2013
DOI: 10.1016/j.ins.2013.06.053
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Some new topological properties of the triangular pyramid networks

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Cited by 3 publications
(3 citation statements)
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“…According to the definition, the number of vertices of T n m is n+m m , and the minimum degree of T n m is n. The special cases of T n m are the following. T d 1 is K d+1 ; T 1 m is a path with m + 1 vertices; T 2 m is the triangular mesh network T m , and is also named as triangulated triangle with side length m in [8]; T 3 m is the triangular pyramid T P m which is studied in [13,14]. Since T 1 m is a path, its connectivity is 1.…”
Section: The Integer Simplex T N Mmentioning
confidence: 99%
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“…According to the definition, the number of vertices of T n m is n+m m , and the minimum degree of T n m is n. The special cases of T n m are the following. T d 1 is K d+1 ; T 1 m is a path with m + 1 vertices; T 2 m is the triangular mesh network T m , and is also named as triangulated triangle with side length m in [8]; T 3 m is the triangular pyramid T P m which is studied in [13,14]. Since T 1 m is a path, its connectivity is 1.…”
Section: The Integer Simplex T N Mmentioning
confidence: 99%
“…m is the triangular mesh network T m , and is also named as triangulated triangle with side length m in [8]; T 3 m is the triangular pyramid T P m which is studied in [13,14]. Since T 1 m is a path, its connectivity is 1.…”
Section: The Integer Simplex T N Mmentioning
confidence: 99%
See 1 more Smart Citation