The Equations Defining Abelian Varieties and Modular Functions.
Shoji Koizumi (1979)
Mathematische Annalen
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Shoji Koizumi (1979)
Mathematische Annalen
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Kenneth A. Ribet (1980)
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Hunt, Bruce (2000)
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Tibor Katriňák (1974)
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Yves Aubry, Safia Haloui, Gilles Lachaud (2013)
Acta Arithmetica
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We give upper and lower bounds for the number of points on abelian varieties over finite fields, and lower bounds specific to Jacobian varieties. We also determine exact formulas for the maximum and minimum number of points on Jacobian surfaces.
Alexandru Buium, José Felipe Voloch (1993)
Mathematische Annalen
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Qian Lin, Ming-Xi Wang (2015)
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We prove that if a curve of a nonisotrivial family of abelian varieties over a curve contains infinitely many isogeny orbits of a finitely generated subgroup of a simple abelian variety, then it is either torsion or contained in a fiber. This result fits into the context of the Zilber-Pink conjecture. Moreover, by using the polyhedral reduction theory we give a new proof of a result of Bertrand.
S. Kamienny (1985)
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