Pracì Mìžnarodnogo Geometričnogo Centru (Oct 2015)

On mim-spaces

  • Viktoriya Brydun,
  • Aleksandr Savchenko,
  • Mykhailo Zarichnyi

DOI
https://doi.org/10.15673/2072-9812.2/2015.51574
Journal volume & issue
Vol. 8, no. 2

Abstract

Read online

The notion of idempotent measure is a counterpart of that of probability measure in the idempotent mathematics. In this note, we consider a metric on the set of compact, idempotent measure spaces (mim-spaces) and prove that this space is separable and non-complete.

Keywords