Anatoly N. Kochubei
Published 2002-02-15Version 1
Let $V$ be a projective limit, with respect to the renormalized norm mappings, of the groups of principal units corresponding to a strictly increasing sequence of finite separable totally and tamely ramified Galois extensions of a local field. We study the structure of the dual group $V'$, introduce and investigate a fractional differentiation operator on $V$, and the corresponding L\'evy process. Part I: Potential Anal., 10 (1999), 305-325.
Comments: 11 pages, LaTex
Traces of powers of random matrices over local fields
Rings of Algebraic Numbers in Infinite Extensions of $\Q$ and Elliptic Curves Retaining Their Rank
On Fields of dimension one that are Galois extensions of a global or local field
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