A note on a conjecture on consistent cycles

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Title:	A note on a conjecture on consistent cycles
Authors:	ID Miklavič, Štefko (Author)
Files:	RAZ_Miklavic_Stefko_i2013.pdf (229,03 KB) MD5: 6D23DD64DF84BB8FA4B087E1C493E90E
Language:	English
Work type:	Unknown
Typology:	1.01 - Original Scientific Article
Organization:	ZUP - University of Primorska Press
Abstract:	Let $\Gamma$ denote a finite digraph and let $G$ be a subgroup of its automorphism group. A directed cycle $\vec{C}$ of▫ $\Gamma$ ▫ is called $G$ -consistent whenever there is an element of $G$ whose restriction to▫ $\vec{C}$ ▫ is the 1-step rotation of $\vec{C}$ . In this short note we provea conjecture on $G$ -consistent directed cycles stated by Steve Wilson.
Keywords:	graph theory, digraphs, consistent directed cycles
Year of publishing:	2013
Number of pages:	str. 389-392
Numbering:	Vol. 6, no. 2
PID:	20.500.12556/RUP-1339
UDC:	519.17
ISSN on article:	1855-3966
COBISS.SI-ID:	1024502612
Publication date in RUP:	15.10.2013
Views:	3291
Downloads:	131
Metadata:
:	MIKLAVIČ, Štefko, 2013, A note on a conjecture on consistent cycles. Ars mathematica contemporanea [online]. 2013. Vol. 6, no. 2, p. 389–392. [Accessed 4 April 2025]. Retrieved from: https://repozitorij.upr.si/IzpisGradiva.php?lang=eng&id=1339 Copy citation

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Title:	Ars mathematica contemporanea
Publisher:	Društvo matematikov, fizikov in astronomov, Društvo matematikov, fizikov in astronomov, Univerza na Primorskem, Fakulteta za matematiko, naravoslovje in informacijske tehnologije
ISSN:	1855-3966
COBISS.SI-ID:	239049984

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