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| 1. 1. 1. Quartz crystal
showing location of main
crystal faces and principal crystallographic axes. |
1. 1. 2. Schematic representation
of the basal glide plane (0001) in ice in relation to non-basal
glide planes and glide directions. |
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| 1. 1. 3. The flattening
of a single crystal. |
1. 2. 1. A Pure shear deformation. |
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| 1. 2. 2. Four undeformed
polygonal grains with basal planes (0001) oriented at high-angle
to the viewing plane. |
1. 2. 3. A pure-shear deformation
with 20% bulk
shortening and the relationship to the finite strain ellipse. |
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| 1. 2. 4. Principal-stress
distribution. |
1. 4. 1. Polycrystalline
aggregates of
undeformed and deformed grains. |
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| 1. 4. 2. Random c-axis
preferred-orientation in
undeformed verses strong fabric in deformed sample. |
1. 4. 3. The c-axis
distributions in pure shear
versus a simple shear regime. |
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| 1. 6. 1. Flow lines in an
outlet glacier in the
Framnes Mountains, Antarctica (Marmo & Wilson 1998). |
1. 6. 2. Longitudinal section
parallel to the flow
lines in the Framnes Mountains glacier. |
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| 1. 6. 3. Divergent, parallel
and convergent flow regimes and observed c-axes fabric associated
with each. |
2. 1. 1. In-situ simple
shear deformation apparatus. |
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| 2. 1. 2. Plan view of in-situ
pure shear deformation rig. |
2. 2. 1. Simulated fabric
development in flow lines
from an outlet glacier in the Framnes Mountains, Antarctica. |
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| 2. 3. 1. The crystal structure
of ice Ih. |
2. 3. 2. The propagation
of a dislocation through
the basal plane of an ice lattice. |
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| 2. 5. 1. A Frank-Read source
for the multiple
initiation of dislocation loops. |
2. 6. 1. The Ice Ih lattice. |
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| 2. 8. 1. Deformation style
of a single
crystal of ice using a cantilever. |
2. 9. 1. Creep curves in
ice. |
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| 2. 9. 2. A schematic sketch
of stress-time curve
for deformation in a single crystal of ice at -10°C. |
2. 10. 1. Two separated
portions of a crystal with a model for calculating the resolved
shear stress in a single crystal. |
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| 2. 11. 1. Data for glide
on basal and non-basal systems, and in isotropic polycrystalline
ice by Duval et al, (1983). |
2. 14. 1. Schematic creep
curve for
polycrystalline ice under constant load. |
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| 2. 15.
1. Plots of strain rate as a function of strain
for creep of granular polycrystalline ice in uniaxial compression. |
2. 15. 2. The minimum strain
rate is uniaxial creep tests on granular polycrystalline ice as
functions of stress at various temperatures. |
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| 2. 17. 1. Deformation mechanism
maps for
isotropic polycrystalline ice by Goodman et al. (1981). |
2. 19. 1. Grain size reduction
occurs in a shear
zone developed in coarse ice deformed at -2°C |
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Created: August 23, 1999
Last modified:
March 15, 2004
Authorised by: Head, School of Earth Sciences
Property of School
of Earth Sciences - The
University of Melbourne - Australia. Disclaimer
and copyright.
Design and maintained by Hadi Sim (hadims@unimelb.edu.au) |