Weiren Zhao, Meng Wang, Guoping Zhao
We consider the integral domain restriction operator TΩ for certain bilinear operator T. We obtain that if (s, p1, p2) satisfies 1/P1 + 1/P2 ≥ 2/min{1,s) and ||T || LP1 x LP2 → Ls < ∞. For some special domain Ω, this property holds for triplets (s, p1, p2) satisfying 1/P1 + 1/P2 ≥ 1/min{1,s).
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