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Currently displaying 1 – 4 of 4

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On some representations of almost everywhere continuous functions on $ℝ^{m}$

Ewa Strońska — 2006

Colloquium Mathematicae

It is proved that the following conditions are equivalent: (a) f is an almost everywhere continuous function on $ℝ^{m}$ ; (b) f = g + h, where g,h are strongly quasicontinuous on $ℝ^{m}$ ; (c) f = c + gh, where c ∈ ℝ and g,h are strongly quasicontinuous on $ℝ^{m}$ .

On Mauldin's classification of real functions

Ewa Strońska — 1999

Mathematica Slovaca

On the family of functions with a closure of its graph of measure zero

Ewa Strońska — 1993

Mathematica Slovaca

L’espace linéaire des fonctions cliquées sur $R^{n}$ est généré par les fonctions quasi-continues

Ewa Strońska — 1989

Mathematica Slovaca

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