Distinguishing oil and water layers in a porous cracked medium by interpreting acoustic logging data on the basis of Hudson Theory

Xue’ang Zhang , Zhuwen Wang , Zhichao Yang

Journal of Earth Science ›› 2017, Vol. 28 ›› Issue (3) : 500 -506.

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Journal of Earth Science ›› 2017, Vol. 28 ›› Issue (3) : 500 -506. DOI: 10.1007/s12583-017-0620-4
Applied Geophysics

Distinguishing oil and water layers in a porous cracked medium by interpreting acoustic logging data on the basis of Hudson Theory

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Abstract

During surveys, water layers may interfere with the detection of oil layers. In order to distinguish between oil and water layers in a porous cracked medium, research on the properties of cracks and oil and water layers and their relation to acoustic logging rules is essential. On the basis of Hudson’s crack theory, we simulated oil and water layers in crack-porous medium with different crack parameters corresponding to the well-field response. We found that in a cracked medium with high crack angle or low number density of cracks, compressional and shear wave velocities are sensitive to crack characteristics; further, these velocities are more sensitive to crack characteristics when the waves propagate through the water layer than when they propagate through the oil layer. Compressional and shear wave velocities increase with an increase in crack angle: in the water layer, the increase is approximately linear. On comparing the full waveforms observed in the oil and water layers, we find that the amplitudes of most waves are higher in the water layer. Among the considered waves, the Stoneley wave suffers maximum amplitude attenuation in the oil layer. The maximum excitation intensity for oil layer is greater than that for the water layer. These results can guide further cracked media logging field exploration work.

Keywords

crack / acoustic logging / Hudson theory / numerical simulation / reservoir

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Xue’ang Zhang, Zhuwen Wang, Zhichao Yang. Distinguishing oil and water layers in a porous cracked medium by interpreting acoustic logging data on the basis of Hudson Theory. Journal of Earth Science, 2017, 28(3): 500-506 DOI:10.1007/s12583-017-0620-4

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References

[1]

Antonio J., Tadeu A. A., Mendes P. A. Simulation of Wave Propagation in a Fluid-Filled Borehole Embedded in a Cracked Medium Using a Coupled BEM/TBEM Formulation. Bulletin of the Seismological Society of America, 2009, 99(6): 3326-3339.

[2]

Caleap M., Aristégui C., Angel Y. C. Effect of Crack Opening and Orientation on Dispersion and Attenuation of Antiplane Coherent Wave. Geophysical Journal International, 2009, 177(3): 1151-1165.

[3]

Feng B., Wang H. Z. Data-Domain Wave Equation Reflection Traveltime Tomography. Journal of Earth Science, 2015, 26(4): 487-494.

[4]

Germán R. J., Quintal B. M., Tobias M., . Energy Dissipation of P and S-Waves in Fluid-Saturated Rocks: An Overview Focusing on Hydraulically Connected Fractures. Journal of Earth Science, 2015, 26(6): 785-790.

[5]

Guéguen Y., Sarout J. Characteristics of Anisotropy and Dispersion in Cracked Medium. Tectonophysics, 2011, 503(1/2): 165-172.

[6]

Hall S. A., Kendall J. M., Maddock J., . Crack Density Tensor Inversion for Analysis of Changes in Rock Frame Architecture. Geophysical Journal International, 2008, 173(2): 577-592.

[7]

Hudson J. A. Overall Properties of a Cracked Solid. Mathematical Proceedings of the Cambridge Philosophical Society, 1980, 88(2): 371-384.

[8]

Hudson J. A. Wave Speeds and Attenuation of Elastic Waves in Material Containing Cracks. Geophysical Journal International, 1981, 64(1): 133-150.

[9]

Hudson J. A. Attenuation Due to Second-Order Scattering in Material Containing Cracks. Geophysical Journal International, 1990, 102(2): 485-490.

[10]

Hudson J. A. Overall Properties of Heterogeneous Material. Geophysical Journal International, 1991, 107(3): 505-511.

[11]

Hudson J. A., Liu E., Crampin S. The Mechanical Properties of Materials with Interconnected Cracks and Pores. Geophysical Journal International, 1996, 124(1): 105-112.

[12]

Hudson J. A., Pointer T., Liu E. Effective-Medium Theories for Fluid-Saturated Materials with Aligned Cracks. Geophysical Prospecting, 2001, 49(5): 509-522.

[13]

Nandal J. S., Saini T. N. Reflection and Refraction at an Imperfectly Bonded Interface between Poroelastic Solid and Cracked Elastic Solid. Journal of Seismology, 2012, 17(2): 239-253.

[14]

Nishizawa O., Kanagawa K. Seismic Velocity Anisotropy of Phyllosilicate-Rich Rocks: Characteristics Inferred from Experimental and Crack-Model Studies of Biotite-Rich Schist. Geophysical Journal International, 2010, 182(1): 375-388.

[15]

Peacock S., Hudson J. A. Seismic Properties of Rocks with Distributions of Small Cracks. Geophysical Journal International, 1990, 102(2): 471-484.

[16]

Pointer T., Liu E. R., Hudson J. A. Seismic Wave Propagation in Cracked Porous Media. Geophysical Journal International, 2000, 142(1): 199-231.

[17]

Ruan Z., Yu B. S., Chen Y. Y. Application of Fluid Inclusion Analysis for Buried Dissolution Predicting in the Tahe Oilfield of Tarim Basin, NWChina. Journal of Earth Science, 2013, 24(3): 343-354.

[18]

Tsang L., Rader D. Numerical Evaluation of the Transient Acoustic Waveform Due to a Point Source in a Fluid-filled Borehole. Geophysics, 1979, 44(10): 1706-1720.

[19]

Vilhelm J., Rudajev V., Živor R., . Influence of Crack Distribution of Rocks on P-Wave Velocity Anisotropy–A Laboratory and Field Scale Study. Geophysical Prospecting, 2010, 58(6): 1099-1110.

[20]

White J. E. Cylindrical Waves in Transversely Isotropic Media. Journal of the Acoustical Society of America, 1981, 70 4 1147

[21]

Zhang Z. G., Du Y. S., Gao L. F., . The Late Mesozoic Granodiorites from the Southwest Basin in the South China Sea and Its Tectonic Implication. Journal of Earth Science, 2012, 23(3): 268-276.

[22]

Zhao Y., Yao G. Q., Mu L. H., . Characteristics and Controlling Factors of Fractures in Lacustrine Dolostones Reservoirs in Tanggu District. Earth Science–Journal of China University of Geosciences, 2016, 41(2): 252-264.

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