Nonexistence of reflexive ideals in Iwasawa algebras of Chevalley type
Let $\Phi$ be a root system and let $\Phi(\Zp)$ be the standard Chevalley $\Zp$-Lie algebra associated to $\Phi$. For any integer $t\geq 1$, let $G$ be the uniform pro-$p$ group corresponding to the powerful Lie algebra $p^t \Phi(\Zp)$ and suppose that $p\geq 5$. Then the Iwasawa algebra $\Omega_G$...
| Main Authors: | , , |
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| Format: | Journal article |
| Language: | English |
| Published: |
2007
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