AbstractThis paper describes how I became acquainted with the Tutte polynomial, and how I was led to the theorems about its represention as a sum over spanning trees and about its invariance under the flipping of a rotor of order less than 6
AbstractTutte polynomials are important graph invariants with rich applications in combinatorics, to...
Konheim and Weiss [2] introduced the concept of parking func-tions of length n in the study of the l...
We define a polynomial W on graphs with colours on the edges, by generalizing the spanning tree expa...
AbstractThis paper describes how I became acquainted with the Tutte polynomial, and how I was led to...
Given any graph G, there is a bivariate polynomial called Tutte polynomial which can be derived from...
In this paper, using a well-known recursion for computing the Tutte polynomial of any graph, we foun...
The 20th century work of William T. Tutte developed a graph polynomial that is modernly known as the...
The 20th century work of William T. Tutte developed a graph polynomial that is modernly known as the...
The 20th century work of William T. Tutte developed a graph polynomial that is modernly known as the...
AbstractThe recently introduced chain and sheaf polynomials of a graph are shown to be essentially e...
AbstractWe prove several theorems concerning Tutte polynomials T(G,x,y) for recursive families of gr...
AbstractWe study a polynomial which contains, as special cases, the Tutte polynomials of all members...
AbstractWe consider generalizations of the Tutte polynomial on multigraphs obtained by keeping the m...
We define a polynomial W on graphs with colours on the edges, by generalizing the spanning tree expa...
The Tutte polynomial is an important tool in graph theory. This paper provides an introduction to th...
AbstractTutte polynomials are important graph invariants with rich applications in combinatorics, to...
Konheim and Weiss [2] introduced the concept of parking func-tions of length n in the study of the l...
We define a polynomial W on graphs with colours on the edges, by generalizing the spanning tree expa...
AbstractThis paper describes how I became acquainted with the Tutte polynomial, and how I was led to...
Given any graph G, there is a bivariate polynomial called Tutte polynomial which can be derived from...
In this paper, using a well-known recursion for computing the Tutte polynomial of any graph, we foun...
The 20th century work of William T. Tutte developed a graph polynomial that is modernly known as the...
The 20th century work of William T. Tutte developed a graph polynomial that is modernly known as the...
The 20th century work of William T. Tutte developed a graph polynomial that is modernly known as the...
AbstractThe recently introduced chain and sheaf polynomials of a graph are shown to be essentially e...
AbstractWe prove several theorems concerning Tutte polynomials T(G,x,y) for recursive families of gr...
AbstractWe study a polynomial which contains, as special cases, the Tutte polynomials of all members...
AbstractWe consider generalizations of the Tutte polynomial on multigraphs obtained by keeping the m...
We define a polynomial W on graphs with colours on the edges, by generalizing the spanning tree expa...
The Tutte polynomial is an important tool in graph theory. This paper provides an introduction to th...
AbstractTutte polynomials are important graph invariants with rich applications in combinatorics, to...
Konheim and Weiss [2] introduced the concept of parking func-tions of length n in the study of the l...
We define a polynomial W on graphs with colours on the edges, by generalizing the spanning tree expa...
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