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ARCWISE ALMOST CONTINUOUS FUNCTIONS
Real Analysis Exchange, 1992zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Every almost continuous funciton is polygonally almost continuous [PDF]
Real Analysis Exchange, 1999 We show that every almost continuous function f: I -> R is also polygonally almost continuous. This solves a problem posed by Agronski, Ceder and Pearson (see [ACP]).
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A note on almost β-continuous functions
Chaos, Solitons & Fractals, 2009zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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On continuous and almost continuous multifunctions
1996This is a `correction' to the authors' paper with the same title [ibid. 30, No. 3, 156-159 (1996; Zbl 0908.54016)]: the authors offer new proofs for Theorem 1, Lemma 3, and Theorem 2.
Ganguly, Ashok +2 more
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Corrigendum to “Almost continuity and δ-continuity in fuzzifying topology”
Fuzzy Sets and Systems, 2004zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Sayed, O. R., Zahran, A. M.
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Commentationes Mathematicae, 2017
Let \(E\) and \(F\) be Hausdorff spaces. A mapping \(f: E \rightarrow F\) is said to be almost continuous at \(x \in E\) if for each neighbourhood \(V\) of \(f(x)\), \(\overline{f^{-1}(V)}\) is a neighbourhood of \(x\). If \(v\) denotes the topology of \(F\), another topology denoted \(v^*\) can be determined on \(F\) as follows: let \( \left\{V_{y ...
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Let \(E\) and \(F\) be Hausdorff spaces. A mapping \(f: E \rightarrow F\) is said to be almost continuous at \(x \in E\) if for each neighbourhood \(V\) of \(f(x)\), \(\overline{f^{-1}(V)}\) is a neighbourhood of \(x\). If \(v\) denotes the topology of \(F\), another topology denoted \(v^*\) can be determined on \(F\) as follows: let \( \left\{V_{y ...
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1982
A function f:X\(\to Y\) is called s-continuous (resp. almost s-continuous) if for each point \(x\in X\) and each open (resp. regular open) set V containing f(x) and having connected complement there is an open set U containing x such that f(U)\(\subset V\).
Singh, I. J., Prasad, R.
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A function f:X\(\to Y\) is called s-continuous (resp. almost s-continuous) if for each point \(x\in X\) and each open (resp. regular open) set V containing f(x) and having connected complement there is an open set U containing x such that f(U)\(\subset V\).
Singh, I. J., Prasad, R.
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Almost \(\gamma\)-continuous functions
1992Summary: A new class of functions, called `almost \(\gamma\)-continuous' is introduced and several of their properties are investigated. This new class is utilized to improve some already published results concerning weak continuity [\textit{N. Levine}, Am. Math. Mon.
CAMMAROTO, Filippo, T. NOIRI
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Almost Continuity and δ-Continuity in Fuzzifying Topology
Fuzzy Sets and Systems, 2000A M Zahran
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Fuzzy Almost Continuity and Its Pointwise Characterization by Dual Points and Fuzzy Nets
Fuzzy Sets and Systems, 1990Naseem Ajmal
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