Boundedness of singular integrals on C^{1,alpha} intrinsic graphs in the Heisenberg group

Vasileios Chousionis; Katrin Faessler; Tuomas Orponen

doi:10.1016/j.aim.2019.106745

Boundedness of singular integrals on C^{1,alpha} intrinsic graphs in the Heisenberg group

Vasileios Chousionis, Katrin Faessler, Tuomas Orponen

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Originalspråk	engelska
Artikelnummer	106745
Tidskrift	Advances in Mathematics
Volym	354
Antal sidor	45
ISSN	0001-8708
DOI	https://doi.org/10.1016/j.aim.2019.106745
Status	Publicerad - 1 okt. 2019
MoE-publikationstyp	A1 Tidskriftsartikel-refererad

Vetenskapsgrenar

111 Matematik

Åtkomst av dokument

10.1016/j.aim.2019.106745

Chousionis_Fassler_Orponen_Singular_IntegralsAccepterat manuskript från författare, 428 KBLicens: CC BY-NC-ND

Quantitative rectifiability of sets and measures in Euclidean spaces and Heisenberg groups
Orponen, T. (Projektledare), Bate, D. (Deltagare) & Rossi, E. (Deltagare)
01/01/2017 → 31/12/2019
Projekt: Helsingfors Universitetets treåriga forskningsprojekt

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title = "Boundedness of singular integrals on C^{1,alpha} intrinsic graphs in the Heisenberg group",

keywords = "Singular integrals, Heisenberg group, Removable sets for harmonic functions, LIPSCHITZ GRAPHS, RIESZ TRANSFORM, RECTIFIABILITY, OPERATORS, 111 Mathematics",

author = "Vasileios Chousionis and Katrin Faessler and Tuomas Orponen",

year = "2019",

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T1 - Boundedness of singular integrals on C^{1,alpha} intrinsic graphs in the Heisenberg group

AU - Chousionis, Vasileios

AU - Faessler, Katrin

AU - Orponen, Tuomas

PY - 2019/10/1

Y1 - 2019/10/1

KW - Singular integrals

KW - Heisenberg group

KW - Removable sets for harmonic functions

KW - LIPSCHITZ GRAPHS

KW - RIESZ TRANSFORM

KW - RECTIFIABILITY

KW - OPERATORS

KW - 111 Mathematics

U2 - 10.1016/j.aim.2019.106745

DO - 10.1016/j.aim.2019.106745

M3 - Article

SN - 0001-8708

VL - 354

JO - Advances in Mathematics

JF - Advances in Mathematics

M1 - 106745

ER -

Boundedness of singular integrals on C^{1,alpha} intrinsic graphs in the Heisenberg group

Vetenskapsgrenar

Åtkomst av dokument

Projekt

Quantitative rectifiability of sets and measures in Euclidean spaces and Heisenberg groups

Citera det här