• The Geometry of Branched Complex Projective Structures on Surfaces
  • Ruffoni, Lorenzo <1989>

Subject

  • MAT/03 Geometria

Description

  • We study the geometry of deformations of structures locally modelled on the Riemann sphere, up to branched covers, focusing on structures with quasi-Fuchsian holonomy and on structures which admit holomorphically trivial deformations. Applications to Riemann-Hilbert problems are discussed.

Date

  • 2017-05-04

Type

  • Doctoral Thesis
  • PeerReviewed

Format

  • application/pdf

Identifier

http://amsdottorato.unibo.it/7860/1/ruffoni_lorenzo_tesi.pdf

urn:nbn:it:unibo-20837

Ruffoni, Lorenzo (2017) The Geometry of Branched Complex Projective Structures on Surfaces, [Dissertation thesis], Alma Mater Studiorum Università di Bologna. Dottorato di ricerca in Matematica , 29 Ciclo. DOI 10.6092/unibo/amsdottorato/7860.

Relations

http://amsdottorato.unibo.it/7860/