Demonstrates properties of Galois covers in zappatic surfaces, indicating important mathematical relationships.
In this paper we study Zappatic surfaces. We give a combinatorial description of whether the Galois cover of degeneration of a surface to a union of planes is simply connected. Additionally, we compute Chern numbers and the signatures of the Galois covers of the surfaces and present applications to Hirzebruch and Veronese surfaces.
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Gong et al. (2026) studied this question.
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