#### Filter Results:

- Full text PDF available (26)

#### Publication Year

1978

2019

- This year (2)
- Last 5 years (16)
- Last 10 years (27)

#### Publication Type

#### Co-author

#### Journals and Conferences

Learn More

- Steven Boyer, Xingru Zhang
- 1998

If Γ is a finitely generated discrete group and G a complex algebraic Lie group, the G-character variety of Γ is an affine algebraic variety whose points correspond to characters of representations… (More)

- Steven Boyer
- 1986

Let M be a closed, oriented, connected 3-manifold. For each bilinear, symmetric pairing (zn, L), our goal is to calculate the set VdM) of all oriented homeomorphism types of compact, 1-connected,… (More)

- Steven Boyer, Xingru Zhang
- 1996

Let K be a knot with a closed tubular neighbourhood N(K) in a connected orientable closed 3-manifold W , such that the exterior of K, M = W − intN(K), is irreducible. We consider the problem of which… (More)

Examples suggest that there is a correspondence between L-spaces and three-manifolds whose fundamental groups cannot be left-ordered. In this paper we establish the equivalence of these conditions… (More)

- Steven Boyer, Xingru Zhang
- 2001

Let M be a compact, connected, orientable, hyperbolic 3-manifold whose boundary is a torus. We show that there are at most five slopes on ∂M whose associated Dehn fillings have either a finite or an… (More)

- Steven Boyer, Adam Clay
- 2017

We show that the properties of admitting a co-oriented taut foliation and having a left-orderable fundamental group are equivalent for rational homology $3$-sphere graph manifolds and relate them to… (More)

Let M be a simple knot manifold. Using the characteristic submanifold theory and the combinatorics of graphs in surfaces, we develop a method for bounding the distance between the boundary slope of… (More)

- Steven Boyer, Daniel Lines
- 1990

- Gautam Mitra, Steven Boyer
- 1986