Analog of Satake-Baily-Borel for period maps
Publication
, Journal Article
Green, M; Griffiths, P; Robles, C
October 13, 2020
We propose an analog of the Satake--Baily--Borel compactification and Borel's extension theorem for arbitrary period maps. The proposed analog is constructed as a proper topological completion of the period map. It is conjectured that the construction is projective algebraic, and the conjecture is reduced to a certain extension problem.
Duke Scholars
Publication Date
October 13, 2020
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Green, M., Griffiths, P., & Robles, C. (2020). Analog of Satake-Baily-Borel for period maps.
Green, Mark, Phillip Griffiths, and Colleen Robles. “Analog of Satake-Baily-Borel for period maps,” October 13, 2020.
Green M, Griffiths P, Robles C. Analog of Satake-Baily-Borel for period maps. 2020 Oct 13;
Green, Mark, et al. Analog of Satake-Baily-Borel for period maps. Oct. 2020.
Green M, Griffiths P, Robles C. Analog of Satake-Baily-Borel for period maps. 2020 Oct 13;
Publication Date
October 13, 2020