![Open Access](https://i-scholar.in/lib/pkp/templates/images/icons/fulltextgreen.png)
![Restricted Access](https://i-scholar.in/lib/pkp/templates/images/icons/fulltextred.png)
![Open Access](https://i-scholar.in/lib/pkp/templates/images/icons/fulltextgreen.png)
![Open Access](https://i-scholar.in/lib/pkp/templates/images/icons/fulltext_open_medium.gif)
![Restricted Access](https://i-scholar.in/lib/pkp/templates/images/icons/fulltextred.png)
![Restricted Access](https://i-scholar.in/lib/pkp/templates/images/icons/fulltext_restricted_medium.gif)
Equilibrium and Equivariant Triangulations of Some Small Covers With Minimum Number of Vertices
Subscribe/Renew Journal
Small covers were introduced by Davis and Januszkiewicz in 1991. We introduce the notion of equilibrium triangulations for small covers. We study equilibrium and vertex minimal ℤ22-equivariant triangulations of 2-dimensional small covers. We discuss vertex minimal equilibrium triangulations of ℝℙ3#ℝℙ3, S1×ℝℙ2 and a nontrivial S1 bundle over ℝℙ2. We construct some nice equilibrium triangulations of the real projective space ℝℙn with 2n+n+1 vertices. The main tool is the theory of small covers.
User
Subscription
Login to verify subscription
Font Size
Information
![](https://i-scholar.in/public/site/images/abstractview.png)
Abstract Views: 207
![](https://i-scholar.in/public/site/images/pdfview.png)
PDF Views: 0