Simon Wadsley

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Name Simon Wadsley
Member for 3 years
Seen 12 mins ago
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Location Cambridge
Age 35
My main interest is in non-commutative algebra. At present that mostly means working with Iwasawa algebras and related rings.
6

Questions
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Primes in a (commutative) Jacobson ring

may 23 10 at 7:23 Kevin Ventullo 3,224●10●20

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Generic Noether Normalisation

sep 15 10 at 10:30 Simon Wadsley 1,244●5●12

 

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Answers
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Different definitions of the dimension of an algebra (2)
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Are there any finitely generated artinian modules that are not notherian?
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Isomorphic but non-conjugate subgroups of $GL(n,\mathbb{Z})$ ?
10
Can an infinite conjugacy class in a group split into more than one conjugacy class in some subgroup of finite index?
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Can we categorify the equation (1 - t)(1 + t + t^2 + …) = 1?
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D-modules on rigid analytic spaces
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Maximal Ideals in Formal Laurent Series Rings?
4
Polycyclic group not of type $FP_\infty$
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how many semi direct products are there?
3
Comparing lower central series and augmentation ideal completions
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Non-free projective modules for a Universal Enveloping Algebra?
3
How does one identify properties of objects with good “inheritance”?
2
Generalization of the two bucket puzzle
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Relation between Lie Algebra Cohomology and Number of Relations of a Cyclic Module?
2
Separable and Fin. Gen. Projective but not Frobenius?
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Bi-embeddability vs. isomorphism
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Is there a good account of D-affinity and localization theorem for partial flag varieties?
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A ring such that all projectives are stably free but not all projectives are free?
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Subtle counterexample to $m\neq n$ but $R^m=R^n$ for some ring $R$ ?
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How to construct pair of adjoint functors from category A to category A_D(category of diagrams)
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Morphisms of (quasi-)projective varieties
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virtual chain conditions in groups
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Generic Noether Normalisation
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Examples of left reversible semigroups
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Spectrum theorem for p-adic matrix analysis
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Continuation of homomorphisms of representations…
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Use of traces in physics
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Given a sequence defined on the positive integers, how should it be extended to be defined at zero?

 

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