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A lower bound for the Call-Silverman height in cyclotomic extensions
Alessio Cangini
Source abstract
For quadratic postcritically finite polynomials defined over a number field , we establish lower bounds for the Call-Silverman height of wandering algebraic integers lying in cyclotomic extensions of and provide partial results for the nonintegral case. Our proof combines potential theory and algebraic number theory with equidistribution techniques.
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