Fabio Giannino - Electromagnetic Methods in Geophysics

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Discover the utility of four popular electromagnetic geophysical techniques In
, accomplished researchers Fabio Giannino and Giovanni Leucci deliver an in-depth exploration of the theory and application of four different electromagnetic geophysical techniques: ground penetrating radar, the frequency domain electromagnetic method, the time domain electromagnetic method, and the airborne electromagnetic method. The authors offer a full description of each technique as they relate to the economics, planning, and logistics of deploying each of them on-site.
The book also discusses the potential output of each method and how it can be combined with other sources of below- and above-ground information to create a digitized common point cloud containing a wide variety of data.
Giannino and Leucci rely on 25 years of professional experience in over 40 countries around the world to provide readers with a fulsome description of the optimal use of GPR, FDEM, TDEM, and AEM, demonstrating their flexibility and applicability to a wide variety of use cases.
Readers will also benefit from the inclusion of:
A thorough introduction to electromagnetic theory, including the operative principles and theory of ground penetrating radar (GPR) and the frequency domain electromagnetic method (FDEM) An exploration of hardware architecture and surveying, including GPR, FDEM, time domain electromagnetic method (TDEM), and airborne electromagnetic (AEM) surveying A collection of case studies, including a multiple-geophysical archaeological GPR survey in Turkey and a UXO search in a building area in Italy using FDEM /li> Discussions of planning and mobilizing a campaign, the shipment and clearance of survey equipment, and managing the operative aspects of field activity Perfect for forensic and archaeological geophysicists,
will also earn a place in the libraries of anyone seeking a one-stop reference for the planning and deployment of GDR, FDEM, TDEM, and AEM surveying techniques.

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Table 2.1.1 Values of the relative dielectric constant ε r, electrical conductivity σ, electromagnetic‐wave velocity, and attenuation in some geophysical materials (Davis and Annan, 1989. With permission of John Wiley & Sons).

Material Type Relative Dielectric Constant ε r= ε/ε 0 Electrical Conductivityσ (mS/m) EM Waves Velocity V (m/ns) EM Waves Attenuation α (dB/m)
Air 1 0 0.30 0
Distilled water 80 0.01 0.033 2*10 −3
Fresh water 80 0.5 0.033 0.1
Salt water 80 3*10 4 0.01 10 3
Dry sands 3‐5 0.01 0.15 0.01
Saturated sands 20‐30 0.1‐1 0.06 0.03‐0.3
Limestone 4‐8 0.5‐2 0.12 0.4‐1
Shale 5‐15 1‐100 0.09 1‐100
Silt 5‐30 1‐100 0.07 1‐100
Clay 5‐40 2‐1000 0.06 1‐300
Granite 4‐6 0.01‐1 0.13 0.01‐1
Dry salt 5‐6 0.01‐1 0.13 0.01‐1

Table 2.1.2 Wavelength values λ as a function of the frequency at several electromagnetic‐wave velocities of propagation (From Leucci, 2015).

Freq. (MHz) P(ns) λ (m) @ v= c λ (m) @ v= (1/3) c λ (m) @ v= (1/6) c
1 1000 300 100 50
10 100 30 10 5
30 33 10 3.3 1.65
100 10 3 1 0.5
300 3.3 10 3.3 1.65
500 2 0.6 0.2 0.1
1000 1 0.3 0.1 0.05
2000 0.5 0.15 0.05 0.025
3000 0.33 0.1 0.03 0.015

The electromagnetic waves transmitted by a standard antenna are irradiated through the ground in a generally elongated elliptical cone. The radiation lobe is generated by a horizontal dipole antenna, to which some protection elements are added (often metallic foils) which reduce the emitted radiation upwards (shielding). When a dipole antenna is placed in the air, the path of the radiation is approximately perpendicular to the antenna axis. When instead it is placed in contact or near the ground and/or the surface of the investigated materials, there is a change in the shape of the radiation lobes due to the coupling with the ground.

Variation of both the shape and the lobe directivity also occurs at the variation of h/λ, where h is the height from the ground of the antenna and λ is the wavelength of the pulse in the first medium (air).

The radiation cone (related to the first Fresnel zone ) that intercepts a horizontal flat surface illuminates an ellipse‐shaped area with the major axis parallel to the antenna’s trailing direction (Annan et al., 1991). The radiation lobe in the subsoil enables “ looking ” not only directly under the antenna but also in front, back, and sides as the antenna travels along the ground. This is known as horizontal resolution (Leucci, 2019). Two reflecting points separated by a distance less than the first Fresnel zone radius ® are considered indistinguishable as observed from the earth’s surface. The first Fresnel zone radius is given by the following:

(2.1.23) Electromagnetic Methods in Geophysics - изображение 30

and, in addition to velocity and frequency, is also depth dependent. Since the Fresnel zone generally increases with depth, the spatial resolution also deteriorates with depth.

Figure 217 Elliptical cone of GPR penetration into the ground In a simple - фото 31

Figure 2.1.7 Elliptical cone of GPR penetration into the ground.

In a simple way the angle of the cone is defined by the relative dielectric constant of the material traversed by the electromagnetic waves and by the frequency of the transmitter antenna. An equation that can be used to estimate the width of the transmission beam at various depths (the footprint) is (Conyers and Goodman, 1997):

(2.1.24) Electromagnetic Methods in Geophysics - изображение 32

where A is the approximate dimensions of the radius of the footprint, λ is the wavelength of the electromagnetic impulse, D is the depth at which the reflecting object is located, and ε ris the relative dielectric constant of the crossed medium ( Figure 2.1.7).

Among other constraints (Conyers and Goodman, 1997), in a GPR survey, the central frequency of the antenna is chosen to obtain a viable compromise between the desired penetration depth and vertical resolution. Moreover, the lateral resolution is important in planning the acquisition geometry and in particular, the spatial sampling along the survey line (inline spacing) and the distance between consecutive lines (crossline spacing). The latter requirement is seldom fulfilled due to time and positioning problems.

REFERENCES

1 Annan, P.A., Cosway, W.S., and Redman, J.D. (1991), Water table detection with ground penetrating radar Soc. Exploration Geophysicists Ann. Meeting, Houston, TX, USA Expanded Abstracts, 494–496.

2 Conyers, L.B. (2004). Ground‐Penetrating Radar for Archaeology, Alta Mira Press, Walnut Creek, CA.

3 Conyers, L.B. (2013). Ground‐Penetrating Radar for Archaeology, 3rd Edition. Alta Mira Press. 258 pp.

4 Conyers, L.B. and Goodman, D. (1997). Ground Penetrating Radar: An Introduction for Archaeologists, Alta Mira Press, Walnut Creek, CA.

5 Campana, S. and Piro, S. (2008). Seeing the Unseen. Geophysics and Landscape Archaeology Geophysics and Landscape Archaeology. Taylor & Francis.

6 Davis, J.L. and Annan, A.P. (1989). Ground‐penetrating radar for high resolution mapping of soil and rock stratigraphy, Geophysical Prospecting, 37 (5), pp. 531–551.

7 Fruhwirth, R.K. and Schmoller, R. (1996). Some aspects on the estimation of electromagnetic wave velocities Proc. 6th Int. Conf. on Ground Penetrating Radar (GPR’96) (Sendai, Japan, 30 September–3 October) pp. 135–8.

8 Keller, G.V. (1987). Rock and Mineral Properties, in Electromagnetic Methods in Applied Geophysics, vol. 1, chap. 2, ed. M.N. Nabighian, Soc. Expl. Geophys.

9 Leucci, G. (2019). Nondestructive Testing for Archaeology and Cultural Heritage A Practical Guide and New Perspectives, Springer International Publishing.

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