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An estimate for narrow operators on $$L^p([0, 1])$$
We prove a theorem, which generalises C. Franchetti’s estimate for the norm of a projection onto a rich subspace of $$L^p([0, 1])$$ L p ( [ 0 , 1 ]… Click to show full abstract
We prove a theorem, which generalises C. Franchetti’s estimate for the norm of a projection onto a rich subspace of $$L^p([0, 1])$$Lp([0,1]) and the authors’ related estimate for compact operators on $$L^p([0, 1])$$Lp([0,1]), $$1 \le p < \infty $$1≤p<∞.
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