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<CreaDate>20160603</CreaDate>
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<idAbs>La classificazione è basata sulla caratterizzazione della rete delle strade urbanizzate mediante una successione di progressive segmentazioni binarie dell’insieme delle unità elementari. Per maggiorni informazioni consultare la pagina http://dsa3.unipg.it/ricerca-2/progetti-di-ricerca/progetto-trustee/progetto-trustee-i-risultati-ottenuti-iii/</idAbs>
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<keyword>progetto-trustee</keyword>
<keyword>Classificazione delle forme urbane</keyword>
</searchKeys>
<idPurp>Classificazione delle forme urbane</idPurp>
<idCredit>Sandra Camicia, Lunella Ferri, Cristina Brunelli</idCredit>
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<idCitation>
<resTitle>trustee_3_forme_urbane</resTitle>
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</Data>
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