PERIODS OF ORBITS MODULO PRIMES AMIR AKBARY AND DRAGOS GHIOCA Abstract. Let S be a monoid of endomorphisms of a quasiprojective variety V defined over a global field K. We prove a lower bound for the size of the reductio - Monoid - Document - PDFSEARCH.IO

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	PERIODS OF ORBITS MODULO PRIMES AMIR AKBARY AND DRAGOS GHIOCA Abstract. Let S be a monoid of endomorphisms of a quasiprojective variety V defined over a global field K. We prove a lower bound for the size of the reductio Add to Reading List Document Date: 2012-08-16 19:45:26 Open Document File Size: 216,63 KB Share Result on Facebook Currency pence / / IndustryTerm algebraic dynamical systems / / Person AMIR AKBARY / Ty / / Position Prime Minister / reduction PM / Pr Pm / / ProgrammingLanguage T / / SocialTag Commutative algebra Module theory Algebraic number theory Analytic number theory Finite field Dedekind domain Torsion Elliptic curve Approximately finite dimensional C*-algebra Abstract algebra

PERIODS OF ORBITS MODULO PRIMES AMIR AKBARY AND DRAGOS GHIOCA Abstract. Let S be a monoid of endomorphisms of a quasiprojective variety V defined over a global field K. We prove a lower bound for the size of the reductioAdd to Reading List