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math.NT2015
Explicit constants in averages involving the multiplicative order
Sungjin Kim
Let . Denote by the multiplicative order of modulo . We look for an estimate of sum of over primes on average. When we average o…
math.NT2015★ 1 cited
Average Results on the Order of modulo
Sungjin Kim
Let be an integer. Denote by the multiplicative order of modulo primes . We prove that if , then $$\frac 1 y \sum_{a\leq y}\s…
math.NT2015★ 2 cited
On the Order of modulo on Average
Sungjin Kim
Let be an integer. Denote by the multiplicative order of modulo integer . We prove that there is a positive constant such that if $x^{1-δ}\log^3 x =…