On the torsion points of Drinfeld modules in abelian extensions
β Scribed by Anly Li
- Publisher
- Elsevier Science
- Year
- 2002
- Tongue
- English
- Weight
- 102 KB
- Volume
- 176
- Category
- Article
- ISSN
- 0022-4049
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β¦ Synopsis
Let
be a Drinfeld module deΓΏned over a ΓΏnite extension K of the rational function ΓΏeld Fq(T ), we show that the submodule (K ab )tors of all torsion points in the maximal abelian extension K ab is inΓΏnite if and only if is of complex multiplication type over K.
π SIMILAR VOLUMES
Let p be an odd prime number and k a finite extension of Q p . Let K/k be a totally ramified elementary abelian Kummer extension of degree p 2 with Galois group G. We determine the isomorphism class of the ring of integers in K as an oG-module under some assumptions. The obtained results imply there
## Abstract The scope of the present work is the application of a particular class of strain energy function, based on the logarithmic strain, for the prediction of the twisting moment and axial force of a rubber circular cylinder under combined extension and torsion. The strain energy function inv