А. А. Казаков, “Дуальность Крамерса–Ванье и полиномы Татта”, ТМФ, 220:2 (2024), 286–297 ; A. A. Kazakov, “Kramers–Wannier duality and Tutte polynomials”, Theoret. and Math. Phys., 220:2 (2024), 1304–1314
В. В. Вершинин, Ю. В. Муранов, “Кубические и симплициальные множества в категории колчанов”, Матем. заметки, 114:1 (2023), 149–153 ; V. V. Vershinin, Yu. V. Muranov, “Cubical and Simplicial Sets in the Category of Quivers”, Math. Notes, 114:1 (2023), 122–126
Melotti P., “The Free-Fermion Eight-Vertex Model: Couplings, Bipartite Dimers and Z-Invariance”, Commun. Math. Phys., 381:1 (2021), 33–82
Grigoryan A., Jimenez R., Muranov Yu., Yau Sh.-T., “On the Path Homology Theory of Digraphs and Eilenberg-Steenrod Axioms”, Homol. Homotopy Appl., 20:2 (2018), 179–205
Grigor'yan A., Lin Y., Muranov Yu., Yau Sh.-T., “Cohomology of Digraphs and (Undirected) Graphs”, Asian J. Math., 19:5 (2015), 887–932
David Cimasoni, “The geometry of dimer models”, Winter Braids Lecture Notes, 1 (2015), 1
Grigor'yan A., Muranov Yu.V., Yau Sh.-T., “Graphs Associated With Simplicial Complexes”, Homol. Homotopy Appl., 16:1 (2014), 295–311
Cédric Boutillier, Béatrice de Tilière, “Height representation of XOR-Ising loops via bipartite dimers”, Electron. J. Probab., 19:none (2014)
Fjaerestad J.O., “Dimer and fermionic formulations of a class of colouring problems”, Journal of Physics a-Mathematical and Theoretical, 45:7 (2012), 075001
Cimasoni D., “The Critical Ising Model via Kac-Ward Matrices”, Commun. Math. Phys., 316:1 (2012), 99–126