The forwarding index of communication networks
IEEE Transactions on Information Theory
On forwarding indices of networks
Discrete Applied Mathematics
The forwarding index of communication networks with given connectivity
Discrete Applied Mathematics - Special double volume: interconnection networks
Forwarding indices of k-connected graphs
Discrete Applied Mathematics - Special double volume: interconnection networks
Complexity of the forwarding index problem
SIAM Journal on Discrete Mathematics
The forwarding index of directed networks
Discrete Applied Mathematics
Edge-forwarding index of star graphs and other Cayley graphs
Discrete Applied Mathematics
Discrete Applied Mathematics - Special issue on international workshop of graph-theoretic concepts in computer science WG'98 conference selected papers
Properties and Performance of Folded Hypercubes
IEEE Transactions on Parallel and Distributed Systems
The forwarding indices of augmented cubes
Information Processing Letters
On reliability of the folded hypercubes
Information Sciences: an International Journal
On conditional diagnosability of the folded hypercubes
Information Sciences: an International Journal
Forwarding index of cube-connected cycles
Discrete Applied Mathematics
Some results on topological properties of folded hypercubes
Information Processing Letters
The spanning connectivity of folded hypercubes
Information Sciences: an International Journal
Hi-index | 0.04 |
For a given connected graph G of order n, a routing R is a set of n(n - 1) elementary paths specified for every ordered pair of vertices in G. The vertex (resp. edge) forwarding index of a graph is the maximum number of paths of R passing through any vertex (resp. edge) in the graph. In this paper, the authors determine the vertex and the edge forwarding indices of a folded n-cube as (n-1)2n-1 +1-((n+l)/2) (n ⌊n+1/2⌋) and 2n-(n,⌊n+1/2⌋),respectively.