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ВИДЕОТЕКА |
“Numbers and functions” – Memorial conference for 80th birthday of Alexey Nikolaevich Parshin
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Non-isogenous elliptic curves (Zoom) Yu. G. Zarhin |
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Аннотация: Let Suppose that one of the polynomials is irreducible and the other reducible. We prove that if $$y^2=x^3-1.$$ References. [1] Yu. G. Zarhin, Homomorphisms of hyperelliptic jacobians. Trudy Math. Inst. Steklova 241 (2003), 79–92; Proc. Steklov Institute of Mathematics 241 (2003), 90–104. [2] Yu. G. Zarhin, Non-isogenous superelliptic jacobians. Math. Z. 253 (2006), 537–554. [3] Yu. G. Zarhin, Non-isogenous elliptic curves and hyperelliptic jacobians. Math Research Letters, to appear; arXiv:2105.03783 [math.NT]. [4] Yu. G. Zarhin, Non-isogenous elliptic curves and hyperelliptic jacobians. II. MPIM preprint series 29 (2022); arXiv:2204.10567 [math.NT]. Язык доклада: английский |