Add to ORKGAbstract: In [1] Acharya and Sampathkumar defined a graphoidal cover as a partition of edges into internally disjoint (not necessarily open) paths. If we consider only open paths in the above definition then we call it as a graphoidal path cover [3]. Generally, a Smarandache graphoidal tree (k, d)-cover of a graph G is a partition of edges of G into trees T1, T2, · · · , Tl such that |E(Ti)∩E(Tj) | ≤ k and |Ti | ≤ d for integers 1 ≤ i, j ≤ l. Particularly, if k = 0, then such a tree is called a graphoidal tree d-cover of G. In [3] a graphoidal tree cover has been defined as a partition of edges into internally disjoint trees. Here we define a graphoidal tree d-cover as a partition of edges into internally disjoint trees in which each t...
AbstractA graphoidal cover of a given graph G=(V,E) is a set of its paths of length at least one, no...
International audienceWe consider the problem of covering an input graph H with graphs from a fixed ...
International audienceWe consider the problem of covering an input graph H with graphs from a fixed ...
Acharya and Sampathkumar defined a graphoidal cover as a partition of edges into internally disjoint...
Abstract: B.D.Acharya and E. Sampathkumar [1] defined Graphoidal cover as partition of edge set of a...
By a graph we mean a finite, undirected graphs without loops and multiple edges. Terms not defined h...
AbstractAn acyclic graphoidal cover of a graph G is a collection ψ of paths in G such that every pat...
A graphoidal cover of a graph G is a collection ψ of (not necessarily open) paths in G such that eve...
AbstractGiven a graph G=(V,E), a set ψ of non-trivial paths, which are not necessarily open, called ...
An induced graphoidal cover of a graph G is a collection ψ of (not necessarily open) paths in G such...
Abstract. A graphoidal cover of a graph G is a collection ψ of (not necessarily open) paths in G suc...
Given a graph G = ( V , E ) , not necessarily finite, a graphoidal cover of G means a collection Ψ o...
Abstract: A simple path cover of a graph G is a collection ψ of paths in G such that every edge of G...
AbstractAn acyclic graphoidal cover of a graph G is a collection ψ of paths in G such that every pat...
A graphoidal cover of a graph G (not necessarily finite) is a collection ψ of paths in G, called ψ-e...
AbstractA graphoidal cover of a given graph G=(V,E) is a set of its paths of length at least one, no...
International audienceWe consider the problem of covering an input graph H with graphs from a fixed ...
International audienceWe consider the problem of covering an input graph H with graphs from a fixed ...
Acharya and Sampathkumar defined a graphoidal cover as a partition of edges into internally disjoint...
Abstract: B.D.Acharya and E. Sampathkumar [1] defined Graphoidal cover as partition of edge set of a...
By a graph we mean a finite, undirected graphs without loops and multiple edges. Terms not defined h...
AbstractAn acyclic graphoidal cover of a graph G is a collection ψ of paths in G such that every pat...
A graphoidal cover of a graph G is a collection ψ of (not necessarily open) paths in G such that eve...
AbstractGiven a graph G=(V,E), a set ψ of non-trivial paths, which are not necessarily open, called ...
An induced graphoidal cover of a graph G is a collection ψ of (not necessarily open) paths in G such...
Abstract. A graphoidal cover of a graph G is a collection ψ of (not necessarily open) paths in G suc...
Given a graph G = ( V , E ) , not necessarily finite, a graphoidal cover of G means a collection Ψ o...
Abstract: A simple path cover of a graph G is a collection ψ of paths in G such that every edge of G...
AbstractAn acyclic graphoidal cover of a graph G is a collection ψ of paths in G such that every pat...
A graphoidal cover of a graph G (not necessarily finite) is a collection ψ of paths in G, called ψ-e...
AbstractA graphoidal cover of a given graph G=(V,E) is a set of its paths of length at least one, no...
International audienceWe consider the problem of covering an input graph H with graphs from a fixed ...
International audienceWe consider the problem of covering an input graph H with graphs from a fixed ...