• Media type: E-Book
  • Title: Complex algebraic foliations
  • Contributor: Lins Neto, Alcides [VerfasserIn]; Scardua, Bruno [VerfasserIn]
  • imprint: Berlin; Boston: De Gruyter, [2020]
  • Published in: De Gruyter expositions in mathematics ; 67
  • Extent: 1 Online-Ressource (VIII, 241 Seiten); Illustrationen
  • Language: English
  • DOI: 10.1515/9783110602050
  • ISBN: 9783110602050; 9783110594515
  • Identifier:
  • RVK notation: SK 540 : Partielle Differentialgleichungen
  • Keywords: Blätterung > Komplexe Differentialgleichung
    Blätterung
    Holomorphe Funktion
  • Origination:
  • Footnote:
  • Description: Frontmatter -- Preface -- Contents -- 1. Fundamental notions -- 2. Foliations of dimension one in complex projective spaces -- 3. Algebraic solutions of foliations in the projective plane -- 4. Foliations with algebraic limit sets -- 5. The rigidity theorem of Ilyashenko -- 6. Transverse structures of foliations -- 7. Appendix - Extension theorems -- Bibliography -- Index

    This book is a basic reference in the modern theory of holomorphic foliations, presenting the interplay between various aspects of the theory and utilizing methods from algebraic and complex geometry along with techniques from complex dynamics and several complex variables. The result is a solid introduction to the theory of foliations, covering basic concepts through modern results on the structure of foliations on complex projective spaces
  • Access State: Restricted Access | Information to licenced electronic resources of the SLUB