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Title:Regular antilattices
Authors:ID Cvetko-Vah, Karin (Author)
ID Kinyon, Michael (Author)
ID Leech, Jonathan (Author)
ID Pisanski, Tomaž (Author)
Files:.pdf RAZ_Cvetko-Vah_Karin_i2019.pdf (308,07 KB)
MD5: FDA64C57F756D6F76DAD8521A569F4D3
 
Language:English
Work type:Unknown
Typology:1.01 - Original Scientific Article
Organization:ZUP - University of Primorska Press
Abstract:Antilattices ▫$(S; \vee, \wedge)$▫ for which the Green's equivalences ▫$\mathcal{L}_{(\vee)}$▫, ▫$\mathcal{R}_{(\vee)}$▫, ▫$\mathcal{L}_{(\wedge)}$▫ and ▫$\mathcal{R}_{(\wedge)}$▫ are all congruences of the entire antilattice are studied and enumerated.
Keywords:noncommutative lattice, antilattice, Green's equivalences, lattice of subvarieties, enumeration, partition, composition
Year of publishing:2019
Number of pages:P2.06 [10 str.]
Numbering:Vol. 2, no. 2
PID:20.500.12556/RUP-17639 This link opens in a new window
UDC:512.568:519.1
ISSN on article:2590-9770
DOI:10.26493/2590-9770.1333.152 This link opens in a new window
COBISS.SI-ID:25933827 This link opens in a new window
Publication date in RUP:03.01.2022
Views:1099
Downloads:16
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Record is a part of a journal

Title:The art of discrete and applied mathematics
Publisher:Fakulteta za matematiko, naravoslovje in informacijske tehnologije
ISSN:2590-9770
COBISS.SI-ID:290758912 This link opens in a new window

Secondary language

Language:Slovenian
Title:Regularne antimreže
Abstract:Obravnavamo in preštevamo antimreže ▫$(S; \vee, \wedge)$▫, za katere so Greenove ekvivalence ▫$\mathcal{L}_{(\vee)}$▫, ▫$\mathcal{R}_{(\vee)}$▫, ▫$\mathcal{L}_{(\wedge)}$▫ in ▫$\mathcal{R}_{(\wedge)}$▫ tudi kongruence na celotni antimreži.
Keywords:nekomutativna mreža, antimreža, Greenove ekvivalence, mreža podraznoterosti, preštevanje, particija, kompozicija


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