2012
DOI: 10.1190/geo2011-0337.1
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Conductivity and scattering Q in GPR data: Example from the Ellenburger dolomite, central Texas

Abstract: Total attenuation (Q −1 t ) in ground-penetrating radar (GPR) data is a composite of intrinsic and scattering attenuations (Q −1 in and Q −1 sc ). For nonmagnetic materials, Q −1 in is a combination of the effects of real conductivity and dielectric relaxation. The attenuation for real conductivity >1.0 mS∕m in the GPR frequency band is a function of frequency while the dielectric relaxation is frequency-independent. These frequency behaviors allow separation of the attenuation types by attributing and fitting… Show more

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Cited by 18 publications
(12 citation statements)
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“…In general, higher frequency content is attenuated more than lower, so that subsurface reflection spectra will be altered compared to that of the transmitted waveform. The constant‐Q factor was originally used to describe similar behavior of seismic waves due to cumulative attenuating effects in the ground (Richards & Aki, 1980), but it has also been found applicable for electromagnetic propagation in natural soil and rocks over the GPR frequency range 0.1–1.0 GHz (Harbi & McMechan, 2012; Turner & Siggins, 1994). For this reason, it can be appropriate to assume a linear frequency dependence for the attenuation in GPR sounding: E()ω,ttwt=E0(ω)×exp()ωttwt2Q. $E\left(\omega ,{t}_{\mathit{twt}}\right)={E}_{0}(\omega )\times \mathrm{exp}\left(-\frac{\omega {t}_{\mathit{twt}}}{2{\mathrm{Q}}^{\ast }}\right).$ …”
Section: Introductionmentioning
confidence: 99%
“…In general, higher frequency content is attenuated more than lower, so that subsurface reflection spectra will be altered compared to that of the transmitted waveform. The constant‐Q factor was originally used to describe similar behavior of seismic waves due to cumulative attenuating effects in the ground (Richards & Aki, 1980), but it has also been found applicable for electromagnetic propagation in natural soil and rocks over the GPR frequency range 0.1–1.0 GHz (Harbi & McMechan, 2012; Turner & Siggins, 1994). For this reason, it can be appropriate to assume a linear frequency dependence for the attenuation in GPR sounding: E()ω,ttwt=E0(ω)×exp()ωttwt2Q. $E\left(\omega ,{t}_{\mathit{twt}}\right)={E}_{0}(\omega )\times \mathrm{exp}\left(-\frac{\omega {t}_{\mathit{twt}}}{2{\mathrm{Q}}^{\ast }}\right).$ …”
Section: Introductionmentioning
confidence: 99%
“…GPR studies have estimated attenuation as a means of inferring electrical conductivity distributions [e.g., Lambot et al ., ] and more recently, scattering zones [e.g., Grimm et al ., ; Harbi and McMechan , ]. The latter are generally determined by subtracting theoretical absorption attenuation (equation ) from the total attenuation estimated from GPR (equation ).…”
Section: Introductionmentioning
confidence: 99%
“…In general, higher frequency content is attenuated more than lower, so that subsurface reflection spectra will be altered compared to that of the transmitted waveform. The constant-Q factor was originally used to describe similar behavior of seismic waves due to cumulative attenuating effects in the ground , but it has also been found applicable for electromagnetic propagation in natural soil and rocks over the GPR frequency range 0.1-1.0 GHz (Harbi & McMechan, 2012;. For this reason, it can be appropriate to assume a linear frequency dependence for the attenuation in GPR sounding:…”
Section: Introductionmentioning
confidence: 99%