Błażej Szepietowski -- publications and preprints

  1. Generating the mapping class group of a nonorientable surface by three torsions (with Marta Leśniak) Geom Dedicata 216, 40 (2022).
  2. A note on the curve complex of the 3-holed projective plane Math. Commun. 25 (2020), 289-296.
  3. On topological classification of finite cyclic actions on bordered surfaces (with G. Gromadzki and S.Hirose) Nagoya Math. J. 230 (2018), 102-143.
  4. Generating the mapping class group of a nonorientable surface by crosscap transpositions (with Marta Leśniak) Topology Appl. 229 (2017), 20-26.
  5. Automorphisms of the mapping class group of a nonorientable surface (with F. Atalan) Geom Dedicata 189 (2017), 39-57.
  6. On classification of cyclic orientation-reversing actions of big order on closed surfaces (with G. Gromadzki and X. Zhao) J. Pure Appl. Algebra 220 (2016), 465-481.
  7. On topological type of periodic self-homeomorphisms of closed non-orientable surfaces (with G. Gromadzki) Rev. R. Acad. Cienc. Exactas Fís. Nat., Ser. A Mat., RACSAM 110 (2016), 303-320.
  8. A presentation for the mapping class group of a nonorientable surface (with L. Paris) Bull. Soc. Math. France 143 (2015), 503-566 .
  9. On the connectedness of the branch loci of non-orientable unbordered Klein surfaces of low genus (with E. Bujalance, J. J. Etayo and E. Martinez) Glasgow Math. J. 57 (2015), 211-230
  10. On finite index subgroups of the mapping class group of a nonorientable surface Glas. Mat. 49 (2014), 337-350.
  11. Low-dimensional linear representations of the mapping class group of a nonorientable surface Algebr. Geom. Topol. 14 (2014), 2445-2474.
  12. Counting pseudo-Anosov mapping classes on the 3-punctured projective plane Turk. J. Math. 38 (2014) 524-534.
  13. A finite generating set for the level 2 mapping class group of a nonorientable surface Kodai Math. J. 36 (2013), 1-14.
  14. Crosscap slides and the level 2 mapping class group of a nonorientable surface Geom. Dedicata 160 (2012), 169-183.
  15. On the commutator length of a Dehn twist C. R. Acad. Sci. Paris, Ser. I 348 (2010), 923-926.
  16. Finite group actions on bordered surfaces of small genus (with E. Bujalance, F. J. Cirre and M. D. E. Conder) J. Pure Appl. Algebra 214 (2010), 2165-2185.
  17. Embedding the braid group in mapping class groups Publ. Mat. 54 (2010), 359-368.
  18. A presentation for the mapping class group of the closed non-orientable surface of genus 4 J. Pure Appl. Algebra 213 (2009), 2001-2016.
  19. A presentation for the mapping class group of a non-orientable surface from the action on the complex of curves Osaka J. Math. 45 (2008), 283-326.
  20. The mapping class group of a nonorientable surface is generated by three elements and by four involutions Geom. Dedicata 117 (2006), 1-9.
  21. Involutions in mapping class groups of nonorientable surfaces Collect. Math. 55, 3 (2004), 253-260.
  22. Mapping class group of a non-orientable surface and moduli space of Klein surfaces C. R. Acad. Sci. Paris, Ser. I 335 (2002), 1053-1056.

Back to my homepage.

Updated 02.10.2022