activity
20032026
most citedMinimal triangulations for an infinite family of lens spaces

59 citations · 218 across the 44 of their papers we have counts for

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Showing 2015Show all

7 papers · 1 filter

math.GT2015★ 1 cited

An algorithm for the Euclidean cell decomposition of a cusped strictly convex projective surface

Stephan Tillmann, Sampson Wong

Cooper and Long generalised Epstein and Penner's Euclidean cell decomposition of cusped hyperbolic manifolds of finite volume to non-compact strictly convex projective manifolds of…

math.GT2015

Tessellating the moduli space of strictly convex projective structures on the once-punctured torus

Robert C. Haraway, Stephan Tillmann

We show that associating the Euclidean cell decomposition due to Cooper and Long to each point of the moduli space of framed strictly convex real projective structures of finite vo…

math.GT2015★ 14 cited

Deforming convex projective manifolds

Daryl Cooper, Darren Long, Stephan Tillmann

We study a properly convex real projective manifold with (possibly empty) compact, strictly convex boundary, and which consists of a compact part plus finitely many convex ends. We…

math.GT2015

Pseudo-developing maps for ideal triangulations II: Positively oriented ideal triangulations of cone-manifolds

Alex Casella, Feng Luo, Stephan Tillmann

We generalise work of Young-Eun Choi to the setting of ideal triangulations with vertex links of arbitrary genus, showing that the set of all (possibly incomplete) hyperbolic cone-…

math.GT2015★ 3 cited

Thurston norm via Fox calculus

Stefan Friedl, Kevin Schreve, Stephan Tillmann

In 1976 Thurston associated to a -manifold a marked polytope in which measures the minimal complexity of surfaces representing homology classes and dete…

math.GT2015

Complexity functions on 1-dimensional cohomology

Daryl Cooper, Stephan Tillmann

For a smooth, closed -manifold , we define an upper semi-continuous integer-valued complexity function on using Morse theory. This measures how far an in…