A spanning tree expansion of the jones polynomial
β Scribed by Morwen B. Thistlethwaite
- Publisher
- Elsevier Science
- Year
- 1987
- Tongue
- English
- Weight
- 963 KB
- Volume
- 26
- Category
- Article
- ISSN
- 0040-9383
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π SIMILAR VOLUMES
Given an undirected graph with nonnegative edge lengths and nonnegative vertex weights, the routing requirement of a pair of vertices is assumed to be the product of their weights. The routing cost for a pair of vertices on a given spanning tree is defined as the length of the path between them mult
studied the expansion of the colored Jones polynomial of a knot in powers of q &1 and color. They conjectured an upper bound on the power of color versus the power of q &1. They also conjectured that the bounding line in their expansion generated the inverse Alexander Conway polynomial. These conjec
In this paper, we consider the inverse spanning tree problem. Given an undi-0 Ε½ 0 0 . rected graph G s N , A with n nodes, m arcs, an arc cost vector c, and a spanning tree T 0 , the inverse spanning tree problem is to perturb the arc cost vector c to a vector d so that T 0 is a minimum spanning tre