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Degree 2 curves in the Dwork pencil
Xu, Songyun

2008, Doctor of Philosophy, Ohio State University, Mathematics.
This dissertation works on a very well known family of Calabi-Yauthreefolds: the Dwork pencil of quintics. It also counts all the
known degree 2 curves in the Dwork pencil, and develops a method to
calculate the relative Hilbert scheme of degree 2 curves in the
Dwork pencil.
Herbert Clemens (Advisor)
Fangyang Zheng (Committee Member)
Linda Chen (Committee Member)

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Xu, S. (2008). Degree 2 curves in the Dwork pencil. (Electronic Thesis or Dissertation). Retrieved from https://etd.ohiolink.edu/

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Xu, Songyun. "Degree 2 curves in the Dwork pencil." Electronic Thesis or Dissertation. Ohio State University, 2008. OhioLINK Electronic Theses and Dissertations Center. 25 Sep 2017.

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Xu, Songyun "Degree 2 curves in the Dwork pencil." Electronic Thesis or Dissertation. Ohio State University, 2008. https://etd.ohiolink.edu/

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