File:Neapolitan V i in C minor.mid

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In algebraic geometry, a Dwork family is a one-parameter family of hypersurfaces depending on an integer n, studied by Bernard Dwork. Originally considered by Dwork in the context of local zeta-functions, such families have been shown to have relationships with mirror symmetry and extensions of the modularity theorem.[1]

Definition

The Dwork family is

x1n+x2n++xnn=nλx1x2xn

References

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Summary

Description
English: II6-V46-i. Created by Hyacinth (talk) 23:06, 11 July 2010 using Sibelius 5.
Date 12 July 2010 (original upload date)
Source Transferred from en.wikipedia to Commons.
Author Hyacinth at English Wikipedia
Other versions :Image:Neapolitan_V_i_in_C_minor.png

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Date/Time Dimensions User Comment
2010-07-12 05:06 0×0× (174 bytes) Hyacinth Created by ~~~ using Sibelius 5. See: [[:Image:Neapolitan_V_i_in_C_minor.png]] {{GFDL-self|migration=relicense}} [[Category:Music midis]]

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