Galois theory over integral Tate algebras

Moshe Jarden; Elad Paran

Galois theory over integral Tate algebras

Moshe Jarden
, Elad Paran

מתמטיקה

نتاج البحث: نشر في مجلة › مقالة › مراجعة النظراء

ملخص

We prove that if F is the quotient field of an integral Tate algebra over a complete nonarchimedean absolute valued field K, then Gal (F) is semi-free.

اللغة الأصلية	الإنجليزيّة
الصفحات (من إلى)	373-387
عدد الصفحات	15
دورية	New York Journal of Mathematics
مستوى الصوت	18
حالة النشر	نُشِر - 3 يونيو 2012

الملفات والروابط الأخرى

Link to publication in Scopus

قم بذكر هذا

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title = "Galois theory over integral Tate algebras",

abstract = "We prove that if F is the quotient field of an integral Tate algebra over a complete nonarchimedean absolute valued field K, then Gal (F) is semi-free.",

keywords = "Ample fields, Galois theory, Hilbertian fields, Krull fields, Semi-free profinite groups, Tate algebras",

author = "Moshe Jarden and Elad Paran",

year = "2012",

month = jun,

day = "3",

language = "אנגלית",

volume = "18",

pages = "373--387",

journal = "New York Journal of Mathematics",

issn = "1076-9803",

publisher = "University at Albany",

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TY - JOUR

T1 - Galois theory over integral Tate algebras

AU - Jarden, Moshe

AU - Paran, Elad

PY - 2012/6/3

Y1 - 2012/6/3

N2 - We prove that if F is the quotient field of an integral Tate algebra over a complete nonarchimedean absolute valued field K, then Gal (F) is semi-free.

AB - We prove that if F is the quotient field of an integral Tate algebra over a complete nonarchimedean absolute valued field K, then Gal (F) is semi-free.

KW - Ample fields

KW - Galois theory

KW - Hilbertian fields

KW - Krull fields

KW - Semi-free profinite groups

KW - Tate algebras

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AN - SCOPUS:84875468230

SN - 1076-9803

VL - 18

SP - 373

EP - 387

JO - New York Journal of Mathematics

JF - New York Journal of Mathematics

ER -

Galois theory over integral Tate algebras

ملخص

الملفات والروابط الأخرى

بصمة

قم بذكر هذا