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CONTINENTAL RIFTS AND RIFTED MARGINS  199




             Present-day seismically observed section  0 Ma  a specific density and elastic thickness (T e) (Section
                                              Syn-rift   7.6.4) and then summing the effects of each layer for
                                               erosion
                                              surfaces   successive time intervals. Corrections due to sediment

                                                         compaction, fluctuations in sea level, and estimates of
                                      50 Ma
                                                         water depth using fossils or other sedimentary indica-
                                                         tors are then applied. This approach generally involves
                                                         using information derived from post-rift sediments
                                        100 Ma           rather than syn-rift units because the latter violate
                                                         assumptions of a closed system during extension
                                                         (Kusznir et al., 2004). The results usually show that the
                                    Water   150 Ma       depth of rifted margins at successive time intervals
                                                         depends upon both the magnitude of stretching factor
                 Post-rift                               (β) and the flexural strength of the lithosphere. Most

                                                         applications indicate that the elastic thickness of the
                 Syn-rift    Reverse modeled to the
                            base of post-rift sequences  200 Ma  lithosphere increases as the thermal anomaly associated
                                                         with rifting decays.
              0    25
                                                            Investigations of lithospheric-scale stretching factors
                km
                                                         at both volcanic and nonvolcanic margins have revealed
            Figure 7.35  Schematic diagram showing application   several characteristic relationships. Many margins
            of flexural backstripping and the modeling of post-rift   show more subsidence after an initial tectonic phase

            subsidence to predict sequential restorations of   due to stretching than is predicted by thermal subsid-
            stratigraphy and paleobathymetry. Restored sections are   ence curves for uniform stretching. Rifted margins off
            dependent on the β stretching factor used to define the   Norway (Roberts et al., 1997), near northwest Austra-

            magnitude of lithospheric extension and lithospheric   lia (Driscoll & Karner, 1998), and in the Goban Spur

            flexural strength (after Kusznir et al., 2004, with   and Galicia Bank (Davis & Kusznir, 2004) show sig-
            permission from Blackwell Publishing).       nificantly more subsidence than is predicted by the

                                                         magnitude of extension indicated by upper crustal
                                                         faulting. In addition, many margins show that the
            loading (Section 7.6.4) and thermal subsidence. One of   magnitude of lithospheric stretching increases with
            the most commonly used approaches to obtaining litho-  depth within ∼150 km of the ocean–continent bound-
            spheric-scale stretching factors employs a technique   ary (Kusznir  et al., 2004). Farther toward the conti-
            known as fl exural backstripping.             nent, stretching and thinning estimates for the upper
               Flexural backstripping involves reconstructing   crust, whole crust, and lithosphere converge as the
            changes in the depth to basement in an extensional   stretching factor (β) decreases. These observations
            sedimentary basin by taking into account the isostatic   provide important boundary conditions on the pro-
            effects of loading. The concept behind the method is   cesses that control the transition from rifting to sea

            to exploit the stratigraphic profi le of the basin to deter-  floor spreading. However, the causes of the extra sub-
            mine the depth at which basement rock would be in   sidence and depth-dependent stretching are uncertain.
            the absence of loads produced by both water and all   One possibility is that the extra subsidence results
            the overlying layers. This is accomplished by progres-  from extra uplift during the initial stage of sea fl oor
            sively removing, or backstripping, the loads produced by   spreading, perhaps as a result of upwelling anoma-
            each layer and restoring the basement to its depth at   lously hot asthenosphere (Hopper  et al., 2003; Buck,
            the time each layer was deposited (Fig. 7.35). These   2004). Alternatively, greater stretching in the mantle
            results combined with knowledge of water depth theo-  lithosphere than in the crust, or within a zone of
            retically allow determination of the stretching factor   mantle lithosphere that is narrow than in the crust,
            (β). Nevertheless, as discussed further below, relation-  also may result in extra uplift. Once these initial effects
            ships between stretching factor and subsidence curves   decay the ensuing thermal subsidence during cooling
            may be complicated by interactions between the litho-  would be greater than models of uniform stretching
            sphere and the sublithospheric mantle. In practice, fl ex-  would predict. These hypotheses, although seemingly
            ural backstripping is carried out by assigning each layer   plausible, require further testing.
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