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2 Physical Properties of Marine Sediments - Blogs Unpad

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2.2 Porositiy and Wet Bulk Densitythe centre <strong>of</strong> the coil (Gerland et al. 1993). Thisinduced electric field contains information on themagnetic and electric properties <strong>of</strong> the sediment.Generally, the coil characteristic is defined bythe quality value(Q)L( ω)Q = ω ⋅(2.13)R ( ω)(L(ω)) is the inductance, (R(ω)) the resistance and(ω) the (angular) frequency <strong>of</strong> the alternatingcurrent flowing through the coil (Chelkowski1980). The inductance (L(ω)) depends on the number<strong>of</strong> windings, the length and diameter <strong>of</strong> thecoil and the magnetic permeability <strong>of</strong> the coilmaterial. The resistance (R(ω)) is a superposition<strong>of</strong> the resistance <strong>of</strong> the coil material and losses <strong>of</strong>the electric field induced in the core. It increaseswith decreasing resistivity in the sediment.Whether the inductance or the resistance is <strong>of</strong>major importance depends on the frequency <strong>of</strong> thecurrent flowing through the coil. Changes in theinductance (L(ω)) can mainly be measured ifcurrents <strong>of</strong> some kilohertz frequency or less areused. They simultaneously indicate variations inthe magnetic susceptibility while the resistance(R(ω)) is insensitive to changes in the resistivity<strong>of</strong> the sediment. In contrast, operating withcurrents <strong>of</strong> several megahertz allows to measurethe resistivity <strong>of</strong> the sediment by changes <strong>of</strong> thecoil resistance (R(ω)) while variations in themagnetic susceptibility do not affect the inductance(L(ω)). The examples presented here weremeasured with a commercial system (Scintrex CTU 2)which produces an output voltage that is proportionalto the quality value (Q) <strong>of</strong> the coil at afrequency <strong>of</strong> 2.5 MHz, and after calibration isinversely proportional to the resistivity <strong>of</strong> thesediment.The induced electric field is not confined tothe coil position but extends over some sedimentvolume. Hence, measurements <strong>of</strong> the resistance(R(ω)) integrate over the resistivity distribution onboth sides <strong>of</strong> the coil and provide a smoothed,low-pass filtered resistivity record. The amount <strong>of</strong>sediment volume affected by the inductionprocess increases with larger coil diameters. Theshape <strong>of</strong> the smoothing function can be measuredfrom the impulse response <strong>of</strong> a thin metal plateglued in an empty plastic core liner. For a coil <strong>of</strong>about 14 cm diameter this gaussian-shapedfunction has a half-width <strong>of</strong> 4 cm (Fig. 2.10), sothat the effect <strong>of</strong> an infinitely small resistivityanomaly is smeared over a depth range <strong>of</strong> 10 - 15 cm.This smoothing effect is equivalent to convolution<strong>of</strong> a source wavelet with a reflectivity functionin seismic applications and can accordinglybe removed by deconvolution algorithms. However,only few applications from longcore paleomagneticstudies are known up to now (Constableand Parker 1991; Weeks et al. 1993).Fig. 2.10 Impulse response function <strong>of</strong> a thin metal plate measured by the inductive method with a coil <strong>of</strong> about 14 cmdiameter. Modified after Gerland et al. (1993).41

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