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SOES6002: Modelling in Environmental and Earth System Science CSEM Lecture 3 Martin Sinha School of Ocean & Earth Science University of Southampton
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Recap and plan: l Yesterday: basic principles of CSEM sounding. Modelling for uniform seafloor resistivity l Today: sensitivity patterns, boundary conditions vertical variations in resistivity, CSEM sounding
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Recap from yesterday
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Boundary conditions l Apart from the general form of the governing equations, we haven’t gone deeply into the mathematics l But two useful boundary conditions are useful: l E parallel is continuous l J normal is continuous
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Transport of energy l As we see, different resistivities for a uniform seafloor lead to different patterns of amplitude vs range l What happens if seafloor resistivity varies? l First step – what is the path taken by the flow of energy?
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Poynting Vectors
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Sensitivity l Poynting vectors show local direction of transport of energy l Another way of investigating this is to look at sensitivity l For a given transmitter position and receiver position, if we make a small change to the resistivity of a small element of the sea floor, how much does this affect the measured amplitude?
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Sensitivity pattern
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l Sensitivity follows a broadly U- shaped region between source and receiver l At longer source receiver offsets, sensitivity extends deeper beneath the seafloor – so ‘averages’ over a greater depth range l Hence we can perform a ‘sounding’ study by increasing the offset
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4 models l 50 ohm-m half space l 200 ohm-m half space l 1 km thick layer, 50 ohm-m overlying 200 ohm-m half space l 1 km thick layer, 200 ohm-m overlying 50 ohm-m half space
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1 layer and 2 layer models
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Behaviour: l At long offsets, the slope of the curve corresponds to the effect of the deeper layer l Amplitudes are shifted up and down by the effect of the shallower layer l At short offsets, would see only the shallow layer effect
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SOES6002: Modelling in Environmental and Earth System Science CSEM Lecture 4 Martin Sinha School of Ocean & Earth Science University of Southampton
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Lecture 4 l The importance of frequency l Can we detect isolated, thin, conductive layers? l The air wave problem
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What about frequency? l Our choice of frequency depends on skin depth l We need to choose f so that skin depth is comparable to our scale of investigation l But higher f means shorter skin depths, so high frequencies intrinsically see less deep than low frequencies
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The skin depth
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Skin depth (m) in various materials
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3 models at 8 Hz
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Frequency issues l Higher frequencies have better resolution l But they also have poorer penetration depth l So we always face a trade-off between these two l In real surveys, it’s often useful to collect data at multiple frequencies
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Thin layers l Can we detect, e.g., the presence of a thin conductive layer (for example a melt lens) within the sea bed? l There’s clearly going to be a resolution problem – diffusive signal propagation is not necessarily a good way of finding thin layers
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2 models, 2 frequencies
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Thin layer model l Model consists of a 50 ohm m half- space, with a 100 m thick conductive layer (2 ohm-m) embedded in it at a depth of 1 km l It does have an evident effect on the data, but the effect depends on frequency
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Effect of shallow water
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The ‘Air wave’ interaction l In deep water, very little of the signal reaches the sea surface – so the surface has little effect on signal propagation l In shallow water, the surface does have an effect l The ‘Air Wave’ – propagation up, along and down again – can be a problem
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