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15
Math.TechQA.Club
2026-03-28 03:33:15
312
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The number of solutions of the equation $x^n+y^n=1$ over $\mathbb{Z}_p$ with $\mathbb{Z}_p=\{\alpha\in \mathbb{Q}_p:|\alpha|_p\le 1\}$.
Published on
28 Mar 2026 - 3:33
#algebraic-number-theory
#p-adic-number-theory
#valuation-theory
1.9k
Views
Newton polygons
Published on
22 Apr 2012 - 19:19
#abstract-algebra
#algebraic-number-theory
#p-adic-number-theory
688
Views
The polynomial $x^p-x-1/p$ over $\mathbb Q_p$
Published on
23 Apr 2012 - 5:48
#abstract-algebra
#algebraic-number-theory
#p-adic-number-theory
990
Views
P-adic integers
Published on
25 Apr 2012 - 11:22
#number-theory
#p-adic-number-theory
858
Views
What are the branches of the $p$-adic zeta function?
Published on
25 Mar 2026 - 22:25
#algebraic-number-theory
#p-adic-number-theory
#zeta-functions
#l-functions
636
Views
Why is $O_K\otimes \mathbb{Z}_p\cong \oplus_{\mathfrak{p}|p}O_{K,\mathfrak{p}}$?
Published on
28 Apr 2012 - 2:43
#abstract-algebra
#number-theory
#commutative-algebra
#p-adic-number-theory
1.4k
Views
Divergent series and $p$-adics
Published on
06 May 2012 - 22:57
#sequences-and-series
#reference-request
#p-adic-number-theory
#divergent-series
261
Views
Line in a proof on p69 in Cassel's Local Fields
Published on
07 May 2012 - 9:46
#elementary-number-theory
#recurrence-relations
#p-adic-number-theory
130
Views
Choosing an isomorphism $\tau:\overline{\mathbf{Q}}_p\simeq\mathbf{C}$; how do things depend on choice of $\tau$?
Published on
08 Jun 2012 - 22:25
#reference-request
#p-adic-number-theory
2k
Views
Unramified p-adic extension implies Galois
Published on
10 Jun 2012 - 14:22
#field-theory
#galois-theory
#p-adic-number-theory
2.9k
Views
The $p$-adic integers as a profinite group
Published on
11 Jun 2012 - 1:11
#number-theory
#group-theory
#p-adic-number-theory
165
Views
Liftings in unramified extensions of $\Bbb Z_p$
Published on
13 Jun 2012 - 16:09
#number-theory
#p-adic-number-theory
204
Views
Lifting additive characters
Published on
26 Mar 2026 - 3:09
#galois-theory
#p-adic-number-theory
#galois-cohomology
#galois-representations
1k
Views
Why does the equation $x^2-82y^2=\pm2$ have solutions in every $\mathbb{Z}_p$ but not in $\mathbb{Z}$?
Published on
28 Mar 2026 - 7:00
#algebraic-number-theory
#p-adic-number-theory
#valuation-theory
316
Views
diagonalizing a matrix over the $\ell$-adics
Published on
05 Jul 2012 - 17:48
#linear-algebra
#commutative-algebra
#modules
#p-adic-number-theory
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