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LithostratigraphischegliederungsmoÈglichkeiten des regionalmetamorphen Jungproterosoikumsam Beispiel des Erzgebirges. Zeitschrift fuÈrGeologische Wissenschaften 7, 397±404.Hoth, K., Wasternack, J., Berger, H.-J., Breiter, K., MlcÏoch, B., SchovaÂnek,P. 1994. Geologische Karte Erzgebirge/Vogtl<strong>and</strong>, 1:100,000.SaÈchsisches L<strong>and</strong>esamt fuÈr Umwelt und Geologie.KlaÂpovaÂ, H., KonopaÂsek, J., Schulmann, K., 1998. Eclogites from theCzech part <strong>of</strong> the Erzgebirge: multi-stage metamorphic <strong>and</strong> <strong>structural</strong>evolution. Journal <strong>of</strong> the Geological Society <strong>of</strong> London 155, 567±583.KonopaÂsek, J., 1998. Formation <strong>and</strong> destabilization <strong>of</strong> the high pressureassemblage garnet±phengite±paragonite KrusÏne hory Mountains,Bohemian Massif): the signi®cance <strong>of</strong> the Tschermak substitutioninthe metamorphism <strong>of</strong> pelitic rocks. 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JOURNAL OF GEOPHYSICAL RESEARCH, VOL. 108, NO. B1, 2023, doi:10.1029/2001JB000632, 2003Strain distribution <strong>and</strong> fabric development modeledin active <strong>and</strong> ancient transpressive zonesKarel Schulmann, 1 Alan Bruce Thompson, 2 Ondrej Lexa, 1 <strong>and</strong> Josef Ježek 3Received 23 May 2001; revised 26 April 2002; accepted 20 May 2002; published 16 January 2003.[1] A model based on kinematics <strong>of</strong> transpression allows the measurable internalparameters (simultaneous strain, fabric, <strong>and</strong> vertical elevation) to be simulated in relationto the macroscopically determined external parameters <strong>of</strong> transpressive zones (i.e., zonewidth, velocity, angle <strong>of</strong> convergence, <strong>and</strong> zone depth). We present a diagram <strong>of</strong>convergence angle against time for homogeneous transpression, where isolines <strong>of</strong> strainintensity D, strain symmetry K, <strong>and</strong> vertical elevation <strong>of</strong> rock samples are superposed.However, the distribution <strong>of</strong> internal strain parameters is sensitive to three types <strong>of</strong> strainpartitioning: (1) Discrete partitioning results in general decrease <strong>of</strong> finite strainaccumulations <strong>and</strong> in increase <strong>of</strong> pure shear component, (2) ductile partitioning splits thetranspressional domain into a pure shear zone where strain accumulations decreases <strong>and</strong> ina wrench-dominated zone where strain accumulations increases, <strong>and</strong> (3) viscositypartitioning is marked by different strain rates in zones <strong>of</strong> different viscosity <strong>and</strong> therefore bydifferent strain parameters. INDEX TERMS: 8025 Structural Geology: Mesoscopic fabrics; 8110Tectonophysics: Continental tectonics—general (0905); 0905 Exploration Geophysics: Continental structures(8109, 8110); KEYWORDS: transpression, strain partitioning, exhumation, oblique convergenceCitation: Schulmann, K., A. B. Thompson, O. Lexa, <strong>and</strong> J. Ježek, Strain distribution <strong>and</strong> fabric development modeled in active <strong>and</strong>ancient transpressive zones, J. Geophys. Res., 108(B1), 2023, doi:10.1029/2001JB000632, 2003.1. Introduction[2] Modern tectonic studies face the problem <strong>of</strong> underst<strong>and</strong>ingthe relationships between small-scale structures<strong>and</strong> large-scale geometry in orogenic zones. The linksbetween the external <strong>and</strong> internal parameters governingthe problem are particularly important. These factors maybe viewed as far-field causes related to local effects. Weexamine here these relationships in ancient <strong>and</strong> activetranspressive zones. External <strong>structural</strong> parameters are representedby the geometry <strong>of</strong> orogenic zones (i.e., zone width(distance between colliding plates), obliquity (angle <strong>of</strong>convergence) <strong>and</strong> depth <strong>of</strong> the transpressive zone. Irregularities<strong>of</strong> plate boundaries (shape <strong>of</strong> indenting block), <strong>and</strong>the velocity <strong>and</strong> duration <strong>of</strong> plate convergence) may alsoplay an important role. Internal (local) <strong>structural</strong> parametersthat can be examined are fabric <strong>and</strong> strain intensity, symmetry<strong>of</strong> fabrics, orientations <strong>of</strong> strain axes, pressure (depth)memory, <strong>and</strong> metamorphic facies <strong>of</strong> the rocks. Theseinternal <strong>structural</strong> parameters are determined by the interactions<strong>of</strong> the external forces with local lithological heterogeneities<strong>and</strong> rheologies in the transpressive zone.[3] Relative motion <strong>of</strong> lithospheric plates on a sphericalsurface is such that the plate convergence vectors are <strong>of</strong>ten1 Institute <strong>of</strong> Petrology <strong>and</strong> Structural Geology, Faculty <strong>of</strong> Science,Charles University, Prague, Czech Republic.2 Department Erdwissenschaften, ETH Zurich, Switzerl<strong>and</strong>.3 Institute <strong>of</strong> Applied Mathematics <strong>and</strong> Computer Science, Faculty <strong>of</strong>Science, Charles University, Prague, Czech Republic.Copyright 2003 by the American Geophysical Union.0148-0227/03/2001JB000632$09.00not orthogonal to plate boundaries [McKenzie <strong>and</strong> Parker,1967; Dewey, 1975]. These plate boundaries experiencecombined transcurrent <strong>and</strong> convergent displacements associatedwith development <strong>of</strong> deformation zones <strong>of</strong> differentsize. Within continental blocks, the deformation is not onlyrestricted to active plate boundaries but occurs within zones<strong>of</strong> weakness inside rigid continental domains [e.g., Tommasi<strong>and</strong> Vauchez, 1997] <strong>and</strong> can be approximately described asa deformation <strong>of</strong> a weak zone bounded by rigid blocks withsteep parallel walls. All the mentioned types <strong>of</strong> deformationzones can be more or less described by a model called‘‘transpression,’’ introduced first by Harl<strong>and</strong> [1971], developedby S<strong>and</strong>erson <strong>and</strong> Marchini [1984], <strong>and</strong> elaborated bymany others. Despite its simplicity, it seems that the modelstill has much to contribute toward our underst<strong>and</strong>ing <strong>of</strong> thenature <strong>of</strong> convergent orogeny. In this work we develop themodel to quantify the effects <strong>of</strong> external (macroscopic)parameters on temporal development <strong>of</strong> internal strainparameters in transpressive (obliquely convergent) weakzones <strong>of</strong> finite width.2. Structural Definition <strong>of</strong> Transpression <strong>and</strong>Problems to Be Solved[4] The classical zone <strong>of</strong> transpressive deformation is atabular weak region subjected between its steep walls to asimultaneous pure shear <strong>and</strong> simple shear. In the model <strong>of</strong>S<strong>and</strong>erson <strong>and</strong> Marchini [1984] the material is able to slipfreely upward (vertically extruded) along the walls <strong>of</strong> thetranspression zone. The transpressive deformation zonedefined by S<strong>and</strong>erson <strong>and</strong> Marchini [1984] was also limiteddownward by a rigid horizontal plate (like a rigid floor),ETG 6 - 169
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120 J. FRANĚK ET AL.Table 2. Quant
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122 J. FRANĚK ET AL.(a)(b)Fig. 15.
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124 J. FRANĚK ET AL.Fig. 16. Inter
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126 J. FRANĚK ET AL.development of
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128 J. FRANĚK ET AL.Behrmann, J.H.
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130 J. FRANĚK ET AL.Southern Bohem