The minimal displacement problem in subspaces of the space of continuous functions of finite codimension
We show that every subspace of finite codimension of the space C[0,1] is extremal with respect to the minimal displacement problem.
We show that every subspace of finite codimension of the space C[0,1] is extremal with respect to the minimal displacement problem.
We give a lower bound for the minimal displacement characteristic in the space l ∞.
We give an example of uniformly rotund in every direction space for which the minimal displacement characteristic is maximal.
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