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Existence of small extensions

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#commutative-algebra #category-theory #algebraic-number-theory #galois-representations
155
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On understanding $\mathrm{ad}^0 \overline{\rho}$ and $\mathrm{ad}^0 \overline{\rho}(1)$ in Taylor-Wiles method

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#number-theory #algebraic-number-theory #group-cohomology #galois-representations #galois-cohomology
65
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Morphism of admissible $1$-dimensional $(\varphi,N)$-module

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#number-theory #algebraic-number-theory #p-adic-number-theory #galois-representations
43
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Field cut out by a character

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#algebraic-number-theory #galois-representations
63
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How to define the Stiefel-Whitney class of a complex orthogonal representation?

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#number-theory #representation-theory #definition #characteristic-classes #galois-representations
442
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some questions about the Robba ring

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#number-theory #algebraic-geometry #p-adic-number-theory #galois-representations #galois-cohomology
280
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On ${\Bbb Z}/m{\Bbb Z}$-torsors.

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#number-theory #differential-geometry #algebraic-geometry #galois-representations #galois-cohomology
140
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Commutative algebra details on patching when proving $R = \mathbb{T}$ theorem (Calegari-Geraghty Paper)

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#number-theory #commutative-algebra #algebraic-number-theory #galois-representations
111
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A question on Robba ring

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#number-theory #algebraic-geometry #arithmetic-geometry #galois-representations #galois-cohomology
155
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What is the algebraic group whose $\mathbb Q_p$-rational points are the group $\mathrm{GU}_n(\mathbb Q_p)$?

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#algebraic-geometry #algebraic-groups #linear-groups #galois-representations #reductive-groups
60
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Local polynomial of Galois representation restricted to subextension

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#abstract-algebra #representation-theory #galois-theory #algebraic-number-theory #galois-representations
38
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Question on GSpin-valued L-parameters

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#representation-theory #galois-representations
149
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Weight of dual Galois representation

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#representation-theory #algebraic-number-theory #galois-representations
66
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Canonical action of ${\mathrm{Gal}}(K/{\Bbb Q})$.

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#algebraic-geometry #commutative-algebra #galois-representations #galois-cohomology
141
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$\dim(H^1(G_K,\mathbb{Q}_p(1)))=1+[K:\mathbb{Q}_p]$ when $\ell=p$ and $1$ otherwise?

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#number-theory #p-adic-number-theory #group-cohomology #galois-representations

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