Week 4 Flashcards

1
Q

Vectors - properties

A

Have a magnitude and orientation (1st order tensors)

= can resolve

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2
Q

Position vector =

A

location of point w.r.t references axes

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3
Q

Issues with the Flinn plot

A

:) Type and magnitude of finite strain

:( How strain varies spatially
:( Rotational component of strain

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4
Q

e=

A

(ld-lo)/lo

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5
Q

Graph of displacement, u (y) vs original position, X (x)

A

Gradient = /\u / /\X

= e

(With some experimental area)

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6
Q

Absolute displacement vector

A

Initial and final positions known

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7
Q

Relative displacement vector

A

Measured relative to fixed regional reference e.g. GPS velocity fields

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8
Q

Local displacement vector

A

Measured relative to single point(s) e.g. strain ellipsoid

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9
Q

Incremental and infinitesimal strain

A

Can show different results to finite strain

GPS velocity fields = mm/cm scale over 100s km
- measure over time = rates

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10
Q

Basin and Range

A

= province in western N America

Crust and upper mantle undergoing extension since Cenozoic (Eocene)

Extension = prominent fault scarps (“ranges”) and depressions (“basins”)

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11
Q

Importance of displacement vectors

A

/\u//\X = e

Systematic analysis of displacement vectors in 2/3D = SPATIAL variability (i.e. how strain varies with X) and ROTATIONAL component of strain

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12
Q

How to determine compression/extension from GPS velocities

A

e.g. if GPS velocities are pointing E-W

  • look at values for stations in E
  • look at values for stations in W
  • which side is experiencing greater GPS velocities?
  • i.e. are they getting further apart from each other or closer?
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13
Q

How could extension occur in a subduction zone?

A

Slip along subduction interface during e.g. an earthquake may have released elastic strains that had built up in the overriding plate during the pre-seismic period = extension

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14
Q

How could you produce a graph of displacement, u (y) vs original position, X (x) in a tectonic context?

A

u = Ueast (displacements to east)

X = easting

N.B. Make sure units are consistent

Can show how the displacement gradient i.e. EXTENSION increases/decreases across a region

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15
Q

Overall deformation parameters

A

Instantaneous stretching axes (ISA)

Flow apophyses

Vorticity number (Wk)

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16
Q

Overall deformation parameters; ISA

A

Directions of max and min (fastest and slowest) stretching

Bisects fields of infinitesimal contraction and extension

17
Q

Overall deformation parameters; flow apophyses

A

Separate different fields of flow/different domains of particle paths

Coaxial strain = orthogonal (90)

Simple shear = //

Subsimple shear = oblique (60)

Angles = alpha

18
Q

Overall deformation parameters; vorticity number Wk

A

= cosalpha (from flow apophyses)

Describes how fast a particle is rotating if it was embedded in a soft medium

19
Q

Requirements for strain from stress/stress from strain

A

Linear viscous rheology (Newtonian)

Homogeneous medium without pre-existing deformation boundaries

If orientation of deformation boundaries known may be possible to relate stresses to ISAs