ON COINCIDENCE POINTS OF TWO MULTI-VALUED MAPPINGS IN SPACES WITH VECTOR-VALUED METRICS-valued
mappings in
spaces with
vector-valued
metrics is formulated. A statement about coincidence points of a
Perturbations of vectorial coverings and systems of equations in metric spaces of the concept of conditional
covering to
vector-valued
mappings; i.e., the
mappings acting in products of
metric Covering mappings in metric spaces and fixed pointsCovering mappings in
metric spaces with fixed points was defined. Two assertions were made
Stability of coincidence points and properties of covering mappingsProperties of closed set-valued
covering mappings acting from one
metric space into another
On coincidence points of multivalued vector mappings of metric spaces of
metric spaces. A
vector analog of Arutyunov’s coincidence-point theorem for two multivalued
mappings Stability of coincidence points and set-valued covering maps in metric spaces in
metric spaces. A set-valued
map ψfrom X to Y was defined as a
map sending each point x ε X to a non
ON THE COVERING PROPERTY OF RESTRICTIONS OF MAPPINGS IN METRIC SPACESThe
covering property of restrictions of
mappings in
metric spaces is studied. It is proved that a
Locally covering maps in metric spaces and coincidence pointsWe study the notion of α-
covering map with respect to certain subsets in
metric spaces