Ring and Module Structures on Zn-Labeled Trees: Ring and Module Structures - Gavirangaiah K.
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A graph is said to be Hamiltonian if it contains a spanning cycle. The spanning cycle is called a Hamiltonian cycle of G, and G is said to be a Hamiltonian graph. A Hamiltonian path is a path that contains all the vertices in V (G) but does not return to the vertex in which it began. The connectivity ¿ = ¿(G) of a graph G is the minimum number of vertices whose removal results in a disconnected graph. For ¿ ... Full description
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Description
A graph is said to be Hamiltonian if it contains a spanning cycle. The spanning cycle is called a Hamiltonian cycle of G, and G is said to be a Hamiltonian graph. A Hamiltonian path is a path that contains all the vertices in V (G) but does not return to the vertex in which it began. The connectivity ¿ = ¿(G) of a graph G is the minimum number of vertices whose removal results in a disconnected graph. For ¿ ¿ k, we say that G is k-connected. For ¿ = k, we say that G is strictly k-connected.
More Information
| Author | Gavirangaiah K. |
|---|---|
| Publisher | LAP LAMBERT Academic Publishing |
| Release year | 2022 |
| Cover type | Softcover |
| EAN | 9786204738383 |