Linear algebra over $def xmlpi #1{}def mathsfbi #1{oldsymbol {mathsf {#1}}}let le =leqslant let leq =leqslant let ge =geqslant let geq =geqslant def Pr {mathit {Pr}}def Fr {mathit {Fr}}def Rey {mathit {Re}}mathbb{Z}_p[[u]]$ and related rings

David Lubicz; Xavier Caruso

首页> 外文期刊>LMS journal of computation and mathematics >Linear algebra over $def xmlpi #1{}def mathsfbi #1{oldsymbol {mathsf {#1}}}let le =leqslant let leq =leqslant let ge =geqslant let geq =geqslant def Pr {mathit {Pr}}def Fr {mathit {Fr}}def Rey {mathit {Re}}mathbb{Z}_p[[u]]$ and related rings

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Linear algebra over $def xmlpi #1{}def mathsfbi #1{oldsymbol {mathsf {#1}}}let le =leqslant let leq =leqslant let ge =geqslant let geq =geqslant def Pr {mathit {Pr}}def Fr {mathit {Fr}}def Rey {mathit {Re}}mathbb{Z}_p[[u]]$ and related rings

机译：$ def xmlpi＃1 {} def mathsfbi＃1 {oldsymbol {mathsf {＃1}}}上的线性代数let le = leqslant let leq = leqslant let ge = geqslant let geq = geqslant def Pr {mathit {Pr}} def Fr {mathit {Fr}} def Rey {mathit {Re}} mathbb {Z} _p [[u]] $和相关的戒指

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来源
《LMS journal of computation and mathematics》 |2014年第1期|共页
作者
David Lubicz; Xavier Caruso;
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中图分类数学;
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机译：在$ def xmlpi＃1 {} def mathsfbi＃1 {oldsymbol {mathsf {＃1}}}上定义的二次临界后有限有理函数普查let le = leqslant let leq = leqslant let ge = geqslant let geq = geqslant def Pr {mathit {Pr}} def Fr {mathit {Fr}} def Rey {mathit {Re}} mathbb {Q} $
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Linear algebra over $def xmlpi #1{}def mathsfbi #1{oldsymbol {mathsf {#1}}}let le =leqslant let leq =leqslant let ge =geqslant let geq =geqslant def Pr {mathit {Pr}}def Fr {mathit {Fr}}def Rey {mathit {Re}}mathbb{Z}_p[[u]]$ and related rings

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