SAMS Subject Classification Number: 13

In [2] partial metric spaces, were introduced as generalization of metric spaces. In [1] completions of partial metric spaces was constructed. In this talk we will introduce strong partial \(b\)-metric spaces and present \(0\)-Cauchy completions

[1] X. Gen, S. Lin, Completions of partial metric spaces, Topology and its Applications, 189, 2015, 16-23.

[2] S. Matthews, Partial metric spaces, British colloquium for Theoretical Computer Science, Dept. of Computer Science, Research report no. 212, University of Warwick, UK, 1992.