The aim of this paper is to presented and study the concept of local version of the relationship between the graphs and the closure of the graphs for pairs of functions. Some characterisations of certain generalized forms of continuity are also obtained.
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The aim of the paper is to characterize those sets of points at which sequence of real functions from a given class F converges as well as sets of points of convergence to infinity of such sequences. As F we consider quasi-continuous functions and some other subclasses of Baire measurable functions.
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In 1977 z. Grande introduced the notion of graph continuity for functions from <0, 1> to R. The aim of this note is to deal with the maximal multiplicative family for the class of graph continuous functions from topological space.
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