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We introduce the following extension operator ℰ.
As in [4], we localize our problem by considering a suitable extension operator introduced in [2].
As in B&K, these three sets are modified by a recursively defined extension operator.
(Extension operator) E : L p → L p , ( E u ) ( x, y ) = u ( x ).
For all σ ≥ 1, we denote by the extension operator defined by (18).
We construct our backtracking search tree by recursively calling the extension operator.
In particular, we will consider E 1 which is a parameter-independent continuous extension operator.
Stein first constructed an extension operator on a special Lipschitz domain.
Then there exists a simple (k, p(x)) extension operator of Ω. Proof.
(4) is a region such that there exists a bounded linear extension operator from to.
We provide sharp decay estimates for circular averages of a certain bilinear extension operator on L2(S1)×L2(S1).
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