Exact(56)
By the assumptions ((f_{1})) and ((f_{2})), J has a strict local minimum at 0. For any (uneq 0), (J tu rightarrow - infty ) as (trightarrow infty ).
Local councils determine what purposes land can be used for, and planning permission to build houses is only granted according to a strict local plan.
In this paper we prove that every Hanner polytope is a strict local minimizer for the volume product in the class of symmetric convex bodies endowed with the Banach Mazur distance.
If, then has a strict local minimum at.
That is, 0 is a strict local minimizer of I.
Now we assume that x 0 is a strict local minimizer of J, then z = θ is a strict local minimizer of J ˆ +.
Suppose that is a strict local maximum of in we consider the function (3.15).
It follows that is a strict local point of minimum of.
which implies that is a strict local minimum of in with.
Suppose that is a bounded convex open subset of,,,, is a strict local minimizer of, and.
Similar(1)
Now we prove that has a strict local minimum at.
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