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Algebraical equivalences of topological spaces.
Authors: Choban M. M.
Abstract
In this paper we present the general aspect of algebraical equivalences of topological spaces. The M - equivalence and A - equivalence of topological spaces are particular cases of this general conception. We prove that in classes of spaces the covering dimension, paracompactness, p - paracompactness, lindelofness and metrizability are invariant properties of all algebraical equivalences.E-mail:
Contents
- temp
- Algebraical equivalences of topological spaces.
- A note on RK - and CRK -manifolds.
- Quasistability of the vector L∞ -extreme combinatorial problem with Pareto principle of optimalite.
- On some problem of the tangency of sets.
- On the character group and Brauer group of rational function field over a pseudoglobal field.
- A criterion for parametrical completeness in the 4-valued extension of modal logic S5.
- Probabilities in the Extended Matching model.
- The GL(2, R) -orbits of differential system with cubic homogeneities.
