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Published byBaldric McCormick Modified over 8 years ago
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Outline Deformation Strain Displacement Vectors Strain ellipse Linear strain Shear strain Quantifying strain
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Kinematic Analysis The study of the movements of rock during deformation Examples: –Pepperoni moves from point A to point B –A feldspar grain goes from square to elliptical –Pacific plate moves relative to NAM
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What is Deformation?
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What causes deformation? Forces that exceed the strength of a rock
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What are the possible sources of these forces?
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Deformation vs. Strain Strain: changes in shape and/or volume
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Rigid Body Deformation Particles in a body do not change relative positions Translations Rotations
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Rigid Body Translation Define frame of reference Y X Yo+n Xo+mXo Yom n Displacement vector
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All Plate Motions are Rotations Motion with respect to what? v= w r i sin
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Vectors Displacement vectors –Direction of movement –Distance
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Vectors showing extension from dike intrusion
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Homogeneous vs. Heterogeneous Strain Homogeneous strain is easy to measure Circles become ellipses Squares become parallelograms
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Strain Ellipse helps visualize strain in rocks Undeformed Deformed Principal Strain Axes: they stay perpendicular
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Principal Strain Axes 2D: X>Y 3D: X>Y>Z
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FINITE STRAIN INCREMENTAL STRAIN
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Extension Quadrant Shortening Quadrant No change in length
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Coaxial Strain: principal axes do not rotate Simple Shear
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Non-Coaxial Strain: principal axes rotate Pure Shear
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Simple vs. Pure Shear Simple Shear Pure Shear
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Quantifying Strain
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Linear Strain Measures relative changes in length EXTENSION (e) = ( L f -L o )/ L o
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Shear Strain Measures changes in angles of initially perpendicular lines Shear angle ( ) increases with increasing strain Shear strain ( )= tan
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Measuring Strain Need objects with a known original shape Spheres Circles Lines
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