A symmetry group of a spatial graph Γ in S3 is a finite group consisting of orientation-preserving self-diffeomorphisms of S3 which leave Γ setwise invariant. In this paper, we show that in many cases symmetry groups of Γ which agree on a regular neighborhood of Γ are equivalent up to conjugate by rational twists along incompressible spheres and tori in the exterior of Γ
Topological symmetry groups were originally introduced to study the symmetries of non-rigid molecule...
Abstract In a previous paper, we determined the possi-ble pointwise symmetry groups of sectional cur...
It is shown that for any locally knotted edge of a 3-connected graph in S 3, there is a ball that co...
The orientation preserving topological symmetry group of a graph embedded in the 3-sphere is the sub...
The orientation preserving topological symmetry group of a graph embedded in the 3-sphere is the sub...
The topological symmetry group of a graph embedded in the 3-sphere is the group consisting of those ...
The topological symmetry group of a graph embedded in the 3-sphere is the group consisting of those ...
The orientation preserving topological symmetry group of a graph embedded in the 3-sphere is the sub...
Topological symmetry groups were originally introduced to study the symmetries of non-rigid molecule...
We prove that for every closed, connected, orientable, irreducible 3-manifold there exists an altern...
We prove that for every closed, connected, orientable, irreducible 3-manifold there exists an altern...
a map, that is, a cellular embeding of a gaph on a surface, may admit symmetries such as rotations a...
We present the concept of the topological symmetry group as a way to analyze the symmetries of non-r...
This paper is concerned with certain patterns in 3 dimensional Euclidean space, and their symmetries...
The first-named author is supported in part by Basic Science Research Program through the National R...
Topological symmetry groups were originally introduced to study the symmetries of non-rigid molecule...
Abstract In a previous paper, we determined the possi-ble pointwise symmetry groups of sectional cur...
It is shown that for any locally knotted edge of a 3-connected graph in S 3, there is a ball that co...
The orientation preserving topological symmetry group of a graph embedded in the 3-sphere is the sub...
The orientation preserving topological symmetry group of a graph embedded in the 3-sphere is the sub...
The topological symmetry group of a graph embedded in the 3-sphere is the group consisting of those ...
The topological symmetry group of a graph embedded in the 3-sphere is the group consisting of those ...
The orientation preserving topological symmetry group of a graph embedded in the 3-sphere is the sub...
Topological symmetry groups were originally introduced to study the symmetries of non-rigid molecule...
We prove that for every closed, connected, orientable, irreducible 3-manifold there exists an altern...
We prove that for every closed, connected, orientable, irreducible 3-manifold there exists an altern...
a map, that is, a cellular embeding of a gaph on a surface, may admit symmetries such as rotations a...
We present the concept of the topological symmetry group as a way to analyze the symmetries of non-r...
This paper is concerned with certain patterns in 3 dimensional Euclidean space, and their symmetries...
The first-named author is supported in part by Basic Science Research Program through the National R...
Topological symmetry groups were originally introduced to study the symmetries of non-rigid molecule...
Abstract In a previous paper, we determined the possi-ble pointwise symmetry groups of sectional cur...
It is shown that for any locally knotted edge of a 3-connected graph in S 3, there is a ball that co...
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