3 papers
math.CA2020
Dyadic product BMO in the Bloom setting
Spyridon Kakaroumpas, Odí Soler i Gibert
Ó. Blasco and S. Pott showed that the supremum of operator norms over of all bicommutators (with the same symbol) of one-parameter Haar multipliers dominates the biparameter…
math.CA2019
Two-weight estimates for sparse square functions and the separated bump conjecture
Spyridon Kakaroumpas
We show that two-weight bounds for sparse square functions, uniformly with respect to the sparseness constant of the underlying sparse family, and in both directions, do not…
math.CA2018
"Small step" remodeling and counterexamples for weighted estimates with arbitrarily "smooth" weights
Spyridon Kakaroumpas, Sergei Treil
For an weight the norm of the Hilbert Transform in , is estimated by , where is the characteristic of the weight …