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  1. Repozytorium Uniwersytetu w Białymstoku
  2. Czasopisma naukowe / Journals
  3. Formalized Mathematics
  4. Formalized Mathematics, 2005, Volume 13, Issue 2

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    • Proszę używać tego identyfikatora do cytowań lub wstaw link do tej pozycji: http://hdl.handle.net/11320/21465
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    Pole DCWartośćJęzyk
    dc.contributor.authorLee, Gilbert-
    dc.date.accessioned2026-11-09T08:56:41Z-
    dc.date.available2026-11-09T08:56:41Z-
    dc.date.issued2005-
    dc.identifier.citationFormalized Mathematics, Volume 13, Issue 2, Pages 253-269pl
    dc.identifier.issn1426-2630-
    dc.identifier.urihttp://hdl.handle.net/11320/21465-
    dc.description.abstractWe define walks for graphs introduced in [9], introduce walk attributes and functors for walk creation and modification of walks. Subwalks of a walk are also defined. In our rendition, walks are alternating finite sequences of vertices and edges.pl
    dc.language.isoenpl
    dc.publisherUniversity of Białystokpl
    dc.rightsCC BY-SA 4.0-
    dc.rights.urihttps://creativecommons.org/licenses/by-sa/4.0/-
    dc.titleWalks in Graphspl
    dc.typeArticlepl
    dc.rights.holder© 2005 University of Białystokpl
    dc.rights.holderThis work is licensed under the Creative Commons License.pl
    dc.description.AffiliationUniversity of Victoria, Victoria, Canadapl
    dc.description.referencesGrzegorz Bancerek. Cardinal numbers. Formalized Mathematics, 1(2):377–382, 1990.pl
    dc.description.referencesGrzegorz Bancerek. The fundamental properties of natural numbers. Formalized Mathematics, 1(1):41–46, 1990.pl
    dc.description.referencesGrzegorz Bancerek. The ordinal numbers. Formalized Mathematics, 1(1):91–96, 1990.pl
    dc.description.referencesGrzegorz Bancerek and Krzysztof Hryniewiecki. Segments of natural numbers and finite sequences. Formalized Mathematics, 1(1):107–114, 1990pl
    dc.description.referencesCzes law Byli´nski. Finite sequences and tuples of elements of a non-empty sets. Formalized Mathematics, 1(3):529–536, 1990.pl
    dc.description.referencesCzes law Byli´nski. Functions and their basic properties. Formalized Mathematics, 1(1):55–65, 1990.pl
    dc.description.referencesCzes law Byli´nski. Some properties of restrictions of finite sequences. Formalized Mathematics, 5(2):241–245, 1996.pl
    dc.description.referencesAgata Darmochwa l. Finite sets. Formalized Mathematics, 1(1):165–167, 1990.pl
    dc.description.referencesGilbert Lee and Piotr Rudnicki. Alternative graph structures. Formalized Mathematics, 13(2):235–252, 2005.pl
    dc.description.referencesYatsuka Nakamura and Piotr Rudnicki. Vertex sequences induced by chains. Formalized Mathematics, 5(3):297–304, 1996.pl
    dc.description.referencesPiotr Rudnicki and Andrzej Trybulec. Abian’s fixed point theorem. Formalized Mathematics, 6(3):335–338, 1997.pl
    dc.description.referencesAndrzej Trybulec. Subsets of complex numbers. To appear in Formalized Mathematics.pl
    dc.description.referencesAndrzej Trybulec. Domains and their Cartesian products. Formalized Mathematics, 1(1):115–122, 1990.pl
    dc.description.referencesAndrzej Trybulec. Tarski Grothendieck set theory. Formalized Mathematics, 1(1):9–11, 1990.pl
    dc.description.referencesAndrzej Trybulec. Tuples, projections and Cartesian products. Formalized Mathematics, 1(1):97–105, 1990.pl
    dc.description.referencesZinaida Trybulec. Properties of subsets. Formalized Mathematics, 1(1):67–71, 1990.pl
    dc.description.referencesJosef Urban. Basic facts about inaccessible and measurable cardinals. Formalized Mathematics, 9(2):323–329, 2001.pl
    dc.description.referencesEdmund Woronowicz. Relations and their basic properties. Formalized Mathematics, 1(1):73–83, 1990.pl
    dc.description.referencesEdmund Woronowicz. Relations defined on sets. Formalized Mathematics, 1(1):181–186, 1990.pl
    dc.description.volume13pl
    dc.description.issue2pl
    dc.description.firstpage253pl
    dc.description.lastpage269pl
    dc.identifier.citation2Formalized Mathematicspl
    Występuje w kolekcji(ach):Formalized Mathematics, 2005, Volume 13, Issue 2

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