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Journal of Applied Analysis, 2009
The paper deals with Whitney convergence of sequences in \(C(X,Y),\) where \(X\) is a normal topological space and \((Y,d)\) is a metric space. By definition a sequence \((f_{n})_n\) is said to be Whitney convergent to \(f\) if for any positive real valued continuous function \(\varphi\) there exists \(n_0 \in \mathbb{N}\) such that \(d(f_n(x),f(x)) < \
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The paper deals with Whitney convergence of sequences in \(C(X,Y),\) where \(X\) is a normal topological space and \((Y,d)\) is a metric space. By definition a sequence \((f_{n})_n\) is said to be Whitney convergent to \(f\) if for any positive real valued continuous function \(\varphi\) there exists \(n_0 \in \mathbb{N}\) such that \(d(f_n(x),f(x)) < \
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Strong Convergence and Weak Convergence
1965In this chapter, we shall be concerned with certain basic facts pertaining to strong-, weak- and weak* convergences, including the comparison of the strong notion with the weak notion, e.g., strong- and weak measurability, and strong- and weak analyticity.
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To Converge or Not to Converge: That Is the Question
Contemporary Psychology: A Journal of Reviews, 1995openaire +1 more source