1999
DOI: 10.1190/1.1444654
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Simultaneous inversion of formation shear‐wave anisotropy parameters from cross‐dipole acoustic‐array waveform data

Abstract: This study presents an effective technique for obtaining formation azimuthal shear‐wave anisotropy parameters from four‐component dipole acoustic array waveform data. The proposed technique utilizes the splitting of fast and slow principal flexural waves in an anisotropic formation. First, the principal waves are computed from the four‐component data using the dipole source orientation with respect to the fast shear‐wave polarization azimuth. Then, the fast and slow principal waves are compared for all possibl… Show more

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Cited by 59 publications
(19 citation statements)
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“…It is interesting to note that shear‐wave logging with a four‐component (4C) dipole acoustic tool in a vertical borehole penetrating orthorhombic rock formations can determine both the background and azimuthal anisotropy parameters, such that the tasks of formation evaluation and fracture characterization can be performed in an efficient manner. For this evaluation, the shear‐wave VTI property is determined from borehole monopole Stoneley‐wave (Tang, 2003) and dipole flexural‐wave (Xu et al, 2017) measurements, while shear‐wave HTI property is determined from dipole flexural‐wave measurements (Tang & Chunduru, 1999; Walker et al, 2015; Zeng et al, 2018). In the following, we develop an inversion method for estimating the shear‐wave anisotropy parameters.…”
Section: Theoretical Analysismentioning
confidence: 99%
“…It is interesting to note that shear‐wave logging with a four‐component (4C) dipole acoustic tool in a vertical borehole penetrating orthorhombic rock formations can determine both the background and azimuthal anisotropy parameters, such that the tasks of formation evaluation and fracture characterization can be performed in an efficient manner. For this evaluation, the shear‐wave VTI property is determined from borehole monopole Stoneley‐wave (Tang, 2003) and dipole flexural‐wave (Xu et al, 2017) measurements, while shear‐wave HTI property is determined from dipole flexural‐wave measurements (Tang & Chunduru, 1999; Walker et al, 2015; Zeng et al, 2018). In the following, we develop an inversion method for estimating the shear‐wave anisotropy parameters.…”
Section: Theoretical Analysismentioning
confidence: 99%
“…Processing the dipole data yields the radial variation along the direction. In particular, the 4C data can be rotated to the two principal directions of the anisotropy, which correspond, respectively, to the fast and slow shear-wave polarization directions, as obtained from crossed-dipole processing ͑e.g., Tang and Chunduru, 1999͒. Processing the dipole data for each direction yields the radial profiles of the two directions.…”
Section: Application To Field Datamentioning
confidence: 99%
“…3͒ In the case of 1C dipole logging data, apply dispersion analysis ͑e.g., Tang and Cheng, 2004͒ to obtain dispersion-curve data for the frequency range of the data ͑normally 0.5-8 kHz͒. 4͒ In the case of 4C crossed-dipole data, apply anisotropy processing ͑e.g., Tang and Chunduru, 1999͒ to data to obtain fast and slow shear-wave polarization directions. Then rotate the 4C data to these two directions to yield fast and slow flexural-wave data.…”
Section: Application To Field Datamentioning
confidence: 99%
“…These data are processed with an array waveform inversion method. 2 This method computes the fast and slow dipole-shear waves from the four-component data and matches the fast and slow waves across the array to determine the magnitude and azimuth of the anisotropy simultaneously.…”
Section: Cross-dipole Measurement Through Casingmentioning
confidence: 99%