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Answers
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When does a $W^*$-algebra have a standard Borel spectrum?
3
A k-form is thought of as measuring the flux through an infinitesimal k-parallelepiped
2
Connections between topos theory and topology
2
Applications of topological chiral homology and factorization algebras (aka higher Hochschild cohomology)
4
Translation of an article
8
what is a spinor structure?
11
Pullback measures
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How are infinite-dimensional manifolds most commonly treated?
5
Tubular neighborhoods of chains
10
Math for a cake
4
Topologizing the category of measure spaces
3
Limits of von Neumann algebras
4
Idempotent homomorphisms of von Neumann algebras
14
In “splendid isolation”
2
Operator Theoretical Models for $(K(\mathbb{Z}, 3)$
3
Topology of the “normal spectrum” of a commutative von Neumann algebra
3
Endomorphism of a type $III_1$ factor
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s-densities and conformal measures
6
About the category of von neumann algebras
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Realize a homomorphism $\mathcal{C}(X) \to \mathbb{R}$ as an evaluation
6
Are higher categories useful?
2
Disintegration of von Neumann algebra
22
How to locate an obscure paper?
13
German mathematical terms like “Nullstellensatz”
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General theory for p-normed spaces
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universal property of the determinant bundle
11
Books you would like to read (if somebody would just write them…)
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Which categorical (coproduct-like) operation captures integration of measures?
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Integration of differential forms using measure theory?
0
Definition of a von Neumann algebra
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