Rendiconti dell’Istituto di Matematica dell’Università di Trieste: an International Journal of Mathematics vol.52 (2020), 2nd Issue

Browse

Recent Submissions

Now showing 1 - 5 of 17
  • Publication
    Rendiconti dell’Istituto di matematica dell’Università di Trieste. An International Journal of Mathematics. Vol. 52 (2020), 2nd Issue
    (EUT Edizioni Università di Trieste, 2020)
    Rendiconti dell’Istituto di Matematica dell’Università di Trieste was founded in 1969 by Arno Predonzan, with the aim of publishing original research articles in all fields of mathematics and has been the first Italian mathematical journal to be published also on-line. The access to the electronic version of the journal is free. All published articles are available on-line. The journal can be obtained by subscription, or by reciprocity with other similar journals. Currently more than 100 exchange agreements with mathematics departments and institutes around the world have been entered in.
      17  51
  • Publication
    Preface
    (EUT Edizioni Università di Trieste, 2020)
      97  209
  • Publication
    Foreword
    (EUT Edizioni Università di Trieste, 2020)
    FONDA, ALESSANDRO
    ;
    MEZZETTI, EMILIA
    ;
    OMARI, PIERPAOLO
      79  108
  • Publication
    Finite group actions on the genus-2 surface, geometric generators and extendability
    (EUT Edizioni Università di Trieste, 2020)
    Wang, Chao
    ;
    Wang, Shicheng
    ;
    Zhang, Yimu
    ;
    Zimmermann, Bruno
    For each orientation-preserving nite group action on the closed orientable surface of genus 2, we determine its extendability over the handlebody of geuns 2 and over the 3-sphere; to do this we rst nd geometric generators.
      231
  • Publication
    Volume estimates for right-angled hyperbolic polyhedra
    (EUT Edizioni Università di Trieste, 2020)
    Egorov, Andrey
    ;
    Vesnin, Andrei
    By Andreev theorem acute-angled polyhedra of finite volume in a hyperbolic space H3 are uniquely determined by combinatorics of their 1-skeletons and dihedral angles. For a class of compact right- angled polyhedra and a class of ideal right-angled polyhedra estimates of volumes in terms of the number of vertices were obtained by Atkinson in 2009. In the present paper upper estimates for both classes are improved.
      251