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On a measure of noncompactness in the space of continuous functions
1991For a bounded subset \(X\) of \(C[0,1]\) define \[ \omega_ 0(X)=\lim_{h\to 0} \sup_{x\in X} \sup\{| x(t)-x(s)|:\;| t-s|\leq h;\;t,s\in [0,1]\} \] and \[ p(X)=\sup_{t_ 0\in[0,1]} \lim_{h\to 0} \sup_{x\in X} \sup\{| x(t)-x(t_ 0)|:\;| t-t_ 0|\leq h;\;t\in[0,1]\}.
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An application of a measure of noncompactness in the study of asymptotic stability
Applied Mathematics Letters, 2003J Banas
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Applications of the Hausdorff measure of noncompactness in some sequence spaces of weighted means
Computers and Mathematics With Applications, 2010M Mursaleen, Abdullah K Noman
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Existence of fixed points and measures of weak noncompactness
Nonlinear Analysis: Theory, Methods & Applications, 2009Jesus Garcia-Falset
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On some measures of noncompactness in the space of continuous functions
Nonlinear Analysis: Theory, Methods & Applications, 2008Józef Banas, Kishin Sadarangani
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