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Exploring the interaction and driving factors of urban compactness and carbon emission intensity in the Pearl River Delta Urban Agglomeration. [PDF]
Yu Y, Kumar S, Ye Z.
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Poliovirus receptor (PVR) expression as a predictor of relapse in colorectal cancer: bioinformatics and virtual screening. [PDF]
Alhudaithi SS +11 more
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On a measure of non–compactness for maximal operators
Mathematische Nachrichten, 2003AbstractIt is proved that there is no weight pair (v,w) for which the Hardy–Littlewood maximal operator defined on a domain Ω in Rn is compact from the weighted Lebesgue space Lpw(Ω) to Lpv (Ω). Results of a similar character are also obtained for the fractional maximal operators.
Edmunds, D. E., Meskhi, A.
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Measures of Non-Compactness and Sobolev–Lorentz Spaces
Zeitschrift für Analysis und ihre Anwendungen, 2020We show that the measure of non-compactness of the limiting embedding of Sobolev–Lorentz spaces is equal to the norm. This is a consequence of our general theorem for arbitrary Banach spaces.
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2014
The degree of non-compactness of a set is measured by means of functions called measures of non-compactness. In this chapter we study the three main and most frequently used measures of non-compactness (MNCs).
Józef Banaś, Mohammad Mursaleen
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The degree of non-compactness of a set is measured by means of functions called measures of non-compactness. In this chapter we study the three main and most frequently used measures of non-compactness (MNCs).
Józef Banaś, Mohammad Mursaleen
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KURATOWSKI'S MEASURE OF NON-COMPACTNESS REVISITED
The Quarterly Journal of Mathematics, 1988The author earlier introduced the category of approach spaces with contractions, which contains the topological spaces with continuous maps as a bireflective and bicoreflective subcategory and the extended pseudo- quasi-metric spaces with non-expansive maps as a bicoreflective subcategory. A measure of non-compactness is defined for approach spaces and
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On a Measure of Non–compactness for Some Classical Operators
Acta Mathematica Sinica, English Series, 2006zbMATH Open Web Interface contents unavailable due to conflicting licenses.
D. E. EDMUNDS +2 more
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