I am a Milnor Lecturer at
Stony Brook University, since August 2018. I received my PhD degree from
UCLA, under the supervision of
Mario Bonk, while my undergraduate studies in Mathematics were completed at the
Aristotle University of Thessaloniki.
My primary research interests lie in the field of analysis on metric spaces. More specifically, my research focuses on uniformization and rigidity problems in metric spaces, as well as, on the study of the quasiconformal geometry of fractal sets. I am also interested in applications to complex dynamics and to fractals arising in probability.
Contact:
dimitrios.ntalampekos  stonybrook edu |
Publications
Preprints
-
Non-removability of Sierpiński spaces
(joint with Jang-Mei Wu)
Submitted.
[arXiv preprint]
-
On the inverse absolute continuity of quasiconformal mappings on hypersurfaces (joint with Matthew Romney)
Submitted.
[arXiv preprint]
-
Rigidity theorems for circle domains (joint with Malik Younsi)
Submitted.
[arXiv preprint]
-
Non-removability of Sierpiński carpets
Submitted.
[arXiv preprint]
-
Potential theory on Sierpiński carpets with applications to uniformization
Submitted.
[arXiv preprint]
[poster]
-
A removability theorem for Sobolev functions and detour sets
Submitted.
[arXiv preprint]
Thesis
Events
CAFT 2018 - New Developments in Complex Analysis and Function Theory, Heraklion, Greece, July 2-6, 2018
