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Equivalence of Integral
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Integral Formulation of
Variation in Integral
Then this change in
induces a change
where, to first order in
,
We have Gauss's theorem
where
is differential on surface
apply to
where
on
Then
Geoffrey Fox,
Northeast Parallel Architectures Center
at Syracuse University, gcf@npac.syr.edu
induces a change
where, to first order in 
,
is differential on surface 
on 
