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The anti-symmetric term,
, is a scalar which accounts for linear
trends in the addable material constants.
can be removed from
the problem by removing any such trends from
and s without
altering their sum values. With this, Equation 11 becomes
|  |
(12) |
which can be rewritten
|  |
(13) |
Next: THE RESULT
Up: DEVELOPMENT
Previous: A symmetric/anti-symmetric reformulation
Stanford Exploration Project
11/17/1997