Projects funded by the NCN


Information on the principal investigator and host institution

Information of the project and the call

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Estimates of norms of discrete Hilbert and Riesz transforms

2019/33/B/ST1/03098

Keywords:

Hilbert transform Riesz transform Fourier multiplier Burkholder inequality martingale transform harmonic extension

Descriptors:

  • ST1_011:
  • ST1_013:
  • ST1_008:

Panel:

ST1 - Mathematics: all areas of mathematics, pure and applied, as well as mathematical foundations of computer science, physics and statistics

Host institution :

Politechnika Wrocławska

woj. dolnośląskie

Other projects carried out by the institution 

Principal investigator (from the host institution):

dr hab. Mateusz Stefan Kwaśnicki 

Number of co-investigators in the project: 1

Call: OPUS 17 - announced on 2019-03-15

Amount awarded: 211 200 PLN

Project start date (Y-m-d): 2020-01-30

Project end date (Y-m-d): 2024-01-29

Project duration:: 48 months (the same as in the proposal)

Project status: Project settled

Project description

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Note - project descriptions were prepared by the authors of the applications themselves and placed in the system in an unchanged form.

Information in the final report

  • Publication in academic press/journals (3)
  1. Bell-shaped sequences
    Authors:
    Mateusz Kwaśnicki, Jacek Wszoła
    Academic press:
    Studia Mathematica (rok: 2023, tom: 271(2), strony: 151-185), Wydawca: Instytut Matematyczny Polskiej Akademii Nauk
    Status:
    Published
    DOI:
    10.4064/sm220923-2-2 - link to the publication
  2. The l^p norm of the Riesz-Titchmarsh transform for even integer p
    Authors:
    Rodrigo Bañuelos, Mateusz Kwaśnicki
    Academic press:
    Journal of the London Mathematical Society (rok: 2024, tom: 109, strony: nr e12888, 1-21), Wydawca: London Mathematical Society
    Status:
    Published
    DOI:
    10.1112/jlms.12888 - link to the publication
  3. Fleming–Viot couples live forever
    Authors:
    Mateusz Kwaśnicki
    Academic press:
    Probability Theory and Related Fields (rok: 2024, tom: 188, strony: 1385–1408), Wydawca: Springer
    Status:
    Published
    DOI:
    10.1007/s00440-023-01247-z - link to the publication