Geodesic
Wonderful compactifications and rational curves with cyclic action
Forum of Mathematics, Sigma, Tome 11 (2023)

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We prove that the moduli space of rational curves with cyclic action, constructed in our previous work, is realizable as a wonderful compactification of the complement of a hyperplane arrangement in a product of projective spaces. By proving a general result on such wonderful compactifications, we conclude that this moduli space is Chow-equivalent to an explicit toric variety (whose fan can be understood as a tropical version of the moduli space), from which a computation of its Chow ring follows. 
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     title = {Wonderful compactifications and rational curves with cyclic action},
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Emily Clader; Chiara Damiolini; Shiyue Li; Rohini Ramadas. Wonderful compactifications and rational curves with cyclic action. Forum of Mathematics, Sigma, Tome 11 (2023). doi: 10.1017/fms.2023.26

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