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This compactness condition appears strong as only few mappings are semi-compact.
The choice of our case study derives from the fact that Rome represents a paradigmatic example of semi-compact city evolving towards a dispersed urban form.
The per cent increase in strength for short specimens was mostly affected by the section slenderness where the maximum gain was obtained for the semi-compact section.
Policies securing economic development and a land-saving spatial structure are increasingly required to work towards integrated measures promoting semi-compact metropolitan poles and containing deregulated urban expansion.
The equivalent semi-compact slenderness limit given in BS 5950-1, non-compact limiting slenderness in AISC 360-05 and yield slenderness limit given in AS 4100 are also valid.
However, T is semi-compact.
Proof Suppose that T is semi-compact.
Thus (T^{m}), for some (minmathbb{N}), is semi-compact, that is, the continuous image of a semi-compact space is semi-compact.
Also K is compact and T, I are semi-compact.
If either S or T is semi-compact, then the sequence ({x_{n}}) converges strongly to a point of F. Suppose that T is semi-compact.
Without loss of generality, we can assume that S1 is semi-compact.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com