G. Psaromiligkos

activity

20192026

most citedA comparison of box and Carleson conditions on bi-trees

3 citations · 7 across the 6 of their papers we have counts for

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Showing 2021Show all

2 papers · 1 filter

math.CA2021

Multi-parameter Carleson embeddings for $p \neq = 2$ on $T^{2}$ or for $p = 2$ on $T^{4}$ , and why the proofs fail

P. Mozolyako, G. Psaromiligkos, A. Volberg

This note contains a plethora of counterexamples to attempts to generalize the results of bi-parameter embedding from $p = 2$ case to either $p > 2$ or $p < 2$ . This is in striking diffe…

math.AP2021★ 3 cited

Improved surrogate bi-parameter maximum principle

Pavel Mozolyako, Georgios Psaromiligkos, Alexander Volberg +1

Logarithmic potentials and many other potentials satisfy maximum principle. The dyadic version of logarithmic potential can be easily introduced, it lives on dyadic tree and also s…

Multi-parameter Carleson embeddings for p=2 on T2 or for p=2 on T4, and why the proofs fail

Improved surrogate bi-parameter maximum principle

Multi-parameter Carleson embeddings for $p \neq = 2$ on $T^{2}$ or for $p = 2$ on $T^{4}$ , and why the proofs fail