summary:We study the generalized $k$-connectivity $\kappa _k(G)$ as introduced by Hager in 1985, as well as the more recently introduced generalized $k$-edge-connectivity $\lambda _k(G)$. We determine the exact value of $\kappa _k(G)$ and $\lambda _k(G)$ for the line graphs and total graphs of trees, unicyclic graphs, and also for complete graphs for the case $k=3$
Continuing the study of connectivity, initiated in §4.1 of the Handbook, we survey here some (suffic...
AbstractThis work deals with a generalization of the Cartesian product of graphs, the product graph ...
Let G be a nontrivial connected graph of order n, and k an integer with 2?k?n. For a set S of k vert...
The generalized k-connectivity κk(G) of a graph G, introduced by Hager in 1985, is a nice generaliza...
The concept of generalized k-connectivity κk(G), mentioned by Hager in 1985, is a natural generaliza...
summary:The generalized $k$-connectivity $\kappa _{k}(G)$ of a graph $G$ was introduced by Chartrand...
summary:The generalized $k$-connectivity $\kappa _{k}(G)$ of a graph $G$ was introduced by Chartrand...
summary:The generalized $k$-connectivity $\kappa _{k}(G)$ of a graph $G$ was introduced by Chartrand...
Noteworthy results, proof techniques, open problems and conjectures in generalized (edge-) connectiv...
The generalized $ k $-connectivity $ \kappa_k(G) $ of a graph $ G $, introduced by Hager in 1985, is...
The generalized k-connectivity κk(G) of a graph G was introduced by Hager in 1985. As a natural coun...
The edge-connectivity l of a connected graph is the minimum number of edges whose deletion produc...
The generalized k-connectivity κk(G) of a graph G, first introduced by Hager, is a natural generaliz...
Graph TheoryThe generalized k-connectivity κk(G) of a graph G, first introduced by Hager, is a natur...
Continuing the study of connectivity, initiated in §4.1 of the Handbook, we survey here some (suffic...
Continuing the study of connectivity, initiated in §4.1 of the Handbook, we survey here some (suffic...
AbstractThis work deals with a generalization of the Cartesian product of graphs, the product graph ...
Let G be a nontrivial connected graph of order n, and k an integer with 2?k?n. For a set S of k vert...
The generalized k-connectivity κk(G) of a graph G, introduced by Hager in 1985, is a nice generaliza...
The concept of generalized k-connectivity κk(G), mentioned by Hager in 1985, is a natural generaliza...
summary:The generalized $k$-connectivity $\kappa _{k}(G)$ of a graph $G$ was introduced by Chartrand...
summary:The generalized $k$-connectivity $\kappa _{k}(G)$ of a graph $G$ was introduced by Chartrand...
summary:The generalized $k$-connectivity $\kappa _{k}(G)$ of a graph $G$ was introduced by Chartrand...
Noteworthy results, proof techniques, open problems and conjectures in generalized (edge-) connectiv...
The generalized $ k $-connectivity $ \kappa_k(G) $ of a graph $ G $, introduced by Hager in 1985, is...
The generalized k-connectivity κk(G) of a graph G was introduced by Hager in 1985. As a natural coun...
The edge-connectivity l of a connected graph is the minimum number of edges whose deletion produc...
The generalized k-connectivity κk(G) of a graph G, first introduced by Hager, is a natural generaliz...
Graph TheoryThe generalized k-connectivity κk(G) of a graph G, first introduced by Hager, is a natur...
Continuing the study of connectivity, initiated in §4.1 of the Handbook, we survey here some (suffic...
Continuing the study of connectivity, initiated in §4.1 of the Handbook, we survey here some (suffic...
AbstractThis work deals with a generalization of the Cartesian product of graphs, the product graph ...
Let G be a nontrivial connected graph of order n, and k an integer with 2?k?n. For a set S of k vert...
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