논문
Toric origami structures on quasitoric manifolds
- 저자Anton Ayzenberg, Mikiya Masuda, Seonjeong Park, and Haozhi Zeng
- 학술지Proceedings of the Steklov Institute of Mathematics 288,10-28
- 등재유형
- 게재일자(2015)
We construct quasitoric manifolds of dimension 6 and higher which are not equivariantly homeomorphic to any toric origami manifold. All necessary topological definitions and combinatorial constructions are given and the statement is reformulated in discrete geometrical terms. The problem reduces to existence of planar triangulations with certain coloring and metric properties.
We construct quasitoric manifolds of dimension 6 and higher which are not equivariantly homeomorphic to any toric origami manifold. All necessary topological definitions and combinatorial constructions are given and the statement is reformulated in discrete geometrical terms. The problem reduces to existence of planar triangulations with certain coloring and metric properties.
