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Postdoc at MPIM, Bonn


Jul
28
awarded  Yearling
Jun
24
comment Definitions of the module $R/(x_0^\infty,x_1^\infty,\ldots,x_{n-1}^\infty)$
I've kept it open in the hope that someone comes along and tells me that the sketch I outlined in the question is correct! I'm still working through the answer you gave; it has quite a few references to sort through. There is a topological nature to the question, which unfortunately I cannot adequately describe in the comments.
Jun
20
comment Definitions of the module $R/(x_0^\infty,x_1^\infty,\ldots,x_{n-1}^\infty)$
Thanks for the answer!
Jun
17
comment Definitions of the module $R/(x_0^\infty,x_1^\infty,\ldots,x_{n-1}^\infty)$
@FernandoMuro: Yes, the sequence $x_0,\ldots,x_{n-1}$ is assumed to be regular
Jun
17
asked Definitions of the module $R/(x_0^\infty,x_1^\infty,\ldots,x_{n-1}^\infty)$
Jun
4
awarded  Enlightened
Jun
4
awarded  Nice Answer
May
28
awarded  Good Answer
Apr
10
revised What is an example of a formal group law that is Landweber-exact but not flat?
added 3 characters in body
Apr
10
answered What is an example of a formal group law that is Landweber-exact but not flat?
Mar
4
comment Completed and uncompleted operations for Morava $E$-theory
Thanks Neil! ${}{}$
Mar
4
accepted Completed and uncompleted operations for Morava $E$-theory
Mar
3
awarded  Nice Question
Mar
3
revised Completed and uncompleted operations for Morava $E$-theory
added 21 characters in body
Mar
3
asked Completed and uncompleted operations for Morava $E$-theory
Sep
30
awarded  Explainer
Sep
24
awarded  Autobiographer
Sep
9
asked Morava modules and completed $E$-homology
Aug
29
comment Adams e-invariant
Another nice paper is by Behrens and Laures: arxiv.org/pdf/0809.1125v2.pdf
Aug
19
answered How nilpotent is the ring of stable homotopy groups of spheres?