A path partition or a path cover of a graph G is a collection P of paths in G such that every edge of G is in exactly one path in P. Various types of path covers such as Smarandache path k-cover, simple path covers have been studied by several authors by imposing conditions on the paths in the path covers. In this paper, We study the minimum number of paths which cover a graph such that each edge of the graph occurs exactly twice in two(distinct) paths
AbstractA subset S of vertices of a graph G is called a k-path vertex cover if every path of order k...
AbstractAn orthogonal double cover (ODC) of the complete graph Kn by a graph G is a collection G of ...
By a graph we mean a finite, undirected graphs without loops and multiple edges. Terms not defined h...
A path partition or a path cover of a graph G is a collection P of paths in G such that every edge o...
AbstractA perfect path double cover (PPDC) of a graph G is a family P of paths of G such that every ...
AbstractA k-cycle double cover of a graph G is a collection L of at most k eulerian subgraphs of G s...
AbstractAn acyclic graphoidal cover of a graph G is a collection ψ of paths in G such that every pat...
Abstract: A simple path cover of a graph G is a collection ψ of paths in G such that every edge of G...
AbstractFor a given undirected graph G, the maximum multiplicity of G is defined to be the largest m...
For a given undirected graph G, the maximum multiplicity of G is defined to be the largest multiplic...
A simple path cover of a graph G is a collection of paths in G such that every edge of G is in exa...
AbstractWe prove that a cubic 2-connected graph which has a 2-factor containing exactly 4 odd cycles...
AbstractIn this paper, we consider suborthogonal double covers as a generalization of the well-known...
A subset S of vertices of a graph G is called a k-path vertex cover if every path of order k in G co...
We dedicate this work to Pauline van den Driessche for her life long contributions to linear algebra...
AbstractA subset S of vertices of a graph G is called a k-path vertex cover if every path of order k...
AbstractAn orthogonal double cover (ODC) of the complete graph Kn by a graph G is a collection G of ...
By a graph we mean a finite, undirected graphs without loops and multiple edges. Terms not defined h...
A path partition or a path cover of a graph G is a collection P of paths in G such that every edge o...
AbstractA perfect path double cover (PPDC) of a graph G is a family P of paths of G such that every ...
AbstractA k-cycle double cover of a graph G is a collection L of at most k eulerian subgraphs of G s...
AbstractAn acyclic graphoidal cover of a graph G is a collection ψ of paths in G such that every pat...
Abstract: A simple path cover of a graph G is a collection ψ of paths in G such that every edge of G...
AbstractFor a given undirected graph G, the maximum multiplicity of G is defined to be the largest m...
For a given undirected graph G, the maximum multiplicity of G is defined to be the largest multiplic...
A simple path cover of a graph G is a collection of paths in G such that every edge of G is in exa...
AbstractWe prove that a cubic 2-connected graph which has a 2-factor containing exactly 4 odd cycles...
AbstractIn this paper, we consider suborthogonal double covers as a generalization of the well-known...
A subset S of vertices of a graph G is called a k-path vertex cover if every path of order k in G co...
We dedicate this work to Pauline van den Driessche for her life long contributions to linear algebra...
AbstractA subset S of vertices of a graph G is called a k-path vertex cover if every path of order k...
AbstractAn orthogonal double cover (ODC) of the complete graph Kn by a graph G is a collection G of ...
By a graph we mean a finite, undirected graphs without loops and multiple edges. Terms not defined h...