Chapman's category isomorphism for arbitrary ARs
Chapman's Classification of Shapes. A Proof Using Collapsing.
Characterization of a certain subset of the Cantor set
Characterization of Baire-one functions between topological spaces
Characterization of chaos for continuous maps of the circle
Characterization of convergence in fuzzy topological spaces.
Characterization of Fourier-Stieltjes transforms of vector-valued measures
Characterization of fuzzy neighborhood commutative division rings. II.
Characterization of Hilbert cube manifolds: an alternate proof
Characterization of realcompactness and hereditary realcompactness in the class of normal nodec (submaximal) spaces
Is it true in ZFC that every normal submaximal space of non-measurable cardinality is hereditarily realcompact? This question (posed by O. T. Alas et al. (2002)) is given a complete affirmative answer, for a wider class of spaces. In fact, this answer is a part of a bi-conditional statement: A normal nodec space X is hereditarily realcompact if and only if it is realcompact if and only if every closed discrete (or nowhere dense) subset of X has non-measurable cardinality.
Characterization of strongly exposed points in .
Characterization of ultra separation axioms via -kernel.
Characterizations and Metrization of Proper Analytic Spaces.
Characterizations of absolute -sets
Characterizations of basic bitopological separation axioms
Characterizations of certain general and reproductive solutions of arbitrary equations
Characterizations of generalized paracompact spaces
Characterizations of metric completeness
Characterizations of metric spaces by the use of their midsets: intervals
Characterizations of Sn-metrizable Spaces