Opening book details…
Can I read Differential Topology of Complex Surfaces: Elliptic Surfaces with p g =1: Smooth Classification on EtoBox?
Differential Topology of Complex Surfaces: Elliptic Surfaces with p g =1: Smooth Classification by John W. Morgan, Kieran G. O’Grady (auth.) is a mathematics available to read on EtoBox.
What is Differential Topology of Complex Surfaces: Elliptic Surfaces with p g =1: Smooth Classification about?
This book is about the smooth classification of a certain class of algebraicsurfaces, namely regular elliptic surfaces of geometric genus one, i.e. elliptic surfaces with b1 = 0 and b2+ = 3. The authors give a complete classification of these surfaces up to diffeomorphism. They achieve this result by partially computing one of Donalson's polynomial invariants. The computation is carried out using techniques from algebraic geometry. In these computations both thebasic facts about the Donaldson in
Who reads Differential Topology of Complex Surfaces: Elliptic Surfaces with p g =1: Smooth Classification?
It is typically read by self-directed learners exploring a subject in depth.
Common subject areas: history, science, philosophy, social sciences.
- Author
- John W. Morgan, Kieran G. O’Grady (auth.)
- Publisher
- Springer-Verlag Berlin Heidelberg
- Published
- 1993
- Language
- EN
- ISBN
- 9783540568148
- Category
- mathematics
- Subjects
- Mathematics, Topology, Differential
- Updated
- 2026-03-25
Other editions & translations
More by John W. Morgan, Kieran G. O’Grady (auth.)
Browse all works by John W. Morgan, Kieran G. O’Grady (auth.)
Similar books
- Differential Topology of Complex Surfaces: Elliptic Surfaces with pg = 1: Smooth Classification (Lecture Notes in Mathematics, 1545) — John W. Morgan, Kieran G. O'Grady, M. Niss, (1993)
- Smooth Four-manifolds and Complex Surfaces — John W. Morgan Robert Friedman (1994)
- Classification of Complex Algebraic Surfaces — Ciro Ciliberto (2020)
- Geometry and Topology of Surfaces — Sebastian Baader; EMS (2021)
- Modern Differential Geometry of Curves and Surfaces with Mathematica [Notebooks Only] — Elsa Abbena, Simon Salamon, Alfred Gray (2006)
- Painlevé Equations in the Differential Geometry of Surfaces — Alexander I. Bobenko, Ulrich Eitner (2000)
