In graph theory, there are many numbers that give rise to a better understanding and interpretation of the geometric properties of a given graph such as the crossing number, the thickness, the genus, the basis number, etc.
Cycles in graphs play an important role in many applications, e.g., analysis of electrical networks,...
The length of a cycle basis of a graph is the sum of the lengths of its elements. A minimum cycle ba...
This paper provides new observations on the Lov\'{a}sz $\theta$-function of graphs. These include a ...
In graph theory, there are many numbers that give rise to a better understanding and interpretation ...
The basis number of a graph G is defined to be the least integer d such that there is a basis B of t...
The basis number of a graph G is defined to be the least integer d such that G has a d-fold basis fo...
The basis number of a graph G is defined to be the least integer d such that there is a basis B of t...
The basis number of a graph G is defined to be the least integer d such that there is a basis B of t...
summary:The basis number of a graph $G$ is defined by Schmeichel to be the least integer $h$ such th...
AbstractA basis of the cycle space C(G) of a graph G is h-fold if each edge of G occurs in at most h...
summary:The basis number of a graph $G$ was defined by Schmeichel to be the least integer $h$ such...
AbstractThe basis number of a graph G is defined as the least integer k such that G has a k-fold bas...
The basis number b(G) ofagraphGis defined to be the least integer d such that G has a d-fold basis f...
The basis number b(G) of a graphG is defined to be the least integer k such thatG has a k-fold basis...
The basis number of a graph G is defined to be the least non negative integer d such that there is a...
Cycles in graphs play an important role in many applications, e.g., analysis of electrical networks,...
The length of a cycle basis of a graph is the sum of the lengths of its elements. A minimum cycle ba...
This paper provides new observations on the Lov\'{a}sz $\theta$-function of graphs. These include a ...
In graph theory, there are many numbers that give rise to a better understanding and interpretation ...
The basis number of a graph G is defined to be the least integer d such that there is a basis B of t...
The basis number of a graph G is defined to be the least integer d such that G has a d-fold basis fo...
The basis number of a graph G is defined to be the least integer d such that there is a basis B of t...
The basis number of a graph G is defined to be the least integer d such that there is a basis B of t...
summary:The basis number of a graph $G$ is defined by Schmeichel to be the least integer $h$ such th...
AbstractA basis of the cycle space C(G) of a graph G is h-fold if each edge of G occurs in at most h...
summary:The basis number of a graph $G$ was defined by Schmeichel to be the least integer $h$ such...
AbstractThe basis number of a graph G is defined as the least integer k such that G has a k-fold bas...
The basis number b(G) ofagraphGis defined to be the least integer d such that G has a d-fold basis f...
The basis number b(G) of a graphG is defined to be the least integer k such thatG has a k-fold basis...
The basis number of a graph G is defined to be the least non negative integer d such that there is a...
Cycles in graphs play an important role in many applications, e.g., analysis of electrical networks,...
The length of a cycle basis of a graph is the sum of the lengths of its elements. A minimum cycle ba...
This paper provides new observations on the Lov\'{a}sz $\theta$-function of graphs. These include a ...
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