Other articles related to the project:

1. [AHK18] Adiprasito, K., Huh, J., & Katz, E. (2018). Hodge theory for combinatorial geometries. Annals of Mathematics, 188(2), 381-452.

2. [ADH23] Ardila, F., Denham, G., & Huh, J. (2023). Lagrangian geometry of matroids. Journal of the American Mathematical Society, 36(3), 727-794.

3. [BDF22] Bibby, C., Denham, G., & Feichtner, E. M. (2022). A Leray model for the Orlik–Solomon algebra. International Mathematics Research Notices, 2022(24), 19105-19174.

4. [BEST23] Berget, A., Eur, C., Spink, H., & Tseng, D. (2023). Tautological classes of matroids. Inventiones mathematicae, 1-89.

5. [BH20] Brändén, P., & Huh, J. (2020). Lorentzian polynomials. Annals of Mathematics, 192(3), 821-891.

6. [BH+20] Braden, T., Huh, J., Matherne, J. P., Proudfoot, N., & Wang, B. (2020). Singular Hodge theory for combinatorial geometries. arXiv:2010.06088.

7. [BH+22] – (2022). A semi-small decomposition of the Chow ring of a matroid. Advances in Mathematics, 409, 108646.

8. [Bib22] Bibby, C. (2022). Matroid schemes and geometric posets. arXiv:2203.15094.

9. [CD+20] Callegaro, F., D’Adderio, M., Delucchi, E., Migliorini, L., & Pagaria, R. (2020). Orlik-Solomon type presentations for the cohomology algebra of toric arrangements. Transactions of the American Mathematical Society, 373(3), 1909-1940.

10. [CH+23] Crowley, C., Huh, J., Larson, M., Simpson, C., & Wang, B. (2022). The Bergman fan of a polymatroid. arXiv:2207.08764.

11. [Cor22] Coron, B. (2022). Matroids, Feynman categories, and Koszul duality. arXiv:2211.12370.

12. [DG18] De Concini, C., & Gaiffi, G. (2018). Projective wonderful models for toric arrangements. Advances in Mathematics, 327, 390-409.

13. [DG19] – (2019). Cohomology rings of compactifications of toric arrangements. Algebraic & Geometric Topology, 19(1), 503-532.

14. [DG21] – (2021). A differential algebra and the homotopy type of the complement of a toric arrangement. Rendiconti Lincei, 32(1), 1-21.

15. [DM13] D’Adderio, M., & Moci, L. (2013). Arithmetic matroids, the Tutte polynomial and toric arrangements. Advances in Mathematics, 232(1), 335-367.

16. [DP05] De Concini, C., & Procesi, C. (2005). On the geometry of toric arrangements. Transformation Groups, 10, 387-422.

17. [DP95] – (1995). Wonderful models of subspace arrangements. Selecta Mathematica, 1, 459-494.

18. [dRS20] de Medrano, L. L., Rincón, F., & Shaw, K. (2020). Chern–Schwartz–MacPherson cycles of matroids. Proceedings of the London Mathematical Society, 120(1), 1-27.

19. [DR18] Delucchi, E., & Riedel, S. (2018). Group actions on semimatroids. Advances in Applied Mathematics, 95, 199-270.

20. [FY04] Feichtner, E. M., & Yuzvinsky, S. (2004). Chow rings of toric varieties defined by atomic lattices. Inventiones mathematicae, 155(3), 515-536.

21. [FM16] Fink, A., & Moci, L. (2016). Matroids over a ring. Journal of the European Mathematical Society (EMS Publishing), 18(4).

22. [GM88] Goresky, M., & MacPherson, R. (1988). Stratified morse theory. Springer Berlin Heidelberg.

23. [Huh12] Huh, J. (2012). Milnor numbers of projective hypersurfaces and the chromatic polynomial of graphs. Journal of the American Mathematical Society, 25(3), 907-927.

24. [Moc12] Moci, L. (2012). A Tutte polynomial for toric arrangements. Transactions of the American Mathematical Society, 364(2), 1067-1088.

25. [MP22] Moci, L., & Pagaria, R. (2022). On the cohomology of arrangements of subtori. Journal of the London Mathematical Society, 106(3), 1999-2029.

26. [OS80] Orlik, P., & Solomon, L. (1980). Combinatorics and topology of complements of hyperplanes. Inventiones mathematicae, 56(2), 167-189.

27. [PP23] Pagaria, R., & Pezzoli, G. M. (2023). Hodge Theory for Polymatroids. International Mathematics Research Notices, rnad001.

28. [Yuz02] Yuzvinsky, S. (2002). Small rational model of subspace complement. Transactions of the American Mathematical Society, 354(5), 1921-1945.

29. [Yuz99] Yuzvinsky, S. (1999). Rational model of subspace complement on atomic complex. Publ. Inst. Math. (Beograd)(NS), 66(80), 157-164.