2018
DOI: 10.1016/j.jappgeo.2017.11.011
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Shear weakening for different lithologies observed at different saturation stages

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Cited by 17 publications
(8 citation statements)
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“…Furthermore, various ultrasonic results have shown that shear modulus does not always remain constant after fluid saturation as predicted by Gassmann's theory (Baechle et al, ; Green & Wang, ; Vialle & Vanorio, ). The variation of shear modulus for a fluid‐saturated rock, either a net increase (strengthening) or a net decrease (weakening), has been attributed to the combined effect of several factors, such as fluid‐solid interaction, clay degradation or expansion, and viscous coupling (Cadoret, ; Diethart‐Jauk & Gegenhuber, ; Khazanehdari & Sothcott, ; Tutuncu & Sharma, ). Data about the fluid saturation effect on shear modulus are comparatively rare at seismic frequencies.…”
Section: Introductionmentioning
confidence: 99%
“…Furthermore, various ultrasonic results have shown that shear modulus does not always remain constant after fluid saturation as predicted by Gassmann's theory (Baechle et al, ; Green & Wang, ; Vialle & Vanorio, ). The variation of shear modulus for a fluid‐saturated rock, either a net increase (strengthening) or a net decrease (weakening), has been attributed to the combined effect of several factors, such as fluid‐solid interaction, clay degradation or expansion, and viscous coupling (Cadoret, ; Diethart‐Jauk & Gegenhuber, ; Khazanehdari & Sothcott, ; Tutuncu & Sharma, ). Data about the fluid saturation effect on shear modulus are comparatively rare at seismic frequencies.…”
Section: Introductionmentioning
confidence: 99%
“…The relation between calculating the magnetic eld due to a rectangular prism is (presented by Bhattacharya (Bhattacharyya & Chan, 1977;Bhattacharyya, 1980 F̂ is the earth's magnetic eld, and each prism has magnetization of M, and the dimensions x 1 ≤ x ≤ x 2 , y 1 ≤ y ≤ y 2 , and z 1 ≤ z ≤ ∞. To calculate the total anomaly observed at the origin of the coordinates resulting from a rectangular prism extending from the depths z a to z b , rst should calculated Equation 3for a prism with a depth of z a and magnetization M, then for a prism with a depth of z b and magnetization -M. By coding in MATLAB using equation 3, the anomaly of the total magnetic eld caused by a prism can be calculated at a viewpoint (Diethart-Jauk & Gegenhuber, 2018;Hubbert, 1948;Lelièvre & Oldenburg, 2006;Stocco et al, 2009).…”
Section: Methodsmentioning
confidence: 99%
“…( 3) for a prism with a depth of z a and magnetization M, then for a prism with a depth of z b and magnetization -M. Using MATLAB coding and Eq. ( 3), the anomaly of the total magnetic field caused by a prism can be calculated (Diethart-Jauk & Gegenhuber, 2018;Hubbert, 1948;Lelièvre & Oldenburg, 2006;Stocco et al, 2009). MATLAB coding developed the total magnetic field anomaly; however, the results were depicted in Geosoft and Model Vision commercial softwares to have more precise and clear figures.…”
Section: Magnetic Effect Of a 3d Mass In A Forward Methodsmentioning
confidence: 99%