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Theorem 1.1 (equivalent norm).
X has an equivalent norm which is q-uniformly convex.
Then, has an equivalent norm which satisfies the w-FPP.
In fact, the following more precise result holds [[1], p.9]. Theorem 1 (Equivalent norm).
In this paper we use the following equivalent norm on : (2.6).
that is, W ε is an equivalent norm of the solution in H.
Note that (langle Ly, yrangle^{1/2}) is an equivalent norm on (H^).
Note that (|cdot|) is an equivalent norm on (H^{1}(mathrm{R}^{3})).
Then, there is an equivalent norm on such that the dual norm on is UKK*.
then X has an equivalent norm which is p-uniformly smooth.
Since is exponentially stable, we define an equivalent norm in by (2.12).
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