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Q&A for professional mathematicians
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Hottest Questions Today - MathOverflow
Skip to main content Stack Exchange Network Stack Exchange network consists of 183 Q&A communities including Stack Overflow, the largest, most trusted online community for developers to learn, ...
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I hope everyone is doing well. Let $K \subset \mathbb{R}^n$ be a centrally symmetric convex body $(K = -K)$. Denote by $K \mid H$ the orthogonal projection of $K$ onto $H$, where $H$ is an $n - 1$
Mathoverflow.net news digest
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1 year
Continuous functions on HLS groupoids
I am reading a paper about property (T) for groupoids: Topological property (T) for groupoids. In section 4.4 they discuss the HLS groupoids which I describe define here.
Let $\Gamma$ be a discrete group and $(N_k)_{k \in \mathbb N}$ a decreasing sequence of normal subgroups of finite index. Let $\Gamma_k := \Gamma/N_k$ and denote $q_k: \Gamma \rightarrow \Gamma_k$ the quotient homomorphism. If we let $\overline{\mathbb... -
5 years
A robust version of Harper's theorem
Let $S$ be a subset of $\{0,1\}^n$ with cardinality $k$.
Denote by $\Gamma_r(S)$ the union of all Hamming balls of radius $r$ centered at points of $S$.
Harper's theorem states that $|\Gamma_r(S)|$ is minimized when $S$ is a Hamming ball (see also this question).... -
0 days
Why are polynomials of degree 24 with 20 real roots hard to find?
The ongoing SAIR Inverse Galois Problem challenge asks teams to find, for each pair $(G,r)$ consisting of a transitive subgroup $G$ of $S_{24}$ and a number $r$ such that $G$ contains an involution with $r$ fixed points, an irreducible polynomial over...
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19 days
Question about the statement of Geometric Langlands
I have started to read about Geometric Langlands from Frenkel's book
https://arxiv.org/abs/hep-th/0512172.
As said in Theorem $3$ of the book, the Langlands correspondence is stated as follows
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