Wydział Matematyki i Informatyki | Faculty of Mathematics and Computer Science
http://hdl.handle.net/11089/7
2023-09-26T04:54:32ZTadeusz Winiarski – Scientific biography
http://hdl.handle.net/11089/44856
Tadeusz Winiarski – Scientific biography
Dumnicki, Marcin; Rusek, Kamil; Tworzewski, Piotr
Krasiński, Tadeusz; Spodzieja, Stanisław
This volume (the fourth in the series) is dedicated to two mathematicians: Wojciech Kucharz, who celebrates 70th anniversary in 2022 and Tadeusz Winiarski who celebrated the 80th anniversary in 2020. These people were closely associated with our conferences Analytic and Algebraic Geometry. The first one is an active participant of the conferences since 2009 and the second one is a leading figure of the conferences almost from the beginning (1983). Thanks to their mathematical vigor and stimulation the conferences become more interesting and fruitful.
2022-01-01T00:00:00ZWojciech Kucharz – Scientific biography
http://hdl.handle.net/11089/44839
Wojciech Kucharz – Scientific biography
Rusek, Kamil
Krasiński, Tadeusz; Spodzieja, Stanisław
This volume (the fourth in the series) is dedicated to two mathematicians: Wojciech Kucharz, who celebrates 70th anniversary in 2022 and Tadeusz Winiarski who celebrated the 80th anniversary in 2020. These people were closely associated with our conferences Analytic and Algebraic Geometry. The first one is an active participant of the conferences since 2009 and the second one is a leading figure of the conferences almost from the beginning (1983). Thanks to their mathematical vigor and stimulation the conferences become more interesting and fruitful.
2022-01-01T00:00:00ZRealizability of some Böröoczky arrangements over the rational numbers
http://hdl.handle.net/11089/44832
Realizability of some Böröoczky arrangements over the rational numbers
Janasz, Marek; Lampa-Baczyńska, Magdalena; Wójcik, Daniel
Krasiński, Tadeusz; Spodzieja, Stanisław
In this paper, we study the parameter spaces for Böröoczky
arrangements Bn of n lines, where n < 12. We prove that up to n = 12, there
exist only one arrangement nonrealizable over the rational numbers, that is
B11.
2022-01-01T00:00:00ZOn the nearly free simplicial line arrangements with up to 27 lines
http://hdl.handle.net/11089/44831
On the nearly free simplicial line arrangements with up to 27 lines
Janasz, Marek
Krasiński, Tadeusz; Spodzieja, Stanisław
In the present note we provide a complete classification of
nearly free (and not free simultaneously) simplicial arrangements of d ⩽ 27
lines.
2022-01-01T00:00:00Z