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Polynomial Invariants for Arbitrary Rank D Weakly-Colored Stranded Graphs

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dc.contributor.author Avohou, R.C.
dc.date.accessioned 2019-02-15T18:46:43Z
dc.date.available 2019-02-15T18:46:43Z
dc.date.issued 2016
dc.identifier.citation Polynomial Invariants for Arbitrary Rank D Weakly-Colored Stranded Graphs / R.C. Avohou // Symmetry, Integrability and Geometry: Methods and Applications. — 2016. — Т. 12. — Бібліогр.: 18 назв. — англ. uk_UA
dc.identifier.issn 1815-0659
dc.identifier.other 2010 Mathematics Subject Classification: 05C10; 57M15
dc.identifier.other DOI:10.3842/SIGMA.2016.030
dc.identifier.uri http://dspace.nbuv.gov.ua/handle/123456789/147726
dc.description.abstract Polynomials on stranded graphs are higher dimensional generalization of Tutte and Bollobás-Riordan polynomials [Math. Ann. 323 (2002), 81-96]. Here, we deepen the analysis of the polynomial invariant defined on rank 3 weakly-colored stranded graphs introduced in arXiv:1301.1987. We successfully find in dimension D≥3 a modified Euler characteristic with D−2 parameters. Using this modified invariant, we extend the rank 3 weakly-colored graph polynomial, and its main properties, on rank 4 and then on arbitrary rank D weakly-colored stranded graphs. uk_UA
dc.description.sponsorship Numerous discussions with Joseph Ben Geloun and Mahouton N. Hounkonnou have been hugely beneficial for this work and gratefully acknowledged. The author acknowledges the support of Max-Planck Institute for Gravitational Physics, Albert Einstein Institute, and the Association pour la Promotion Scientifique de l’Afrique. The ICMPA is also in partnership with the Daniel Iagolnitzer Foundation (DIF), France. uk_UA
dc.language.iso en uk_UA
dc.publisher Інститут математики НАН України uk_UA
dc.relation.ispartof Symmetry, Integrability and Geometry: Methods and Applications
dc.title Polynomial Invariants for Arbitrary Rank D Weakly-Colored Stranded Graphs uk_UA
dc.type Article uk_UA
dc.status published earlier uk_UA


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