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description of the C*-algebras generated by an injective mapping on X is given. Examples of C

description of the C*-algebras generated by an injective mapping on X is given. Examples of C

We study locally injective covering mappings between metric spaces. We show that under natural

is continuous. We give the full description of C φ (X) in case φ is injective mapping. Also we give the examples

is continuous. We give the full description of C φ (X) in case φ is injective mapping. Also we give the examples

harmonic mappings with certain prescribed boundary behavior in simply and multiply connected domains

generated by a dipole (a pair of horizontal or vertical injection–abstraction wells closely placed one above

Let D denote the open unit disc and let f: D → ℂ be holomorphic and injective in D. We further

depends on the revealed clusters elements coloring as injective prototypes mapping i.e. the elements

univalent harmonic mappings defined in the unit disc.

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