Let p be an odd prime number which splits into two distinct primes in an imaginary quadratic field K. Then K has certain kinds of noncyclotomic ℤp-extensions which are constructed through ray class fields with respect to a prime ideal lying above p. We try to show that Iwasawa invariants μ and λ both vanish for these specfic noncyclotomic ℤp-extensions.
|Number of pages||8|
|Publication status||Published - 2002|
- Iwasawa invariants
- Siegel function
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