1003-OccamInversion

MSH-1102-OccamInversion

MSH-1103-OccamInversion

MSH-1104-OccamInversion

MSH-1105-OccamInversion

MSH-1106-OccamInversion

MSH-1107-OccamInversion

MSH-1108-OccamInversion

MSH-1109-OccamInversion

MSH-1110-OccamInversion

Example of an Occam inversion of controlled-source audio-frequency magnetotelluric (CSAMT) data. A, The computer inversion of the data into a resistivity versus depth vertical profile for station MSH-1105. B, The original resistivity data and the inversion model fit for resistivity as a function of measurement frequency. C, The original phase data and the inversion model fit for phase as a function of measurement frequency.

Figure 3. Example of an Occam inversion of controlled-source audio-frequency magnetotelluric (CSAMT) data. A, The computer inversion of the data into a resistivity versus depth vertical profile for station MSH-1105. B, The original resistivity data and the inversion model fit for resistivity as a function of measurement frequency. C, The original phase data and the inversion model fit for phase as a function of measurement frequency.