Page 156 - Physical Principles of Sedimentary Basin Analysis
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138                             Heat flow

                                        6.10 Heat flow and salt domes
                 Salt structures are found in a large number of sedimentary basins, for instance the Gulf
                 of Mexico, the Persian Gulf and the North Sea (Hudec and Jackson, 2007). Large bodies
                 of salt are important reasons for non-vertical heat flow for at least two reasons – salt has
                 a heat conductivity that may be as much as six times as high as the heat conductivity of
                 saturated clay and shales, and the salt bodies often have complex geometries. Table 2.4
                 gives the heat conductivity of salt as ∼6W m −1  K −1 at surface conditions, while shale may
                 have a heat conductivity as low as ∼1W m −1  K −1  when the porosity is ∼40%. Although
                 the heat conductivity of salt decreases with increasing temperature from 6 W m −1  K −1  at
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                                          ◦
                 5 Cto4.1 W m −1  K −1  at 100 C according to the data in Table 2.4, it is still consider-
                 ably more than for shaly rocks. Salt begins as evaporites at the surface, which become
                 buried as a sheet-like structure. It behaves as a fluid and it can be viewed as a fluid under
                 lithostatic pressure. Complex salt structures may form as the salt is pressed up as domes
                 and diapirs by the weight of the overlaying rocks (Hudec and Jackson, 2007, Gemmer
                 et al., 2004). Figure 6.15a shows an example of a simple salt diapir that has its roots
                 in a sheet-like structure. We see that the diapir pushes the isotherms away. It becomes
                 hotter above the diapir and cooler below the diapir, than at similar depths away from
                 the diapir. It is possible to make a few general comments with regard to heat flow and
                 salt structures. Firstly, we notice that the salt does not bend the isotherms where the salt
                 is sheet-like. The isotherms become more separated because the salt has a higher heat
                 conductivity compared to the surrounding shale, but heat flow is vertical. A salt diapir
                 seems to affect its thermal environment a distance laterally that is roughly the same as
                 its height. The heat flow conditions at the base of the specific case of Figure 6.15aare
                 also affected by both the sandstone and the salt layer. The diapir alters the thermal con-
                 ditions vertically above and underneath a distance that is also roughly the height of the
                 diapir.
                   The hotter conditions above the diapir may lead to an increase in the surface heat flow, if
                 the diapir is not too deeply buried. Figure 6.15b shows the surface heat flux for the diapir in
                 Figure 6.15a. The surface heat flux illustrates the point that the diapir alters the isotherms
                 laterally a distance that is similar to its height. There is a clear peak in the surface heat flux
                 above the diapir, and the heat flux increases from 42 mW m −2  close to the left boundary
                 to the maximum 63 mW m −2  above the center of the diapir. It is possible to make a simple
                 assessment of this increase in the heat flow in terms of the average heat conductivities. This
                 estimate is based on the observation that the heat flow is nearly vertical at the center of the
                 diapir. The geotherm through the center of the diapir is compared with the geotherm close
                 to the left boundary in Figure 6.16. The two geotherms are at x-coordinates x 1 = 0.5km
                 and x 2 = 4.9 km, respectively, in Figure 6.15. We notice from the figure 6.15a that the
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                 isotherm for 74 C would have passed through the middle of the diapir nearly unbent.
                 The depth of this isotherm is where the geotherms in Figure 6.16 cross. This depth and
                                                                    ◦
                 the corresponding temperature are z c = 1.7 km and T c = 74 C, respectively. The heat
                                                                        ¯
                 flow along the two geotherms can be written as q i = λ i T c /z c , where λ i is the average heat
                                                           ¯
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