AbstractIn this paper we give tight upper bounds on the total domination number, the weakly connected domination number and the connected domination number of a graph in terms of order and Euler characteristic. We also present upper bounds for the restrained bondage number, the total restrained bondage number and the restricted edge connectivity of graphs in terms of the orientable/nonorientable genus and maximum degree
Given a simple finite graph G=(V,E), a vertex subset D ? V(G) is said to be a dominating set of G if...
Given a simple finite graph G=(V,E), a vertex subset D ? V(G) is said to be a dominating set of G if...
AbstractThe bondage number b(G) of a graph G is the smallest number of edges whose removal from G re...
AbstractIn this paper we give tight upper bounds on the total domination number, the weakly connecte...
In this paper we give tight upper bounds on the total domination number, the weakly connected domina...
summary:For a graph property $\mathcal {P}$ and a graph $G$, we define the domination subdivision nu...
summary:For a graph property $\mathcal {P}$ and a graph $G$, we define the domination subdivision nu...
The bondage number b(G) of a graph G is the smallest number of edges of G whose removal results in a...
The bondage number b(G) of a graph G is the smallest number of edges of G whose removal results in a...
summary:For a graph property $\mathcal {P}$ and a graph $G$, we define the domination subdivision nu...
The bondage number of a graph is the smallest number of its edges whose removal results in a graph h...
The bondage number of a graph is the smallest number of its edges whose removal results in a graph h...
The bondage number of a graph is the smallest number of its edges whose removal results in a graph h...
The bondage number b(G) of a graph G is the smallest number of edges of G whose removal results in a...
Given a simple finite graph G=(V,E), a vertex subset D ? V(G) is said to be a dominating set of G if...
Given a simple finite graph G=(V,E), a vertex subset D ? V(G) is said to be a dominating set of G if...
Given a simple finite graph G=(V,E), a vertex subset D ? V(G) is said to be a dominating set of G if...
AbstractThe bondage number b(G) of a graph G is the smallest number of edges whose removal from G re...
AbstractIn this paper we give tight upper bounds on the total domination number, the weakly connecte...
In this paper we give tight upper bounds on the total domination number, the weakly connected domina...
summary:For a graph property $\mathcal {P}$ and a graph $G$, we define the domination subdivision nu...
summary:For a graph property $\mathcal {P}$ and a graph $G$, we define the domination subdivision nu...
The bondage number b(G) of a graph G is the smallest number of edges of G whose removal results in a...
The bondage number b(G) of a graph G is the smallest number of edges of G whose removal results in a...
summary:For a graph property $\mathcal {P}$ and a graph $G$, we define the domination subdivision nu...
The bondage number of a graph is the smallest number of its edges whose removal results in a graph h...
The bondage number of a graph is the smallest number of its edges whose removal results in a graph h...
The bondage number of a graph is the smallest number of its edges whose removal results in a graph h...
The bondage number b(G) of a graph G is the smallest number of edges of G whose removal results in a...
Given a simple finite graph G=(V,E), a vertex subset D ? V(G) is said to be a dominating set of G if...
Given a simple finite graph G=(V,E), a vertex subset D ? V(G) is said to be a dominating set of G if...
Given a simple finite graph G=(V,E), a vertex subset D ? V(G) is said to be a dominating set of G if...
AbstractThe bondage number b(G) of a graph G is the smallest number of edges whose removal from G re...