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Sustainable transpression: An examination of strain and kinematics in deforming zones with migrating boundaries

机译:可持续压迫:检查具有迁移边界的变形带中的应变和运动学

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Most orogenic belts owe their development to oblique convergence and commonly have many orogen-parallel transpressional high-strain zones. To constrain the tectonic history of orogenic belts by structural and fabric analysis of rocks, it is desirable to understand quantitatively the relationship between the boundary conditions and the resulting strain distribution and kinematics in these zones. Most current models for transpression assume homogeneous deformation confined by boundaries that are fixed to material planes. This creates a strain compatibility problem at the margins of the active deforming zone and also requires that the strain rate normal to the zone boundaries increase to implausibly high values soon after the onset of oblique convergence (transpressional motion). The latter contradicts with the observation that transpressional motion can be sustained throughout an orogeny. The assumption that zone boundaries are fixed to material planes is unrealistic. The outstanding problems of current transpressional models are resolved in this paper by allowing the zone boundaries to migrate through the rock material. The consequence of zone boundary migration for the strain field and kinematics within a transpressional high-strain zone is investigated mathematically. The implications of the modeling for fabric interpretation are discussed. The modeling makes general predictions consistent with observed planar and linear fabric patterns in natural transpressional high-strain zones. It predicts that foliations in transpressional high-strain zones are subparallel to the zone boundaries regardless of variation in the imposed boundary conditions. Lineations cluster along the great circle girdle subparallel to the average foliation. The spread of the lineations may vary from point maxima to complete girdles.
机译:大多数造山带的发育归因于斜交汇,并且通常具有许多造山带平行的超高压高压带。为了通过岩石的结构和构造分析来限制造山带的构造历史,需要定量地了解边界条件与这些区域中产生的应变分布和运动学之间的关系。当前的大多数压模型都假定均质变形受固定在材料平面上的边界限制。这在活动变形区的边缘处产生了应变相容性问题,并且还要求垂直于区域边界的应变率在倾斜会聚(压迫运动)开始后立即增加到令人难以置信的高值。后者与压抑运动可以在整个造山运动中持续存在的观点相矛盾。将区域边界固定到实体平面的假设是不现实的。通过允许区域边界在岩石材料中迁移,可以解决当前超压模型的突出问题。用数学方法研究了压变高应变区内的应变场和运动学的区域边界迁移的结果。讨论了建模对织物解释的影响。该模型做出的一般预测与在自然超压高应变带中观测到的平面和线性织物图案一致。它预测,无论强加的边界条件如何变化,超压高应变带的叶面都平行于带边界。线沿大圆带聚簇,平行于平均叶面。线的散布范围可能从最大点到完整的腰带。

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