On characteristic polynomial coefficients of the Laplace matrix of a weighted digraph and all minors theorem
V. A. Buslov

This publication is cited in the following articles:

1. Patrick Erik Bradley, Ángel Morán Ledezma, “Hearing shapes viap-adic Laplacians”, Journal of Mathematical Physics, 64:11 (2023)  
2. V. A. Buslov, “Algorithm for Sequential Construction of Spanning Minimal Directed Forests”, J Math Sci, 275:2 (2023), 117  
3. Elizabeth Gross, Nicolette Meshkat, Anne Shiu, “Identifiability of linear compartmental models: The singular locus”, Advances in Applied Mathematics, 133 (2022), 102268  
4. V. A. Buslov, “Algoritm posledovatelnogo postroeniya ostovnykh minimalnykh orientirovannykh lesov”, Kombinatorika i teoriya grafov. XII, Zap. nauchn. sem. POMI, 497, POMI, SPb., 2020, 5–25  
5. V. A. Buslov, “Struktura orientirovannykh lesov minimalnogo vesa: algebry podmnozhestv mnozhestva vershin”, Kombinatorika i teoriya grafov. XI, Zap. nauchn. sem. POMI, 488, POMI, SPb., 2019, 5–30  
6. V. A. Buslov, “Struktura orientirovannykh lesov minimalnogo vesa: rodstvennye lesa i neravenstva vypuklosti”, Kombinatorika i teoriya grafov. X, Zap. nauchn. sem. POMI, 475, POMI, SPb., 2018, 5–21  
7. V. A. Buslov, “On the relationship between multiplicities of the matrix spectrum and signs of components of its eigenvector in a tree-like structure”, J. Math. Sci. (N. Y.), 236:5 (2019), 477–489    
8. V. A. Buslov, “On characteristical polinomial and eigenvectors in terms of tree-like structure of the graph”, J. Math. Sci. (N. Y.), 232:1 (2018), 6–20      
9. Buslov V.A., Eskuzian P.V., “Modeling Asymmetric Mossbauer Spectra of a Super-Paramagnetic in the Framework of Dom (Discrete Orientation Model)”, Proceedings of the International Conference Days on Diffraction 2015, IEEE, 2015, 67–69