| ID | 115612 |
| Author |
Ichimura, Humio
Ibaraki University
|
| Keywords | class group
2-part
imaginary cyclic field
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| Content Type |
Journal Article
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| Description | Let p = 2e+1q + 1 be an odd prime number with 2 ∤ q. Let K be the imaginary cyclic field of conductor p and degree 2e+1. We denote by F the imaginary quadratic subextension of the imaginary (2; 2)-extension K(√2)/K+ with F ≠ K. We determine the Galois module structure of the 2-part of the class group of F.
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| Journal Title |
Tokyo Journal of Mathematics
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| ISSN | 03873870
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| NCID | AA00459459
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| Publisher | Project Euclid|Publication Committee for the Tokyo Journal of Mathematics
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| Volume | 44
|
| Issue | 1
|
| Start Page | 157
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| End Page | 173
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| Published Date | 2021-01-07
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| EDB ID | |
| DOI (Published Version) | |
| URL ( Publisher's Version ) | |
| FullText File | |
| language |
eng
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| TextVersion |
Author
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| departments |
Science and Technology
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