2013
DOI: 10.1093/gji/ggt354
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Effect of fracture fill on seismic attenuation and dispersion in fractured porous rocks

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Cited by 55 publications
(37 citation statements)
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“…It then follows that if the effective isotropic background property is frequency dependent, then the effect on P-wave anisotropy would be frequency dependent. Dispersion as a result of wave-induced fluid flow is also known to be caused by the presence of fractures Gurevich et al 2009;Kong et al 2013). It can be seen that a larger fluid effect on anisotropy is observed when dispersion is considered as a result of wave-induced fluid flow from the fractured rock model (Fig.…”
Section: O D E L L I N G I N S I G H T a N D Discussion Smentioning
confidence: 94%
“…It then follows that if the effective isotropic background property is frequency dependent, then the effect on P-wave anisotropy would be frequency dependent. Dispersion as a result of wave-induced fluid flow is also known to be caused by the presence of fractures Gurevich et al 2009;Kong et al 2013). It can be seen that a larger fluid effect on anisotropy is observed when dispersion is considered as a result of wave-induced fluid flow from the fractured rock model (Fig.…”
Section: O D E L L I N G I N S I G H T a N D Discussion Smentioning
confidence: 94%
“…Although our modelling exercise only incorporates the squirt mechanism at full water saturation, using the simple modelling approach we adopted, it is straightforward to see that in the presence of squirt flow at partial liquid/gas saturation the fluid effect on the S2 wave would be even greater (increasing V s2 further), hence reducing the SWS. Dedicated partial saturation models could be introduced to make the modelling more rigorous in future (e.g., Kong et al, 2013).…”
Section: Insight From Modelling Study and Discussionmentioning
confidence: 99%
“…Instead of specifying the shapes of the background pores, the second type of models describe the background properties using the macroscopic parameters (such as porosity and permeability). This allows us to employ the Biot‐Gassmann theory to study the FB‐WIFF mechanism, for which quite a few models have been developed (e.g., Ba et al, , , ; Brajanovski et al, ; Fu et al, ; Galvin & Gurevich, ; Guo et al, , ; Gurevich et al, ; Kong et al, ). The effects of FB‐WIFF on the P ‐wave dispersion and attenuation are studied in detail using these models.…”
Section: Introductionmentioning
confidence: 99%