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Basic sets in the digital planeMramor Kosta, Neža ; Trenklerová, EvaRavninska množica ▫$K$▫ je bazična, če lahko vsako zvezno funkcijo ▫$f$▫ iz ▫$K$▫ v realna števila zapišemo kot vsoto ▫$f(x,y) = g(x)+h(y)$▫, kjer sta ▫$g$▫ in ▫$h$▫ zvezni funkciji. Analogno ... definiramo bazične množice v digitalni ravnini. Bazične množice v ravnini sta karakterizirala Sternfeld in Skopenkov, v tem prispevku pa je dokazana digitalna verzija njune karakterizacije. Prikazana je tudi možnost uporabe digitalnih bazičnih množic pri analizi slik.Source: SOFSEM 2008: Theory and Practice of Computer Science : 34th Conference on Current Trends in Theory and Practice of Computer Science, Nový Smokovec, Slovakia, January 19-25, 2008 : proceedings (Str. 376-387)Type of material - conference contributionPublish date - 2008Language - englishCOBISS.SI-ID - 14516569
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Mramor Kosta, Neža | 08947 |
Trenklerová, Eva |
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