Characteristic polynomial of Laplacian matrix for circulant foliations Conference attendances
| Language | Английский | ||
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| Participant type | Секционный | ||
| Conference |
International Conference and PhD-Master Summer School "Groups and Graphs, Algebras and Applications" 04-17 Aug 2025 , НГУ, Новосибирск |
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Abstract:
The talk is devoted to the investigation of the structure of characteristic polynomials of Laplaian matrix
for a wide family of graphs admitting cyclic group action. As a result theorem describing analytical formula
for respective polynomials are established. This allow us to do some more extensive analysis of various graph
invariants. Namely the number of spanning trees, the number of rooted spanning forests, Kirchhoff index and
some others.
Cite:
Mednykh I.
Characteristic polynomial of Laplacian matrix for circulant foliations
International Conference and PhD-Master Summer School "Groups and Graphs, Algebras and Applications" 04-17 Aug 2025
Characteristic polynomial of Laplacian matrix for circulant foliations
International Conference and PhD-Master Summer School "Groups and Graphs, Algebras and Applications" 04-17 Aug 2025