000 | 01072nam a22001697a 4500 | ||
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_c21806 _d21806 |
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005 | 20220928160214.0 | ||
008 | 220928b ||||| |||| 00| 0 eng d | ||
020 | _ahbk | ||
082 |
_a511.5 _bSh236 |
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100 |
_aShafaq Sattar, _bMS Mathematics, _c2016-2018, _dSupervised by Dr. Mobeen Munir |
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245 |
_aSharp bounds for metric dimension of graphic metric spaces _c/ Shafaq Sattar |
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260 |
_aLahore : _bDivision of Science and Technology, University of Education, _c2018 |
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300 |
_a75 p. _eCD |
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520 | _aA 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. | ||
650 | _aMathematics--Metric Dimensions--Graphic Metric Spaces | ||
942 | _cTH |