References

[AJS94]
H. H. Andersen, J. C. Jantzen and W. Soergel. Representations of quantum groups at a $p$th root of unity and of semisimple groups in characteristic $p$: independence of $p$. Astérisque, 321 (1994). ↩1
[BGL+25]
P. Belmans, S. Galkin, N. C. Leung, C. Li, M. Reineke and R. Xiong. A-D-E diagrams, Hodge–Tate hyperplane sections and semisimple quantum cohomology (2025), https://arxiv.org/abs/2509.01101. ↩1
[Bil99]
[Bot57]
[CK26]
[CK99]
D. A. Cox and S. Katz. Mirror symmetry and algebraic geometry. Vol. 68 of Mathematical Surveys and Monographs (American Mathematical Society, Providence, RI, 1999); p. xxii+469. ↩1 ↩2
[CKL01]
D. A. Cox, S. Katz and Y.-P. Lee. Virtual fundamental classes of zero loci. In: Advances in algebraic geometry motivated by physics (Lowell, MA, 2000), Vol. 276 of Contemp. Math. (Amer. Math. Soc., Providence, RI, 2001); pp. 157–166. ↩1
[DY19]
[GS14]
[GKZ23]
[GKZ24]
O. Goertsches, P. Konstantis and L. Zoller. Low-dimensional GKM theory. In: Group actions and equivariant cohomology, Vol. 808 of Contemp. Math. (Amer. Math. Soc., [Providence], RI, 2024); pp. 113–146. ↩1
[GKM98]
M. Goresky, R. Kottwitz and R. MacPherson. Equivariant cohomology, Koszul duality, and the localization theorem. Invent. Math. 131, 25–83 (1998). ↩1 ↩2 ↩3
[GZ00]
V. Guillemin and C. Zara. Equivariant de Rham theory and graphs. In: Surveys in differential geometry, Vol. 7 of Surv. Differ. Geom. (Int. Press, Somerville, MA, 2000); pp. 221–257. ↩1 ↩2
[GZ01]
V. Guillemin and C. Zara. 1-skeleta, Betti numbers, and equivariant cohomology. Duke Math. J. 107, 283–349 (2001). ↩1 ↩2 ↩3
[GSZ12]
V. Guillemin, S. Sabatini and C. Zara. Cohomology of GKM fiber bundles. J. Algebraic Combin. 35, 19–59 (2012). ↩1
[Hir25]
[HM25]
D. Holmes and G. Muratore. Computations in equivariant Gromov–Witten theory of GKM spaces (2025), arXiv:2509.07562 [math.AG]. Preprint. ↩1
[HM26]
D. Holmes and G. Muratore. Effective Gromov–Witten computations for GKM spaces: marked points and semisimplicity for $E$-Grassmannians (2026). Preprint. ↩1
[Iri17]
[KKP03]
[LS17]
C.-C. M. Liu and A. Sheshmani. Equivariant Gromov–Witten invariants of algebraic GKM manifolds. SIGMA Symmetry Integrability Geom. Methods Appl. 13, Paper No. 048, 21 (2017). ↩1 ↩2
[Pan98]
R. Pandharipande. Rational curves on hypersurfaces (after A. Givental). In: Séminaire Bourbaki. Vol. 1997/98, No. 252 (Paris: Société Mathématique de France, 1998); p. Exp. No. 848, 5, 307–340. ↩1 ↩2
[Tym16]
J. Tymoczko. Billey's formula in combinatorics, geometry, and topology. In: Schubert calculus—Osaka 2012, Vol. 71 of Adv. Stud. Pure Math. (Math. Soc. Japan, [Tokyo], 2016); pp. 499–518. ↩1
[WROM86]
R. A. Wright, B. Richmond, A. Odlyzko and B. D. McKay. Constant time generation of free trees. SIAM J. Comput. 15, 540–548 (1986). ↩1
[Yan10a]
[Yan10b]
S. Yang. HodgeIntegrals: Hodge integrals on the moduli space of curves. Version 1.2.1. A Macaulay2 package available at https://github.com/Macaulay2/M2/tree/master/M2/Macaulay2/packages (2010). ↩1