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Q&A for professional mathematicians
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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 $n - 1$
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Hottest Questions Today - MathOverflow
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Do iterated convolutions annihilate weakly almost periodic functions with mean z...
Suppose $G$ is a countable group, such as the free group $F_2$. Let $\mu$ be a probability measure in $G$ not supported in any left coset of any proper subgroup of $G$, and let $*^n\mu=\mu*\cdots*\mu$ $n$ times. Finally, let $f:G\to[0,1]$ be a weakly...
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How much of the higher-order tail of the Cipolla asymptotic expansion for p_n do...
Let $p_n$ denote the $n$-th prime. Cipolla's classical asymptotic expansion (see Cipolla 1902; Salvy 1994; Arias de Reyna–Toulisse 2012, [arXiv:1203.5413]) gives, with $L = \log n$ and $M = \log L$,$$\frac{p_n}{n} \;=\; L + M - 1 + \frac{M - 2}{L} -...
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Integrability condition on a simple quadratic planar system
For the following planar vector field:$$\begin{cases}\dot{x}=y^2 \\\dot{y}=a_{02}y^2+a_{01}y+a_{10}x\end{cases}$$where $a_{10} \neq 0$, is it possible to prove strictly that the system has analytic first integral iff one of the two following conditions...
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Geodesic nets in simple manifolds
A simple manifold is a compact Riemannian manifold with boundary such that all geodesics are minimizing, have no conjugate points, and the boundary is convex (has positive a second fundamental form).
A geodesic net is an embedding of a finite graph in a Riemannian manifold such that each edge is a geodesic and the directions of edges at each vertex do not point in a hemisphere....
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