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On the weak Leopoldt conjecture and Iwasawa $\mu $-invariants

Volume 191 / 2019

Wan Lee Acta Arithmetica 191 (2019), 81-93 MSC: Primary 11R23, 11R34. DOI: 10.4064/aa181016-11-1 Published online: 6 August 2019

Abstract

Let $k_\infty/k$ be a $\mathbb Z_p$-extension of a number field $k$. We show that $\mu$-invariants of Iwasawa modules naturally attached to $k_\infty/k$ are closely related to the weak Leopoldt conjecture and the primes of $k$ which split completely in $k_\infty$.

Authors

  • Wan LeeDepartment of Mathematics
    Yonsei University
    134 Sinchon-dong
    Seodaemungu
    Seoul 120-749, South Korea
    e-mail

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