David Martí-Pete

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Postdoctoral Research Associate

Department of Mathematical Sciences
University of Liverpool
Liverpool L69 7ZL
United Kingdom

david.marti-pete at liverpool.ac.uk
david.martipete at gmail.com

www.liverpool.ac.uk/mathematical-sciences/staff/david-marti-pete
www.davidmartipete.cat

News and future plans

We are organising the conference First Dynamical Systems Summer Meeting at the Bedlewo Conference Centre, Bedlewo (Poland), that will take place on August 16-20, 2021.
I plan to attend the hybrid conference Advancing Bridges in Complex Dynamics at CIRM, Luminy (France), that will take place on September 20-24, 2021.
We are organising the hybrid conference On geometric complexity of Julia sets - III at the Bedlewo Conference Centre, Bedlewo (Poland), that will take place on September 26-October 1, 2021.
I plan to attend the conference Introductory Workshop: Complex Dynamics - from special families to natural generalizations in one and several variables at MSRI, Berkeley (USA), that will take place on February 7-11, 2022.

Tuits de @davidmartipete

Upcoming conferences

	First Dynamical Systems Summer Meeting IMPAN Mathematical Research and Conference Center in Będlewo, Będlewo (Poland) August 16-20, 2021 Conference website: www.impan.pl/en/activities/banach-center/conferences/21-dynamicalsummer1 The registration is open!
	On geometric complexity of Julia sets - III IMPAN Mathematical Research and Conference Center in Będlewo, Będlewo (Poland) - hybrid September 26-October 1, 2021 Conference website: www.impan.pl/en/activities/banach-center/conferences/21-juliasets3 The registration is open!

My research papers in pictures! (click to zoom)

 Fatou coordinates for the parabolic basin of a map from the complexification of the
Arnol'd standard
family Paper:
'Fingers in the parameter space of the complex standard family' with M. Shishikura (forthcoming). Period 8 cycle of dynamic rays of
a map in the complex
standard family (picture
by L.
Rempe-Gillen) Paper:
'Dynamic rays of
bounded-type
transcendental self-maps
of the punctured plane'
with N. Fagella in Discrete and Continuous Dynamical Systems 37 (2017), no. 6, 3123-3160.

 Transcendental self-map of the
punctured plane with a
disconnected escaping set such that the union of the escaping set with zero and infinity is connected. Paper:
'On the connectivity of the escaping set in the punctured
plane' with V. Evdoridou and D. J. Sixsmith, preprint arXiv:1908.07383, 2019. A transcendental self-map of the punctured plane for which the escaping set is a spider's web (and hence connected) Paper:
'Spiders' webs in the punctured plane'
with V. Evdoridou and D. J. Sixsmith, to appear in Annales Academiae Scientiarum Fennicae Mathematica..

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Last update: August 2021.