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Noncommutative Maximal Averages over Submanifolds and Variable Hypersurfaces
We establish maximal inequalities for geometric averages of operator-valued functions in noncommutative \(L^p\)-spaces associated with semifinite von Neumann algebras. For averages over a fixed smooth submanifold of finite type at the parameter origin, we prove local maximal bounds for every \(1<p\l
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