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- W2009581024 abstract "A primitive prime divisor of an element a_n of a sequence (a_1,a_2,a_3,...) is a prime P that divides a_n, but does not divide a_m for all m X be a self-morphism of a variety, let D be an effective divisor on X, and let P be a point of X, all defined over the algebraic closure of Q. We consider the Zsigmondy set Z(X,f,P,D) of the sequence defined by the arithmetic intersection of the f-orbit of P with D. Under various assumptions on X, f, D, and P, we use Vojta's conjecture with truncated counting function to prove that the set of points f^n(P) with n in Z(X,f,P,D) is not Zariski dense in X." @default.
- W2009581024 created "2016-06-24" @default.
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- W2009581024 date "2012-09-16" @default.
- W2009581024 modified "2023-09-27" @default.
- W2009581024 title "Primitive Divisors, Dynamical Zsigmondy Sets, and Vojta's Conjecture" @default.
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