2 results
GEOGRAPHY AND BOTANY OF IRREDUCIBLE NON-SPIN SYMPLECTIC 4-MANIFOLDS WITH ABELIAN FUNDAMENTAL GROUP
-
- Journal:
- Glasgow Mathematical Journal / Volume 56 / Issue 2 / May 2014
- Published online by Cambridge University Press:
- 13 August 2013, pp. 261-281
- Print publication:
- May 2014
-
- Article
-
- You have access
- Export citation
-
The geography and botany problems of irreducible non-spin symplectic 4-manifolds with a choice of fundamental group from
$\{{\mathbb{Z}}_p, {\mathbb{Z}}_p\oplus {\mathbb{Z}}_q, {\mathbb{Z}}, {\mathbb{Z}}\oplus {\mathbb{Z}}_p, {\mathbb{Z}}\oplus {\mathbb{Z}}\}$ are studied by building upon the recent progress obtained on the simply connected realm. Results on the botany of simply connected 4-manifolds not available in the literature are extended.
The Lalonde–McDuff Conjecture and the fundamental group
- Part of
-
- Journal:
- Proceedings of the Edinburgh Mathematical Society / Volume 54 / Issue 1 / February 2011
- Published online by Cambridge University Press:
- 28 October 2010, pp. 125-129
-
- Article
-
- You have access
- Export citation
