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<metadata xmlns:xsi="http://www.w3.org/2001/XMLSchema-instance" xmlns:dc="http://purl.org/dc/elements/1.1/"><dc:title>NZ-flows in strong products of graphs</dc:title><dc:creator>Imrich,	Wilfried	(Avtor)
	</dc:creator><dc:creator>Peterin,	Iztok	(Avtor)
	</dc:creator><dc:creator>Špacapan,	Simon	(Avtor)
	</dc:creator><dc:creator>Zhang,	Cun-Quan	(Avtor)
	</dc:creator><dc:subject>matematika</dc:subject><dc:subject>teorija grafov</dc:subject><dc:subject>celoštevilski pretoki</dc:subject><dc:subject>krepki produkt</dc:subject><dc:subject>poti</dc:subject><dc:subject>cikli</dc:subject><dc:subject>nikjer ničelni pretok</dc:subject><dc:subject>mathematics</dc:subject><dc:subject>graph theory</dc:subject><dc:subject>integer flows</dc:subject><dc:subject>strong product</dc:subject><dc:subject>paths</dc:subject><dc:subject>cycles</dc:subject><dc:subject/><dc:description>Za krepki produkt ▫$G_1 boxtimes G_2$▫ grafov ▫$G_1$▫ in ▫$G_2$▫ dokažemo, da je ▫${mathbb{Z}}_3$▫-pretočno kontraktibilen natanko tedaj, ko ▫$G_1 boxtimes G_2$▫ ni izomorfen ▫$Tboxtimes K_2$▫ (kar poimenujemo ▫$K_4$▫-drevo), kjer je ▫$T$▫ drevo. Sledi, da za ▫$G_1 boxtimes G_2$▫ obstaja NZ 3-pretok, razen če je ▫$G_1 boxtimes G_2$▫ ▫$K_4$▫-drevo. Dokaz je konstruktiven in implicira polinomski algoritem, ki nam vrne NZ 3-pretok, če ▫$G_1 boxtimes G_2$▫ ni ▫$K_4$▫-drevo, oziroma NZ 4-pretok sicer.</dc:description><dc:date>2010</dc:date><dc:date>2015-07-10 15:16:46</dc:date><dc:type>Delo ni kategorizirano</dc:type><dc:identifier>51864</dc:identifier><dc:identifier>UDK: 519.17</dc:identifier><dc:identifier>OceCobissID: 25747712</dc:identifier><dc:identifier>COBISS_ID: 15616089</dc:identifier><dc:identifier>ISSN pri članku: 0364-9024</dc:identifier><dc:identifier>NUK URN: URN:SI:UM:DK:AIHBFNKY</dc:identifier><dc:language>sl</dc:language></metadata>
