Tectonophysics 370 (2003) 77 – 94 www.elsevier.com/locate/tecto Seismic wave velocity and anisotropy of serpentinized peridotite in the Oman ophiolite Benoı̂t Dewandel a, Francßoise Boudier a,*, Hartmut Kern b, Waris Warsi c, David Mainprice a a Laboratoire de Tectonophysique, Université Montpellier II, 34095 Montpellier, France b Institut fur Geowissenschaften, Olshausenstr., 40, D-24098 Kiel, Germany c Department of Earth Science, Sultan Qaboos University, P.O. Box 36, Al-Khod, Sultanate of Oman Accepted 31 March 2003 Abstract Shallow seismic measurements in harzburgite from the Oman ophiolite performed in a zone where the maximum horizontal anisotropy is expected (vertical foliation and horizontal lineation) point to a dominant dependence of seismic properties on fracturing. Optical microscopy studies show that microcracks are guided by the serpentine (lizardite) penetrative network oriented subparallel to the harzburgite foliation and subperpendicular to the mineral lineation, and that serpentine (lizardite) vein filling has a maximum concentration of (001) planes parallel to the veins walls. The calculated elastic properties of the oriented alteration veins filled with serpentine in an anisotropic matrix formed by oriented crystals of olivine and orthopyroxene are compared with seismic velocities measured on hand specimens. Laboratory ultrasonic data indicate that open microcracks are closed at 100 MPa pressure, e.g. (J. Geophys. Res. 65, (1960) 1083) and (Proc. ODP Sci. Results Leg 118, (1990) 227). Above this pressure, laboratory measurements and modeling show that P-compressional and S-shear wave velocities are mainly controlled by the mineral preferred orientation. Veins sealed with serpentine are effective in slightly lowering P and S velocities and increasing anisotropy. The penetrative lizardite network does not affect directly the geometry of seismic anisotropy, but contributes indirectly in the fact that this network controls the microcrack orientations. Comparison between seismic measurements of peridotite and gabbro in the same conditions suggest that P- and S-waves anisotropies are a possible discriminating factor between the two lithologies in the suboceanic lithosphere. D 2003 Published by Elsevier B.V. Keywords: Oman ophiolite; Seismic wave velocity; Anisotropy 1. Introduction * Corresponding author. E-mail addresses: [email protected] (F. Boudier), [email protected] (H. Kern). 0040-1951/03/$ - see front matter D 2003 Published by Elsevier B.V. doi:10.1016/S0040-1951(03)00178-1 The relative contribution of serpentinized peridotites to the seismic properties of oceanic lithosphere is still poorly known, due to the difficulty in discriminating between serpentinized peridotite from 78 B. Dewandel et al. / Tectonophysics 370 (2003) 77–94 the crustal constituents, gabbro and dolerite. In the recent years, several investigators have measured the seismic properties of serpentinized peridotites (Christensen, 1966; Kern and Tubia, 1993; Horen et al., 1996; Iturrino et al., 1996). Christensen (1966) has correlated the volume of serpentinization with the decrease of P-wave velocity. Horen et al. (1996) have explored the relationships between degree of serpentinization and P- and S-wave velocities anisotropies. Although some experimental ultrasonic measurements on spherical samples have been performed on various lithologies (Pros and Babuska, 1968; Babuska, 1972; Siegesmund et al., 1993; Rasolofosaon et al., 2000), laboratory seismic measurements published on serpentinized peridotites are made in three orthogonal directions related to the olivine LPO and they do not necessarily correspond to the maximum and minimum velocities of the rock. Previous theoretical calculations (e.g. Baker and Carter, 1972; Mainprice and Silver, 1993; Ji et al., 1994; Barruol and Kern, 1996) of P- and S-waves velocities and seismic anisotropy of mantle rocks, have only taken into account the lattice preferred orientation (LPO) of the primary phases in peridotite. The modeling of seismic properties of serpentinized peridotites is a difficult task because the macroscopic physical properties result from the interference of two microstructural elements, the peridotite polycrystalline aggregate and the serpentine network. The effect of oriented microcracks on elastic wave propagation has been discussed by several authors, for example Nur (1971) in the case of dry cracks, by Anderson et al. (1974) for fluidfilled cracks. Siegesmund et al. (1991) and Rasolofosaon et al. (2000) discussed such effect based on U-stage measurements of microcracks in an ultramylonitic rock and in a gneiss (KTB pilot hole), respectively. These authors assume either that the matrix and filling cracks are elastically isotropic or that the matrix is anisotropic and the filling cracks isotropic. The objective of the present study is to develop a realistic model of seismic properties of serpentinized peridotite, by integrating the seismic anisotropy due to the crystals preferred orientation of the primary peridotite aggregate and the anisotropy due to the sealed crack-like serpentine network. 2. Field (hectometric scale) measurements The area studied in the Oman ophiolite (Fig. 1a,b) has been chosen on the basis of the structural mapping (Nicolas and Boudier, 1995), so that the seismic measurements could be related to the lattice preferred orientation (LPO) of the peridotite rocks, whose seismic anisotropy is well understood from the previous studies (e.g. Babuska, 1972; Mainprice and Silver, 1993; Barruol and Kern, 1996; Weiss et al., 1999). The Khafifah area in the Wadi Tayin massif (Fig. 1b) is characterized by a steeply dipping foliation striking NNE – SSW and a lineation subhorizontal in the mantle harzburgites (Boudier and Coleman, 1981). According to the relationships of penetrative structures in the peridotite with minerals component (foliation subparallel to max (010)ol and lineation subparallel to max [100]ol (Nicolas and Poirier, 1976)) the Vp maximum and Vp minimum, if controlled by the peridotite LPO, are expected to lie close to lineation and perpendicular to foliation, respectively, that is along two horizontal directions striking perpendicular to each other at the selected field site. 2.1. Structural measurements The map of lineaments (Fig. 2a) drawn, in the Khafifah area, on the basis of the aerial photographs provides an image of the distribution of the fracture network at the kilometric scale. Aerial photographs show two sets of vertical fractures. The main subvertical set trending NW –SE is parallel to a kilometer wide shear zone marked on the structural map (Fig. 1b), the second set includes longer subvertical fractures (sometimes more than 5 km length) trending NE –SW to N – S and parallel to the regional foliation in mantle rocks (Fig. 1b, and Nicolas and Boudier, 1995). Field observations show that all fractures or joints are hydrothermal veins, along which measurable displacement (>1 cm) is exceptional. At the scale of field observations, the fracture network has been measured along two 70 –80 m long seismic lines (Fig. 2c) in a regular centimeter-spaced network of veins 1 mm thick sealed by serpentine, and in a meter-spaced network of 10 cm thick veins filled by fibrous serpentine and calcium – magnesium carbonates. A bipolar distribution of fractures, similar to that B. Dewandel et al. / Tectonophysics 370 (2003) 77–94 79 Fig. 1. (a) Geographical location of the studied area, the box represents the area shown in (b). (b) Structural map of Wadi Khafifah area, Wadi Tayin massif, Oman ophiolite (Nicolas and Boudier, 1995). Foliation trending NE – SW, steeply dipping SE, lineation horizontal. Box, area of Fig. 2a; white square, Fig. 2c. observed at the map scale, appears in these field measurements (Fig. 2b). One set of fractures is striking NW – SE and steeply dipping northeastward, and the second, striking N – S and vertical. Both types of mineral filled fractures are observed in the two sets. Despite the limited number of field measurements (96), this ‘scale-similar’ organization accounts for a common process of fracturing at different scales 80 B. Dewandel et al. / Tectonophysics 370 (2003) 77–94 in a homogeneous material. We point out another bias of these measurements at both scales (aerial photograph and field measurements), that is: horizontal fracturing is hardly visible in aerial photograph and measurable in the field, thus definitely underestimated in our data. 2.2. Seismic field measurements The selected site along Wadi Khafifah (Fig. 1) is located in the serpentinized harzburgite (average degree of serpentinization 50 –60%) a few hundred meters below the paleoMoho (Fig. 1b), providing a hard flat rock surface for which topographic corrections are not required. Shallow seismic refraction profiles were carried on along two lines 70– 80 m long, oriented parallel to lineation, i.e. NNE and perpendicular to foliation, i.e. ESE (Fig. 2c). Sledgehammer shots were used as the source, corresponding to 5– 10 kHz frequency. The geophones were spaced every 10 m and the lines were shot three times. Seismic energy was recorded from the surface to a few tens meters. The seismic lines parallel to lineation (Fig. 3b) show an increase in apparent velocity with distance from the shot point, corresponding to velocity increase with depth. The three shots perpendicular to foliation are less consistent. Previous studies on oceanic drilling (Iturrino et al., 1996) and on land in Oman have shown that the degree of serpentinization does not vary significantly within a hundred meters depth. Thus, the velocity increase for the two lines is solely indicative of rapid closure of open fractures caused by lithostatic decompression, at shallow depth of few tens meters (e.g. Matthews et al., 1971). A stabilization of the apparent velocities is observed 70 m from the shot point, Vp = 5.3 km/s perpendicular to the foliation (Fig. 3a), Vp = 4.2 km/ s parallel to the lineation (Fig. 3b). A high anisotropy of 20.8% is deduced for propagation along the two profiles. Fig. 2. (a) Detailed lineaments (fractures) drawn from aerial photographs. (b) Poles of fractures, field measurements on site 97 OA 129. Number of measurements: 96, in geographical reference system, lower hemisphere of projection. S1: foliation, L1: mineral lineation. X, Y, Z, axes of the shape preferred orientation. (c) Site 97 OA 129 (white square in Fig. 1b) with orientation of seismic lines. B. Dewandel et al. / Tectonophysics 370 (2003) 77–94 81 Fig. 3. Shallow P-waves measurements from seismic lines shown in Fig. 2c. (a) Seismic line perpendicular to foliation. (b) Seismic line parallel to lineation. SP1, SP2 and SP3 are three shots along the same seismic line. The second interesting result is that a higher velocity is measured along the line perpendicular to the foliation compared to the line parallel to the lineation, which is opposite to anisotropy expected on the basis of penetrative structures in the peridotite. 3. Sample (centimeter scale) measurements In order to calculate seismic properties of the peridotite, the LPO of the primary aggregate (olivi- ne + orthopyroxene) and the altered network, serpentine veins were measured on a harzburgite sample having an averaged composition and degree of serpentinization representative for the area of studied site 97 OA 129. The composition of the primary paragenesis is 68% olivine, 32% enstatite and less than 1% spinel. The texture observed in thin section is a high temperature porphyroclastic microstructure, 3– 5 mm grain size, with a low degree of recrystallization; foliation is well marked by spinel and olivine crystal elongation. The penetrative serpentine network represents 60% by volume, formed of veins 82 B. Dewandel et al. / Tectonophysics 370 (2003) 77–94 The enstatite is partly transformed to talc, in addition to lizardite. Another secondary network, less penetrative, hundred micrometers thick with spacing at millimeters scale (Fig. 4), is identified as microcracking, either homogeneously filled with chrysotile, or heterogeneous and filled with chlorite, iron hydroxide and calcium carbonate. This secondary network is found in the center of penetrative lizardite veins, suggesting a reactivation of the lizardite network; we refer to this secondary network as ‘‘mineralized microcracks’’. 3.1. Structural measurements 3.1.1. Microfractures measurements The orientations (strike and dip) of the penetrative network of serpentine veins sealed with a-lizardite were measured using an optical microscope equipped with a five axes U-stage, on a cube cut according to the penetrative structure, Z perpendicular to foliation, X parallel to lineation and Y perpendicular to XZ (Fig. 5). The limitation of dip solid angle measurements using U-stage being of the order of 60j, the measurements were performed on six thin sections cut on the truncated corners (octahedral planes) of a cube in order to cover the 3-D hemisphere and avoid overlap. Fig. 4. Sample 97 OA 129a, thin section (crossed nicols) cut perpendicular to the two sets of mineralized microcracks (see also Fig. 10b). The crystallographic plane (001) lizardite is parallel to the veins. Lizardite II refers to the second set of orientations of Fig. 6. with an average thickness of 50 Am and a spacing of 500 Am (Fig. 4). The serpentine network is quite homogeneous, constituted of a-lizardite (Deer et al., 1966) exhibiting a strong LPO with fast-vibration (low optical indicatrix) perpendicular to the vein. Thus the homogeneous crystallographic orientation is such that (001) plane of lizardite is parallel to the vein margin. The pseudo-fiber habit of the lizardite veins is very common in serpentinized harzburgites from ophiolites and from suboceanic mantle rocks (e.g. Mevel et al., 1996). The a-lizardite veins are unsheared; serpentine pseudo-fibers are rectilinear, suggesting that their development is hydrostatic. Fig. 5. Sample 97 OA 129a, cut for U-stage measurements (A3 symmetry). Sections (X), (Y), (Z) are perpendicular, respectively, to X, Y, Z axes of the minerals shape preferred orientation. Grey ellipses represent spinel lineation in the foliation plane. B. Dewandel et al. / Tectonophysics 370 (2003) 77–94 83 teristics exhibited by high temperature peridotites from Oman ophiolite and from the oceanic lithosphere (Nicolas et al., 1980; Boudier and Coleman, 1981). Olivine has a strong [100] maximum slightly oblique to the mineral lineation, and a [010] girdle with a submaximum subperpendicular to the foliation. Enstatite exhibits a weak fabric with two [100] submaxima, a [100] maximum subperpendicular to the foliation for large porphyroclasts and a second [100] maximum close to the mineral lineation that corresponds to small recrystallized neoblasts. This classic LPO is interpreted as resulting from high-T (asthenospheric conditions) simple shear on the [100] (0 kl) intracrystalline olivine slip system where the shear plane is the average (010) crystallographic plane, slightly oblique to the foliation. 3.2. Calculation of seismic velocities from lattice preferred orientations Fig. 6. U-stage measurements in thin sections (X), (Y), (Z), 1, 2, 3 (Fig. 5). (a) Poles of lizardite veins. (b) Sketch delineating the two lizardite sets. Lower hemisphere of projection. Two sets of lizardite veins are measured in individual olivine crystal hosts and are strongly clustered in orientation (Fig. 6a): one set (I) is slightly oblique to the high temperature harzburgite foliation, the second (II) is perpendicular to the foliation, in zone with the Z axis (Fig. 6b). Mineralized microcracks are parallel to both sets of lizardite-filled veins (Fig. 4). 3.1.2. Harzburgite lattice preferred orientation (LPO) The lattice preferred orientations of olivine and enstatite, the primary phases, were measured in the harzburgite sample 97 OA 129 in order to explore the geometrical relationships of the primary aggregate with the serpentine network and to calculate the seismic properties of the unaltered aggregate. Olivine and enstatite LPOs (Fig. 7) measured optically with the U-stage show the classic charac- 3.2.1. Harzburgite matrix Seismic properties of the harzburgite were calculated, using the Voigt average method (1910), through the Christoffel equation combining single crystal densities (3.31 g/cm3 for olivine and 3.34 g/cm3 for enstatite), the single crystal elasticity coefficients and the LPOs of the constitutive mineral phases, in their modal proportion (68% of olivine and 32% of enstatite). For the details of the calculation method see e.g. Baker and Carter (1972), Peselnik et al. (1974) and Mainprice and Silver (1993). We used a computer program developed by Mainprice (1990) for the calculation and the spatial representation of the seismic velocity. The calculated P-wave velocity for the harzburgite sample 97 OA 129 (Fig. 8) produces a maximum 8.6 km/s slightly oblique (about 20j) to the mineral lineation, a minimum 8.1 km/s oblique 20j to the pole of the foliation and a low Vp anisotropy 6.2%. The calculated maximum S-wave splitting is close to the maximum of olivine (001) pole. The maximum S-wave anisotropy is 4.5% and minimum 0.3%. 3.2.2. Harzburgite and serpentinized network system The calculation of the seismic properties of the serpentinized system combines the calculated seismic 84 B. Dewandel et al. / Tectonophysics 370 (2003) 77–94 Fig. 7. Lattice preferred orientation (LPO) of primary phases. (a) Olivine. (b) Enstatite. U-stage measurements; lower hemisphere of projection, foliation vertical NS and lineation horizontal NS. Pfj: fabric strength index (Bunge, 1982). properties of the harzburgite matrix and that of the serpentine (a-lizardite) network. The 3-D orientation of this network is based on the 548 veins measured in the sample 97 OA 129 (Fig. 6a), in a volume of 43 cm3. Only the penetrative serpentine network was considered in this calculation because of its homogeneous mineral filling and veins spacing, the mineralized microcrack network was ignored due to its inhomogeneous filling and variable spacing distribution. This provides a significant limitation of the model’s suitability that will be discussed later. It has been shown that mineral filling of the serpentine vein is a-lizardite and its crystallographic orientation is such that (001) lizardite is parallel to the vein margins. Comparison of Figs. 6a and 7a shows that the two sets of lizardite veins are such that pole to (001)liz in set I is parallel to the main [010]ol maximum, near the pole to foliation (Z), and pole to (001)liz in set II forms a girdle in the foliation plane (XY) which correlates with [001]ol in the same orientation. The relative density of the two groups of orientation is shown in the stereographic representation of Fig. 6a. The calculation of the seismic properties of the system formed by the anisotropic harzburgite matrix and the oriented lizardite network is based on the self-consistent method applied to two-phase systems (Mainprice, 1997). Each component is treated as an inclusion in the anisotropic homogeneous matrix. The lizardite veins were represented by ellipsoidal inclusions with 1:10:10 aspect ratio, with an orientation given by the U-stage measurements. In the absence of elastic single crystal constants of lizardite, the elastic constants of chlorite (Aleksandrov and Ryzhova, 1961) were used. The unit cell parameters and structure of chlorite are similar to those of lizardite, except for the c parameter, the tetrahedral SiO4/octaedral Mg(OH)2 layers arrange- B. Dewandel et al. / Tectonophysics 370 (2003) 77–94 85 Fig. 8. Seismic velocities calculation of the unserpentinized aggregate based on olivine and enstatite LPO and modal composition (68% olivine and 32% enstatite). (a) Vp velocities. (b) Vs1 velocities. (c) Vs2 velocities. (d) Vs anisotropy. (e) Vs1 polarization plane. Referential same as Fig. 7, foliation vertical NS and lineation horizontal NS. ment being 2:1 for chlorite vs. 1:1 for lizardite. In such crystals marked by a strong structural anisotropy, the weak interlayer forces implies very low elastic moduli in the direction of weak bonds, i.e. perpendicular to the layers (Aleksandrov and Ryzhova, 1961). Thus the bias introduced by the use of chlorite instead of the unknown lizardite elastic moduli will result in slightly increasing the along c minimum elastic modulus in the calculation, thus in a slight overestimation of the seismic anisotropy. Calculation for a 100% chlorite aggregate with a random preferred orientation agreed to within 0.1 km/s with mean velocity of an almost pure serpentine specimen (Kern et al., 1997) averaged from measurements in three perpendicular directions, suggesting that the approximation of using chlorite to model serpentine is acceptable. The modal composition was determined from thin section to be 60% lizardite, 27% olivine, 13% enstatite. The relative orientation between minerals is such that the set I has [001]liz (//Vpmin) parallel to max [010]ol (//Vpmin) and set II has [001]liz parallel to [001]ol (//Vpint) or [100]ol (//Vpmax) in the foliation plane (Figs. 6 and 7). The result of calculation (Fig. 9) shows that velocity of P waves is slightly lower when compared to the calculated values for the unserpentinized aggregate (Fig. 8). In this case, Vpmax has been reduced from 8.6 to 7.3 km/s and Vpmin from 8.1 to 6.7 km/s, whereas the Vp anisotropy has increased from 6.2% to 8.6% in the serpentinized aggregate. Similarly the S-wave velocities have been reduced, Vsmax from 4.9 to 3.9 km/s and Vsmin from 4.7 to 3.6 km/s. The maximum S-wave anisotropy is 4.6% in unaltered rock which increases to 6.1% in the serpentinized peridotite. The symmetry or distribution of the maxima and minima of the velocity surfaces remains the same for both unaltered and altered peridotite; the main differences are the magnitude of the velocities and the anisotropy, the first decreasing and the second increasing. S-wave velocity anisotropy increases and the polarization geometry is not changed compared to the unserpentinized model. The bias induced by 86 B. Dewandel et al. / Tectonophysics 370 (2003) 77–94 Fig. 9. Seismic velocities calculation of the serpentinized harzburgite: 40% solid matrix and 60% serpentine with (001) lizardite parallel to veins; aspect ratio of fractures 10:10:1, short direction normal to crack. (a) Vp velocities. (b) Vs1 velocities. (c) Vs2 velocities. (d) Vs anisotropy. (e) Vs1 polarization plane. Referential same as Fig. 7, foliation vertical NS and lineation horizontal NS. using chlorite elastic moduli results in slightly overestimate of the anisotropy increase due to the serpentine network, but does not affect the geometrical result. 4. Seismic velocity laboratory measurements 4.1. Experiments Experimental measurements of Vp and Vs were conducted in order to compare the results with the calculated seismic properties, in the case where the a-lizardite penetrative network and the mineralized microcrack network are integrated as well. The velocities were measured on oven-dried cubes, in a multianvil apparatus using the ultrasonic pulse transmission technique (Kern, 1982) with transducers operating at 2 MHz. A state of near-hydrostatic stress is achieved by pressing six pyramidal pistons in the three orthogonal directions of the cube producing increasing confining pressure (up to 600 MPa) at room temperature. We have cut two cubes 43 mm sized of the same sample, based on reference frame of primary minerals and serpentine network, respectively. – Cube k (Fig. 10a) was cut following the penetrative structures of the peridotite aggregate where Xol is parallel to mineral lineation, Zol is perpendicular to foliation and Yol is perpendicular to lineation in the foliation plane. – Cube j (Fig. 10b) was cut with respect to the two sets of regularly spaced (at the sample scale) microcracks (1– 2 mm). The first set (corresponding to set I lizardite, Fig. 6) is planar, close to foliation, filled with g-serpentine (chrysotile) and magnetite. The second (corresponding to set II lizardite, Fig. 6) is more sinuous and filled with calcium carbonate, magnetite and serpentine; microscopic observations suggest that a 100 Am sized porous network is associated with the carbonate filling. In cube j, the C axis is perpendicular to the set I, the B axis is perpendicular to the set II and the A axis is perpendicular to C and B. Fig. 10c shows for the B. Dewandel et al. / Tectonophysics 370 (2003) 77–94 87 Fig. 10. Sample 97 OA 129a, cut for laboratory Vp and Vs measurements (two cubes). (a) Cube k cut with respect to penetrative structure of peridotite aggregate: X, Y, Z are axes of shape preferred orientation. (b) Cube j cut according to the two sets of microcracks: A parallel to the two sets intersection, B perpendicular to carbonate/lizardite network, C perpendicular to chrysotile/lizardite network. The number of arrowheads graduates the velocity. (c) Represents the orientation of the cubes j and k in shape preferred orientation referential (X, Y, Z) of the peridotite aggregate, lower hemisphere of projection. 88 B. Dewandel et al. / Tectonophysics 370 (2003) 77–94 relative orientation of the two reference frames k and j oriented in the geographic reference system. 4.2. Results P-wave velocities vs. pressure (Figs. 11 and 12) are linear above 100 MPa, indicating the closure of microcracks at pressure corresponding to a depth about 3 km. P-wave velocity anisotropy is higher for the cube j (A-Vp: 6.2 –7%) than for the cube k (A-Vp: 3.2 –5%). Note that X and A are only 14j apart, which explains the similar velocities in these directions for P waves. In cube k the maximum Vp (6.3 to 6.6 km/s) corresponds to X as expected, Vp-Y and Vp-Z have similar velocities. These observations correlate with the crystal fabric of the aggregate (Fig. 7a) and the calculated velocities (Figs. 8 and 9). For the cube j, the minimum velocity is along the B, perpendicular to the set II carbonate-filled microcracks (5.8 to 6.2 km/s); maximum velocities are along A and C (6.3 to 6.5 km/s). In both cubes, S-wave velocities measurements are low and tend to confirm previous observations (Kern, 1982; Barruol and Kern, 1996). In the LPO Fig. 11. Vp and Vs laboratory measurements and Vp anisotropy (A Vp (%) = Vpmax Vpmin/Vpmean100), on cube k at increasing pressures of up to 600 MPa and room temperature. (a) Vp-X, Vp-Y,Vp-Z. (b) Poisson’s ratio. (c) Vs-YX and Vs-ZX. (d) Vs-XY and Vs-ZY. (e) Vs-XZ and Vs-YZ. B. Dewandel et al. / Tectonophysics 370 (2003) 77–94 89 Fig. 12. Vp and Vs laboratory measurements and Vp anisotropy (A Vp (%) = Vpmax Vpmin/Vpmean100), on cube j at increasing pressures of up to 600 MPa and room temperature. (a) Vp-A, Vp-B,Vp-C. (b) Poisson’s ratio. (c) Vs-BA and Vs-CA. (d) Vs-AB and Vs-CB. (e) Vs-AC and Vs-BC. reference frame (cube k), X (Fig. 11c) is a direction of minimum S-wave splitting, in accordance with the crystal fabric of the aggregate (Fig. 7a) and calculated velocities (Figs. 8 and 9). In the serpentine reference frame (cube j), the minimum and maximum S-wave splitting is observed along B and C, respectively. B corresponds to the normal to the carbonate filled set II. C is normal to the serpentine filled set I. A direction shows more splitting than X, showing that the difference of 14j between the directions is significant for S waves. 5. Discussion 5.1. Comparison of laboratory measurements with modeling: contribution of the altered network The complementarity of both studies relies on that our modeling accounts for added contributions to anisotropy of the primary aggregate and the lizardite network only, whereas the laboratory measurements integrate the microcrack system which orientation is controlled by the lizardite network. 90 B. Dewandel et al. / Tectonophysics 370 (2003) 77–94 The calculated effect of the serpentinization is the lowering of P- and S-wave velocities and increasing Vp and Vs anisotropies. The increase of velocity anisotropy is due to the imposed crystallographic relationship of olivine and lizardite, based on microstructural observations, with (001)liz parallel to veins, and veins subparallel or perpendicular to (010)ol maximum. The calculated velocity distribution (Fig. 8a) is marked by a Vpmax axial symmetry, which corresponds to the strong [100] maximum of olivine LPO (Fig. 7a); this characteristic is only slightly modified in the model by inclusion of the altered network (Fig. 9a), more generally comparison of Figs. 8 and 9 exhibits similar symmetry for the primary and the altered aggregates. The measured velocities on cube k cut along X, Y, Z shows consistent results, with slightly higher P- and S-wave velocities for the calculated data (Table 1). Conversely, measured anisotropies for P and S waves, along X, Z are slightly higher than calculated. Similarly to the model, the measured velocities distribution on cube k (Fig. 11a) exhibit a Vpmax axial symmetry (VpxHVpy = Vpz) whereas Vs patterns (Fig. 11c) indicate that X is the direction of low shear wave splitting (Fig. 11c). It could be concluded that, due to the geometrical relationships between the primary aggregate and the a-lizardite penetrative altered network, the altered network in the harzburgite does not modify the wave velocity symmetry. We have seen that two types of microcracks are formed in the preexisting penetrative lizardite network, one is sealed with chrysotile, the second has a porous carbonate fill. The second cube (j), has been cut in relation with the identified microcracks in order to specify the actual contribution of these networks. In the present case, the two reference frames k and j have close orientations (Fig. 10c). The comparison of Vp velocity patterns in k and j cubes (Figs. 11a and 12a) gives more precise information on the two alteration networks. The total Vp anisotropy is higher in j-cube (6%). The Vpmax axial symmetry is not observed on j-cube. The Vs measurements are more informative. Shear wave splitting: VsCA>VsBA, VsAB = VsCB, VsACH VsBC (Figs. 10b and 12b,c,d) indicate (1) that S waves propagating along B (i.e. perpendicular to the carbonate veins) are the slowest. The highest Vs velocities are for AC and CA, lying in the calcium carbonate plane. This observation meets with previous results of Babuska (1981), indicating high mean velocity values for calcite: Vp and Vs = 6.5 and 3.7 km/s, respectively. Polarization along B reveals also the effect of the serpentine network. In the B direction, there is no splitting between the AB and the CB polarizations, indicating that there is almost no effect of the chrysotile network on splitting. These results suggest that compared to the chrysotile-sealed network, the microcracks network has important effect on S-waves propagation, and that the carbonate network is more efficient in producing an anisotropy. In conclusion, calculated seismic velocities, integrating the effect of the anisotropic matrix represented by the primary harzburgite aggregate and the measured lizardite network shows that this network slightly lowers P and S velocities, and fairly increase P and S anisotropies (Table 1), but due to preservation of axial Table 1 Comparison of P- and S-waves velocities calculated, and measured (at 600 MPa) in the finite reference system X, Y, Z (cube k) and in the microcrack framework A, B, C (cube j) (see text) Vp (km/s) Vs (km/s) Vpmax Vpx Vpmin Vpz A-Vp (%) A-Vp (%) Vpmax Vpmin Vpx Vpz Vsmax Vsx Vsmin Vsz A-Vp (%) Vsmax Vsmin A-Vp (%) Vsx Vsz Calculated LPO primary 8.6 aggregate LPO primary 7.3 aggregate + serpentine network Measured Cube k – Cube j 6.6 8.6 8.1 8.1 6.2 6.2 4.9 4.9 4.7 4.7 4.5 4.5 7.0 6.7 6.7 8.6 4.4 3.9 3.8 3.6 3.6 6.1 5.4 6.6 – – 6.2 6.3 – – 6.2 4.7 – – 3.5 3.5 – 3.1 3.3 – 5.9 – B. Dewandel et al. / Tectonophysics 370 (2003) 77–94 symmetry, has no effect on the directions of Vpmax and Vpmin. Alternatively, measured seismic velocities integrate the effect of the microcrack system. This effect is consistently lowering the P- and S-waves velocities, and drastically increasing Vs anisotropy (Table 1). Hence, the microcracks network controls the maximum and minimum velocity directions. In our study, the role of the calcium carbonate fill is dominant. 5.2. Field experiment: scale transfer The first remark resulting from the comparison of our field and microstructural measurements (Figs. 2a,b and 6) is the similarity of the distribution of fractures at both scales, one set subparallel to the foliation and the other perpendicular to it with a submaximum, stronger at the field scale (Fig. 2a,b), perpendicular to lineation. How this scale-similar organization has general significance will be discussed later. Field seismic measurements have much lower Vp velocities (5.3 km/s along Z perpendicular to foliation, and 4.2 km/s along X parallel to lineation) than ultrasonic laboratory measurements. Field measurements have a Vp anisotropy of 20.8% compared to 4 –6% in laboratory measurements. Finally, the major difference is that the fast Vp velocity is normal to foliation and low Vp is parallel to the lineation, an inversion of the laboratory measurements. This discrepancy may be explained by consideration of the geometrical organization of fracture network measured at the seismic site (Fig. 2c). It happens that the seismic line parallel to lineation crosscuts the two sets of fractures although the seismic line perpendicular to foliation is subparallel to one set of fractures. We observe that the seismic line crosscutting the two sets of fractures corresponds to the slowest velocities. These observations emphasize the dominant control of fractures on the seismic properties of serpentinized peridotite at the hectometric scale suggesting that at this scale, the mesoscopic anisotropy (sample scale), primary aggregate, and penetrative serpentine are obliterated. This rises the question of the role of fracture filling: open fractures, carbonate-filled and serpentine-filled fractures. Clearly, open fractures provide a major control on seismic properties at shallow level. The 91 maximum penetration of shallow seismic measurements has been evaluated at some tens of meters, which is shallow compared to the depth range of fracture closure due to lithostatic pressure, although little constraints on this limit are available. In serpentinized peridotite from the Oman ophiolite, a minimum depth of 300 m is evaluated for meteoric water circulation, based on the temperature of the hydrothermal system (Stanger, 1985). At deeper levels, microcracks have been considered closed at 3 km depth ( c 100 MPa) see e.g. Birch (1960) and Iturrino and Christensen (1990) to refer to oceanic lithosphere lithologies. Our seismic lab measurements indicate a progressive closure of microcracks at c 100 MPa, confirming these data. Concerning the fracture filling, carbonate deposits are associated with serpentine in the open fracture system at metric scale, in contrast with sealed fracture filled with serpentine. Taking into account that at mesoscopic scale only the carbonate network has a noticeable effect on the seismic properties of the peridotite aggregate, we may reasonably consider that the contribution of carbonate-filled network is dominant at large scale in addition to the role of open fractures, and thus explain the discrepancy between large and mesoscopic scale seismic properties. 5.3. How representative is the studied case The major contribution of this study is to state geometrical relationships of primary peridotite aggregate with the altered network at different scales and infer or explain anisotropic seismic properties. We have seen that a scale-similar organization controls the fracture system from the scale of the map to that of the exposure and finally to that of the sample (mineralized microcracks). At the crystals scale, we have seen that the microcracks system is guided by the penetrative alizardite network. In the studied case, the three-dimensional relationships are such that the serpentine penetrative network (lizardite) is geometrically related to the internal structure of the peridotite aggregate, one set subparallel to the foliation and the second set perpendicular to it. This relationship implies that the seismic properties of the peridotite aggregate and the altered network interfere constructively. The geometrical relationships determined may not be fortuitous and are in the course of investigation. At once, we 92 B. Dewandel et al. / Tectonophysics 370 (2003) 77–94 assume that the measured relationships of the threedimensional a-lizardite penetrative framework with olivine fabric are representative of a common situation in peridotites from oceanic lithosphere, based on generalized observations of thin sections cut in the XZ plane of the peridotite primary aggregate. We have shown that the choice of three perpendicular reference directions for laboratory measurements will strongly influence the velocities and anisotropies deduced from these directions. As a result of this study, one must question the interpretation of previous measurements made using the reference frame based on the lineation and foliation of the peridotite aggregate (Kern and Tubia, 1993; Horen et al., 1996). Our laboratory measurements in cubes k and j are summarized in Table 1; Vpmax of the serpentinized peridotite cubes j is equal to VpX in cube k (6.6 km/s) and Vpmin in cube j equal to 6.2 km/s (VpB) is comparable to VpZ in cube k equal to 6.3 km/s, inducing an anisotropy lowered in cube k: 4.7% compared to cube j: 6.2%. Thus when the geometry of the altered network is not determined, measurements with respect to the peridotite finite strain axes X, Y, Z provide acceptable data for harzburgites similar to the primary fabric of our specimen, which is the case for oceanic mantle harzburgites (Nicolas et al., 1980). The other parameter that has been shown to affect the seismic properties of serpentinized peridotites is the degree of serpentinization, increasing degree of serpentinization lowering the averaged Vp and Vs (Christensen, 1966; Kern and Tubia, 1993; Horen et al., 1996). Our study is limited to the one sample serpentinized at 60%, certainly representative of the standard degree of alteration in the mantle section of the Oman ophiolite. Calculated Poisson’s ratio vs. averaged Vp for our studied sample fits in the general trend of data by Christensen (1966) and Kern and Tubia (1993), accounting for the effect of degree of serpentinization on Vp and Vs. For the seismic anisotropy that we have explored, extrapolation of the calculated model suggests that increasing degree of serpentinization will increase the seismic anisotropy, providing that the strong fabric of the altered network is preserved. As a confirmation, an anisotropy as high as 24% has been measured by Kern et al. (1997) on antigorite aggregate having a strong LPO. 5.4. Implication for oceanic lithosphere One of the proposed objectives of this study was to discriminate the serpentinized peridotite and gabbro, and determine the potential implications for the identification of the suboceanic Moho (base of layer 3). As we have seen, mean values of compressional and shear wave velocities decrease with the volume fraction of serpentine (Christensen, 1966; Horen et al., 1996). For degrees of serpentinization higher than 40%, seismic velocity values are generally lower than those obtained for gabbro (Barruol and Kern, 1996; Iturrino et al., 1996). The anisotropy may be a more reliable parameter; however, the problem is that published data obtained at confining pressures are limited and correspond to measurements in different reference systems. Results obtained for serpentinized harzburgite and gabbro in the same conditions, i.e. at confining pressure and same orientation are compared in Table 2. A noticeable difference for Vp and Vs anisotropies is evident with lower values in gabbro (Barruol and Kern, 1996) than in 60% serpentinized harzburgite. Other measurements performed at the same confining pressure on peridotites with various volume fractions of serpentine (Kern and Tubia, 1993) fit these comparative values. On the other hand, our shallow seismic experiments suggest that Vp anisotropy is not significant at the hectometric scale. The depth limit (3 km) for closure of microcracks is definitely above the Moho level at a fast spreading ridge where Moho depth is assumed to lie between 4 and 8 km, based on studies in ophiolites (Nicolas and Boudier, 2000). Thus in this case measurements at confining pressure provide a consistent reference for interpreting oceanic seismic profiles. At the slow spreading ridges the problem is different. The Moho is more discontinuous, mantle rocks reach the ocean Table 2 Comparison of P and S mean waves velocities and anisotropy in harzburgite and in gabbro, measured up to 600MPa, (1) this study, and (2) Barruol and Kern (1996) Referential X, Y, Z Vp A-Vp (%) Vs A-Vs (%) Peridotite (1) Serpentinized peridotite 60% (1) Gabbro (2) 8.3 6.45 6.2 4.7 4.8 3.4 4.5 5.9 6.1 1.75 3.86 2.3 B. Dewandel et al. / Tectonophysics 370 (2003) 77–94 floor (Cannat, 1996) and the discrimination between serpentinized harzburgite and gabbro using intrinsic seismic properties will be unreliable due to the strong influence of fractures at shallow depth. At depths below the crack-closure limit, fixed here at 3 km, it appears that the seismic anisotropy may be a good discriminating factor between serpentinized harzburgite and gabbro, provided that the seismic refraction profiles are oriented along the directions of maximum anisotropy. 6. Conclusions Three-dimensional relationships of altered networks with primary peridotite assemblages have been studied at microscopic scale in harzburgite with 60% serpentine and a typical mineral preferred orientation. Measurements of mineralized microcracks at sample scale, of fractures at outcrop and map scale have shown a scale-similar organization of the altered system. The penetrative serpentine network is composed of lizardite having a strong fabric of (001) parallel to the veins. The two sets of penetrative lizardite veins are related to the preferred orientation axes X, Y, Z of the peridotite: set I subparallel to the XY plane and set II parallel to the Z direction. This only implies a relationship between olivine and lizardite lattice preferred orientation for this setting. The penetrative lizardite veins I and II are locally overprinted by carbonatefilled and chrysotile-filled veins, respectively. The measured three-dimensional relationships are used (1) to calculate the elastic properties of the altered harzburgite (oriented alteration network (60%) filled with oriented lizardite in an anisotropic matrix (40%) formed by an assemblage of oriented olivine and orthopyroxene) and (2) to explore the role of microcracks using laboratory 3-D seismic measurements. A comparison of data shows a reasonable consistency between calculated and measured Vp, Vs and seismic anisotropies, when referring to X, Y, Z axes of the shape preferred orientation of peridotite (Table 1). The discrepancy increases notably when comparing calculated Vpmax, Vsmax and Vpmin and Vsmin with Vp and Vs measured in j-cube (Table 1). Calculated and measured velocities suggest that the serpentine network lowers velocities. Calculated ani- 93 sotropy suggests that serpentinization increases the seismic anisotropy, due to the strong fabric of lizardite in the serpentine network. Measured compressional velocities and shear wave splitting shows that carbonate-filled microcracks can strongly influence seismic anisotropy and obliterate the serpentine network effect. Comparison with data obtained in the same conditions on gabbro (Table 2) suggests that for depths greater than 3 km, corresponding to microcracks closure in our experiments, Vp and Vs anisotropies could be a means to discriminate between serpentinized peridotite and gabbro at the base of layer 3 in oceanic lithosphere. Shallow seismic profiles indicate that fracturing dominates the seismic velocities and anisotropy at shallow depth, resulting in a drastic decrease in compressional wave velocity. Acknowledgements We wish to thank C. Nevado for preparing the polished thin sections, A. Fehler for preparing the sample cubes, and D. Schulte-Korntnack for assistance in performing the velocity measurements. The study benefited from discussions with G. Barruol and A. Baronnet, and the manuscript from comments of N. Christensen and G. Iturrino, and review by L. Burlini, Y. Gueguen, J. Khazanehdari. The study has been supported by the CNRS/INSU, action incitative No. 0693. References Aleksandrov, K.S., Ryzhova, T.V., 1996. The elastic properties of rock forming mineral: II. Layered silicates. Bull. Acad. U.S.S.R., Geophys. Ser., Engl. Transl. 9, 1165 – 1168. Anderson, D.L., Minster, B., Cole, D., 1974. The effect of oriented cracks on seismic properties. J. Geophys. Res. 79, 4011 – 4015. Babuska, V., 1972. Elasticity and anisotropy of dunite and bronzitite. J. Geophys. Res. 77 (35), 6955 – 6965. Babuska, V., 1981. Anisotropy of Vp and Vs in rock-forming minerals. J. Geophys. 50, 1 – 6. Baker, D.W., Carter, N.L., 1972. Seismic velocity anisotropy calculated for ultramafic minerals and aggregates. Geophys. Monogr., Am. Geophys. Union 16, 157 – 166. Barruol, G., Kern, H., 1996. Seismic anisotropy and shear-wave 94 B. Dewandel et al. / Tectonophysics 370 (2003) 77–94 splitting in the lower-crustal and upper-mantle rocks from the Ivrea Zone—experimental and calculated data. Phys. Earth Planet. Inter. 95, 175 – 194. Birch, F., 1960. The velocity of compressional waves in rocks to 10 kilobars. J. Geophys. Res. 65, 1083 – 1102. Boudier, F., Coleman, R.G., 1981. Cross section through the peridotite in the Semail ophiolite. J. Geophys. Res. 86, 2573 – 2592. Bunge, H.J., 1982. Texture Analysis in Materials Science. Butterworths. 593 pp. Cannat, M., 1996. How thick is the magmatic crust at the slowspreading ridges? J. Geophys. Res. 101, 2847 – 2857. Christensen, N.I., 1966. Elasticity of ultrabasic rocks. J. Geophys. Res. 71, 5921 – 5931. Deer, W.A., Howie, R.A., Zussman, J., 1966. An Introduction of Rock-Forming Minerals. Longmans, London. Horen, H., Zamora, M., Dubuisson, G., 1996. Seismic waves velocities and anisotropy in serpentinized peridotites from Xigaze ophiolite: abundance of serpentine in slow spreading ridge. Geophys. Res. Lett. 23, 9 – 12. Iturrino, G.J., Christensen, N.I., 1990. Seismic velocities and elastic properties of oceanic gabbros recovered from site 735. Proc. ODP Sci. Results Leg 118, 227 – 244. (College Station, TX). Iturrino, G.J., Miller, D.J., Christensen, N.I., 1996. Velocity behavior of lower crustal and upper mantle rocks from a fast-spreading ridge at Hess Deep. Proc. ODP Sci. Results Leg 147, 417 – 442. (College Station, TX). Ji, S., Zhao, X., Francis, D., 1994. Calibration of shear-wave splitting in the subcontinental upper mantle beneath active orogenic belts using ultramafic xenoliths from the Canadian Cordillera and Alaska. Tectonophysics 239, 1 – 28. Kern, H., 1982. P- and S-waves velocities in a crustal and mantle rocks under the simultaneous action of high confining pressure and high temperature and the effect of the rock microstructure. In: Schreyer, W. (Ed.), High-Pressure Research in Geosciences. Schweitzerbart, Stuttgart, pp. 15 – 45. Kern, H., Tubia, J.M., 1993. Pressure and temperature dependence of P- and S-wave velocities, seismic anisotropy and density of sheared rocks from the Sierra Alpujata massif (Ronda peridotites, Southern Spain). Earth Planet. Sci. Lett. 119, 191 – 205. Kern, H., Liu, B., Popp, T., 1997. Relationship between anisotropy of P and S wave velocities and anisotropy of attenuation in serpentinite and amphibolite. J. Geophys. Res. 102, 3051 – 3065. Mainprice, D., 1990. An efficient Fortran program to calculate seismic anisotropy from the lattice preferred orientation of minerals. Comput. Geosci. 16, 385 – 393. Mainprice, D., 1997. Modeling the anisotropic seismic properties of partially molten rocks found at mid-ocean ridges. Tectonophysics 279, 161 – 179. Mainprice, D., Silver, P.G., 1993. Interpretation of SKS-waves using samples from the subcontinental lithosphere. Phys. Earth Planet. Inter. 78, 257 – 280. Matthews, D.H., Lort, J., Vertue, T., Poster, C.K., Gass, I.G., 1971. Seismic velocities at the Cyprus outcrop. Nat. Phys. Sci. 231, 200 – 201. Mevel, C., Gillis, C., Allan, J.F., Meyer, P.S., 1996. Proc. ODP Sci. Results (College Station, TX), 554 pp. Nicolas, A., Boudier, F., 1995. Mapping oceanic ridge segments in Oman ophiolites. J. Geophys. Res. 100, 6179 – 6197. Nicolas, A., Boudier, F., 2000. Large mantle upwellings and related variations in crustal thickness in the Oman ophiolite. Geol. Soc. Amer. Bull. 349, 67 – 73. Nicolas, A., Poirier, J.P., 1976. Crystalline Plasticity and Solid State Flow in Metamorphic Rocks. Wiley, London. 444 pp. Nicolas, A., Boudier, F., Bouchez, J.L., 1980. Interpretation of peridotite structures from ophiolitic and oceanic environments. Am. J. Sci. 280, 192 – 210. Nur, A., 1971. Effect of stress on velocity anisotropy in rocks with cracks. J. Geophys. Res. 76, 2022 – 2034. Peselnik, L., Nicolas, A., Stevenson, P.R., 1974. Velocity anisotropy in a mantle peridotite from the Ivrea zone: application to upper mantle anisotropy. J. Geophys. Res. 79, 1175 – 1182. Pros, Z., Babuska, V., 1968. An apparatus for investigating the elastic anisotropy on spherical samples. Stud. Geophys. Geod. 12 (2), 192 – 198. Rasolofosaon, P.N.J., Rabbel, W., Siegesmund, S., Vollbrecht, A., 2000. Characterization of cracks distribution: fabric analysis versus ultrasonic inversion. Geophys. J. Int. 141, 413 – 424. Siegesmund, S., Kern, H., Vollbrecht, A., 1991. The effect of oriented cracks on seismic velocities in an ultramylonite. Tectonophysics 186, 251 – 281. Siegesmund, S., Vollbrecht, A., Pros, Z., 1993. Fabric changes and their influence on P-wave velocity pattern-examples from a polyphase deformed orthogneiss. Tectonophysics 225, 477 – 492. Stanger, G., 1985. Silicified serpentinite in the Semail Nappe of Oman. Lithos 18, 13 – 22. Weiss, T., Seigesmund, S., Bohlen, T., 1999. Seismic, structural and petrological models of the subcrustal lithosphere in Southern Germany: a quantitative reevaluation. Pure Appl. Geophys. 156, 53 – 91.
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