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20142023
most citedOperator-valued dyadic shifts and the T(1) theorem

15 citations · 45 across the 7 of their papers we have counts for

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5 papers · 1 filter

math.CA2023

Weighted -boundedness of commutators and paraproducts in the Bloom setting

Timo S. Hänninen, Emiel Lorist, Jaakko Sinko

As our main result, we supply the missing characterization of the boundedness of the commutator of a non-degenerate Calderón--Zygmund operator and pointwise…

math.CA2017★ 12 cited

Sparse domination for the lattice Hardy-Littlewood maximal operator

Timo S. Hänninen, Emiel Lorist

We study the domination of the lattice Hardy--Littlewood maximal operator by sparse operators in the setting of general Banach lattices. We prove that the admissible exponents of t…

math.CA2014★ 12 cited

Two-weight - bounds for positive dyadic operators: unified approach to and

Timo S. Hänninen, Tuomas P. Hytönen, Kangwei Li

We characterize the boundedness of positive dyadic operators of the form and the $L^{p_1}(σ_1)…

math.CA2014★ 15 cited

Operator-valued dyadic shifts and the T(1) theorem

Timo S. Hänninen, Tuomas P. Hytönen

In this paper we extend dyadic shifts and the dyadic representation theorem to an operator-valued setting: We first define operator-valued dyadic shifts and prove that they are bou…

math.CA2014★ 3 cited

Two weight inequality for vector-valued positive dyadic operators by parallel stopping cubes

Timo S. Hänninen

We study the vector-valued positive dyadic operator \[T_λ(fσ):=\sum_{Q\in\mathcal{D}} λ_Q \int_Q f \mathrm{d}σ1_Q,\] where the coefficients are p…