On the limits of sequences of Darboux a.e. quasi-continuous functions
Zbigniew Grande (1993)
Acta Universitatis Carolinae. Mathematica et Physica
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On the limits of sequences of Darboux a.e. quasi-continuous functions
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Ján Borsík (2010)
Open Mathematics
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Let C(f), Q(f), E(f) and A(f) be the sets of all continuity, quasicontinuity, upper and lower quasicontinuity and cliquishness points of a real function f: X → ℝ, respectively. The triplets (C(f),Q(f),A(f)), (C(f),E(f),A(f) and (Q(f),E(f),A(f)are characterized for functions defined on Baire metric spaces without isolated points.
Some Characterizations of the Darboux Continuity of Real Functions
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Characteristic Types of Convergence for Certain Classes of Darboux-Baire 1 Functions
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