000			01109nam a22001697a 4500
999			_c21804 _d21804
005			20220928154937.0
008			220923b ||||| |||| 00| 0 eng d
020			_ahbk
082			_a516 _bC7392
100			_aMuhammad Bin Nasir, _bMS Mathmatics, _c2014-2018, _dSupervised by Dr. Mobeen Munir
245			_aComputation of metric and K-dimensions of geometric spaces _c/ Muhammad Bin Nasir
260			_aLahore : _bDivision of Science & Technology, University of Education, _c2018
300			_a77 p.
520			_aLet (X, d) be a metric space. A subset B of X is said to be a resolving set of X if each element of X can be represented uniquely by the distances d(x, b), ∀ b ∈ B. A subset B of X is fault-tolerant metric generator if B resolves X and B\{x} also resolve X for any x ∈ B. Fault-tolerant metric dimension ´ ß(X) is minimum cardinality of fault-tolerant metric generator B. In this work we are giving basic results for fault-tolerance in metric dimension of Euclidian space and geometric spaces.
650			_aMathematics--Computation--K-Dimensions--Geometric Spaces
942			_cTH