Projects funded by the NCN
Markovian structures with heavy tails
2020/39/D/ST1/00258
Keywords:
Branching random walk Branching Levy process Ito integrals subexponential distribution large and moderate deviations point processes multivariate extremes
Descriptors:
- ST1_013:
Panel:
ST1 - Mathematics: all areas of mathematics, pure and applied, as well as mathematical foundations of computer science, physics and statistics
Host institution :
Uniwersytet Wrocławski, Wydział Matematyki i Informatyki
woj. dolnośląskie
Principal investigator (from the host institution):
Number of co-investigators in the project: 3
Call: SONATA 16 - announced on 2020-09-15
Amount awarded: 251 496 PLN
Project start date (Y-m-d): 2021-10-01
Project end date (Y-m-d): 2025-07-31
Project duration:: 46 months (the same as in the proposal)
Project status: Project settled
Project description
Download the project description in a pdf file
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)
- Branching random walk and log-slowly varying tailsAuthors:A. Bhattacharya, P. Dyszewski, N. Gantert, Z. PalmowskiAcademic press:Latin American Journal of Probability and Mathematical Statistics (rok: 2025, tom: 22, strony: 473–491), Wydawca: Instituto Nacional de Matemática Pura e Aplicada (IMPA)Status:PublishedDOI:10.30757/ALEA.v22-17 - link to the publication
- Random planar trees and the Jacobian conjectureAuthors:E. Bisi, P. Dyszewski, N. Gantert, S. G. G. Johnston, J. Prochno, D. SchmidAcademic press:Journal of the London Mathematical Society (rok: 2026, tom: 113, strony: e70416), Wydawca: John Wiley & Sons LtdStatus:PublishedDOI:10.1112/jlms.70416 - link to the publication
- The extremal point process for branching random walk with stretched exponential displacementsAuthors:P. Dyszewski, N. GantertStatus:Accepted for publication