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seen Apr 26 '13 at 12:15

Apr
2
awarded  Critic
Apr
2
revised Galois descent for semilinear endomorphisms
edited tags; edited tags
Mar
27
comment Galois descent for semilinear endomorphisms
I edited my Question to give mor information.
Mar
27
comment Galois descent for semilinear endomorphisms
@Keerthi Madapusi Pera: Yes, see my EDIT.
Mar
27
revised Galois descent for semilinear endomorphisms
added 939 characters in body; edited body
Mar
26
asked Galois descent for semilinear endomorphisms
Mar
23
comment Two different definitions of $\sigma$-L-spaces in Kottwitz I and II
Thanks for the comments. I was not aware that $F^{nr}$ is the compositum of $F$ and $K$ in this case. Can you perhaps give a reference? Kottwitz assumes in his paper that $k$ is algebraically closed. But actually I'm interested in the more general situation of $k$ just a perfect field of char. $p$. Do the definitions agree in this more general situation?
Mar
23
revised Two different definitions of $\sigma$-L-spaces in Kottwitz I and II
added 230 characters in body
Mar
23
revised Two different definitions of $\sigma$-L-spaces in Kottwitz I and II
deleted 215 characters in body
Mar
22
revised Two different definitions of $\sigma$-L-spaces in Kottwitz I and II
edited body; deleted 1 characters in body
Mar
22
asked Two different definitions of $\sigma$-L-spaces in Kottwitz I and II
Jan
25
comment Constructible topology on schemes
@Ricky I think you are right. Huber uses spectral spaces in some proofs, but I think he doesn't do anything with them that could not be done without them. They are afaik not crucial to the theory of adic spaces.
Jan
25
awarded  Teacher
Jan
25
revised Constructible topology on schemes
deleted 48 characters in body
Jan
25
answered Constructible topology on schemes
Jan
16
awarded  Scholar
Jan
16
comment Structure of f.g. modules over a non-commutative ring
Thanks. That's what I'm looking for.
Jan
16
accepted Structure of f.g. modules over a non-commutative ring
Jan
16
revised Structure of f.g. modules over a non-commutative ring
edited body
Jan
14
asked Structure of f.g. modules over a non-commutative ring