A Finite Group Related to the Cubic Theta Function |
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Authors: | N. V. Proskurin |
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Affiliation: | (1) St.Petersburg Department, Steklov Mathematical Institute, St.Petersburg, Russia |
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Abstract: | With the Kubota-Patterson cubic theta function 27 shifted theta functions are associated. Then a certain group of permutations of the shifted theta functions is defined in a natural way, which proves to be isometric to a subgroup of the known group of permutations of 27 lines on a cubic surface. Bibliography: 17 titles. __________ Translated from Zapiski Nauchnykh Seminarov POMI, Vol. 314, 2004, pp. 196–212. |
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