Open Problems
نویسنده
چکیده
V = {f | f is a homogeneous quintic polynomial of Z0, · · · , Z4}. We can verify that dimV = 126. Thus for any t ∈ P (V ) = CP , t is represented by a hypersurface. However, if two hypersurfaces differ by an element in Aut(CP ), then they are considered to be the same. Let D be the divisor in CP 125 characterizing the singular hypersurfaces in CP . Then the moduli space of X is M = CP \D/Aut(CP ).
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تاریخ انتشار 2007