Khalaf, Abdul Jalil M.Nadeem, Muhammad FaisalAzeem, MuhammasdCancan, MuratFarahani, Mohammad Reza2025-05-102025-05-1020210252-26672169-010310.1080/02522667.2021.1936902https://doi.org/10.1080/02522667.2021.1936902https://hdl.handle.net/20.500.14720/8437Nadeem, Muhammad Faisal/0000-0002-3175-7191; Farahani, Mohammad Reza/0000-0003-2969-4280; Azeem, Muhammad/0000-0001-5181-4221; Khalaf, Abdul Jalil M./0000-0002-2447-6666The distance of a connected, simple graph P is denoted by d(eta(1), eta(2)), which is the length of a shortest path between the vertices eta(1), eta(2) is an element of V(P), where V(P) is the vertex set of P. The l- ordered partition of V(P) is theta = (theta(1), theta(2), ..., theta(t)}. A vertex eta is an element of V(P), and r(eta vertical bar theta) = {d(eta, theta(1)), d(eta, theta(2)), ...., d(eta, theta(t))} be a l - tuple distances, where r(eta vertical bar theta) is the representation of a vertex eta with respect to set theta. If r(eta vertical bar theta) of eta is unique, for every pair of vertices, then theta is the resolving partition set of V(P). The minimum number l in the resolving partition set theta is known as partition dimension (pd(P)). In this paper, we studied the generalized families of Peterson graph, P-lambda,P-lambda-1 and proved that these families have bounded partition dimension.eninfo:eu-repo/semantics/closedAccessGeneralized Peterson GraphPartition DimensionPartition Resolving SetSharp Bounds Of Partition DimensionArticle427N/AN/A15691588WOS:000718679800001