Dimensi Metrik dan Bilangan Pembeda Terhubung dari Graf Piramida dan Graf PiramidaTerpancung
Abstract: Let is connected
graph and The representation a vertex )
with respect to is
the ordered k-tuple where represents
the distance between vertices and
. The set is called a resolving set for if every vertex of has a distinct
representation. A resolving set containing a minimum number of vertices is
called basis for . The metric dimension of denoted , is the number of vertices
in a basis of . A
resolving set of is connected
if the subgraph
induced by is a connected subgraph of . The connected
resolving number is the minimum cardinality of a connected resolving set in a
graph denoted by ). In this paper, determined metric dimension and connected
resolving set number of pyramid graph and truncated pyramid graph. The pyramid
graph is form by snake graph, denoted by and truncated pyramid graph is form by
deleting vertex of vertices pyramid graph. The result from this paper are , ,
for , for, , , and.
Penulis: Febri K.D.K.W, Liliek
Susilowati, Inna Kuswandari
Kode Jurnal: jpmatematikadd130072
