全部 标题 作者
关键词 摘要

OALib Journal期刊
ISSN: 2333-9721
费用:99美元

查看量下载量

相关文章

更多...

Effect of Fracture Aperture on P-Wave Attenuation: A Seismic Physical Modelling Study

DOI: 10.1155/2014/241279

Full-Text   Cite this paper   Add to My Lib

Abstract:

We used the seismic physical modelling approach to study the effect of fracture thickness or aperture on P-wave attenuation, using a laboratory scale model of two horizontal layers. The first layer is isotropic while the second layer has six fractured blocks, each consisting of thin penny-shaped chips of 3?mm fixed diameter and same thickness to simulate a set of aligned vertical fractures. The thickness of the chips varies according to the blocks while the fracture density remains the same in each block. 2D reflection data were acquired with the physical model submerged in a water tank in a direction perpendicular to the fracture strikes using the pulse and transmission method. The induced attenuation was estimated from the preprocessed CMP gathers using the QVO method, which is an extension of the classical spectral ratio method of attenuation measurement from seismic data. The results of our analysis show a direct relationship between attenuation and the fracture thickness or aperture. The induced attenuation increases systematically with fracture thickness, implying more scattering of the wave energy in the direction of increasing aperture. This information may be useful to differentiate the effect caused by thin microcracks from that of large open fractures. 1. Introduction Fractures open at depth tend to be aligned normal to the direction of minimum in situ stress acting on them [1], giving rise to seismic anisotropy. Over the years, seismic anisotropy has been increasingly used as a potential tool to characterize natural fractured hydrocarbon reservoirs (e.g., [2–5]). The equivalent medium theories of seismic wave propagation provide the basis of using seismic anisotropy to detect fractures from seismic data. One of such theories is the Hudson’s theory [6, 7] which provides a link between fracture density and measured azimuthal anisotropy. However, the theory fails to account for the issues of fracture scale lengths. For instance, many small cracks or a few large cracks within the same volume of material can result in the same fracture density. Furthermore, equal number of cracks with the same diameter but with varying thicknesses or apertures within the same volume of material can give rise to the same fracture density. In reservoir rocks, it is possible to have aligned fractures of the same density but at different scales and consequently, the investigation of the effects of the fracture scale lengths and thicknesses or apertures on seismic wave response may be of great interest in fractured reservoir characterization. An adequate understanding

References

[1]  M. Schoenberg and C. M. Sayers, “Seismic anisotropy of fractured rock,” Geophysics, vol. 60, no. 1, pp. 204–211, 1995.
[2]  S. A. Hall, J. M. Kendall, O. I. Barkved, and M. C. Mueller, “Fracture characterization using P-wave AVOA in 3D OBS data,” SEG expanded abstract, pp. 1409–1412, 2000.
[3]  D. Gray and K. Head, “Fracture detection in Manderson Field: a 3-D AVAZ case history,” Leading Edge, vol. 19, no. 11, pp. 1214–1221, 2000.
[4]  X.-Y. Li, Y.-J. Liu, E. Liu, F. Shen, L. Qi, and Q. Shouli, “Fracture detection using land 3D seismic data from the Yellow River Delta, China,” Leading Edge, vol. 22, no. 7, pp. 680–684, 2003.
[5]  M. Luo and B. J. Evans, “An amplitude-based multiazimuthal approach to mapping fractures using P-wave 3D seismic data,” Geophysics, vol. 69, no. 3, pp. 690–698, 2004.
[6]  J. A. Hudson, “Overall properties of a cracked solid,” Mathematical Proceedings of the Cambridge Philosophical Society, vol. 88, no. 2, pp. 371–384, 1980.
[7]  J. A. Hudson, “Wave speeds and attenuation of elastic waves in material containing cracks,” Geophysical Journal, vol. 64, no. 1, pp. 133–150, 1981.
[8]  R. Zimmermann and I. Main, “Hydromechanical behaviour of fractured rocks,” in Mechanics of Fluid-Saturated Rocks, Y. Gueguen and M. Bouteca, Eds., pp. 361–419, Academic Press, London, UK, 2003.
[9]  J. Wei, B. Di, and X.-Y. Li, “Effect of fracture scale length and aperture on seismic wave propagation: an experimental study,” Journal of Seismic Exploration, vol. 16, no. 2–4, pp. 265–280, 2007.
[10]  J. Wei, B. Di, and Q. Wang, “Experimental study on the effect of fracture scale on seismic wave characteristics,” Petroleum Science, vol. 5, no. 2, pp. 119–125, 2008.
[11]  M. Chapman, “Frequency-dependent anisotropy due to meso-scale fractures in the presence of equant porosity,” Geophysical Prospecting, vol. 51, no. 5, pp. 369–379, 2003.
[12]  A. Bakulin, V. Grechka, and I. Tsvankin, “Estimation of fracture parameters from reflection seismic data-Part I: HTI model due to a single fracture set,” Geophysics, vol. 65, no. 6, pp. 1788–1802, 2000.
[13]  H. Seki, A. Granato, and R. Truell, “Diffraction effects in the ultrasonic field of a piston source and their importance in the accurate measurement of attenuation,” Journal of the Acoustical Society of America, vol. 28, pp. 230–238, 1956.
[14]  E. P. Papadakis, “Ultrasonic diffraction loss and phase change in anisotropic materials,” Journal of the Acoustical Society of America, vol. 40, pp. 863–876, 1966.
[15]  M. B. Gitis and A. S. Khimunin, “Diffraction corrections for measurements of the absorption coefficient and velocity of sound,” Soviet Physics, vol. 14, pp. 305–310, 1969.
[16]  E. P. Papadakis, K. A. Fowler, and L. C. Lynnworth, “Ultrasonic attenuation by spectrum analysis of pulses in buffer rods: method and diffraction corrections,” Journal of the Acoustical Society of America, vol. 53, no. 5, pp. 1336–1343, 1973.
[17]  P. S. Hauge, “Measurements of attenuation for vertical seismic profiles,” Geophysics, vol. 46, no. 11, pp. 1548–1558, 1981.
[18]  J. Pujol and S. Smithson, “Seismic wave attenuation in volcanic rocks from VSP experiments,” Geophysics, vol. 56, no. 9, pp. 1441–1455, 1991.
[19]  R. Tonn, “The determination of the seismic quality factor Q from VSP data: a comparison of different computational methods,” Geophysical Prospecting, vol. 39, no. 1, pp. 1–27, 1991.
[20]  R. Dasgupta and R. A. Clark, “Estimation of Q from surface seismic reflection data,” Geophysics, vol. 63, no. 6, pp. 2120–2128, 1998.
[21]  C. A. Schultz and M. N. Toksoz, “Reflections from a randomly grooved interface: ultrasonic modelling and finite-difference calculation,” Geophysical Prospecting, vol. 43, no. 5, pp. 581–594, 1995.
[22]  M. E. Willis, D. R. Burns, R. Rao, B. Minsley, M. N. Toks?z, and L. Vetri, “Spatial orientation and distribution of reservoir fractures from scattered seismic energy,” Geophysics, vol. 71, no. 5, pp. O43–O51, 2006.
[23]  D. R. Burns, M. E. Willis, M. N. Toks?z, and L. Vetri, “Fracture properties from seismic scattering,” Leading Edge, vol. 26, no. 9, pp. 1186–1196, 2007.

Full-Text

Contact Us

service@oalib.com

QQ:3279437679

WhatsApp +8615387084133