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· The elastic energy per unit
length for this straight edge dislocation is:
EE=
(Gb2/4π[1
- ν]) Ln(r1/r0)
~ Gb2 · For a straight mixed
dislocation, the elastic energy is the
sum of the edge and screw components EM=
(Gb2/4πK)
Ln(r1/r0) ~ Gb2 where (1/K) = (cos2θ+ sin2θ/[1 - ν]) , and θis the angle between the Burgers
vector
and the line
vector of the dislocation. · In
addition to the elastic energy stored in the material, there is an energy
due to the large atomic displacements in the "Core"
of the dislocation
i.e. the region r < r0. · The
core energy can be computed from atomistic models of this region and
has a value of about: ECore = 1 eV/atom plane = 1.6 x 10-10
J m-1. This term is normally neglected compared to Gb2.
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