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Sharp bounds for metric dimension of graphic metric spaces / Shafaq Sattar

By: Material type: TextTextPublication details: Lahore : Division of Science and Technology, University of Education, 2018Description: 75 p. CDISBN:
  • hbk
Subject(s): DDC classification:
  • 511.5 Sh236
Summary: A subset S of metric space (X, d) is said to be resolving set of S if each element of X can be presented uniquely by distances d(a,x), ∀a ∈ S. Metric dimension of graphic metric spaces have many applications in Robot Navigation, Computer networking, chemistry and biology. Some results of metric dimension of Mobius Ladders are already available but lack of strong proof. We not only give proofs for Mobius ladders but also for its recently introduce generalization.
List(s) this item appears in: Computer_2022
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Item type Current library Call number Status Date due Barcode
Theses Theses UE-Central Library 511.5 Sh236 (Browse shelf(Opens below)) Not for loan TTH125

A subset S of metric space (X, d) is said to be resolving set of S if each element of X
can be presented uniquely by distances d(a,x), ∀a ∈ S. Metric dimension of graphic
metric spaces have many applications in Robot Navigation, Computer networking,
chemistry and biology. Some results of metric dimension of Mobius Ladders are
already available but lack of strong proof. We not only give proofs for Mobius ladders
but also for its recently introduce generalization.

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