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I am asking for reference about the large deviation principle (LDP) for the occupation time of a Brownian motion/bridge. Let $f:mathbb{R} to mathbb{R}$ be smooth and compactly supported. My...
Asked on 01/26/2021 by lye012
1 answerSuppose I fairly shuffle a deck of 52 playing cards, and I want to generate some bits. You could look at each pair of cards, see which is higher or...
Asked on 01/24/2021 by Zachary Vance
1 answerLet $K subset mathbb{R}^n$, it may be that $K$ is "very thin" (e.g. $K$ is a $k$-dimensional affine subset of $mathbb{R}^n$, with $k ll...
Asked on 01/24/2021 by Sébastien Loisel
0 answerI'm reading the paper "High direct image of dualizing sheaf" of professor Kollar. I summarizing my questions as follows: Let $f:Xrightarrow Y$ be surjective projective morphism between smooth projective...
Asked on 01/24/2021 by xin fu
0 answerIt's known that we have global failures of GCH---for example, where $forall lambda(2^lambda = lambda^{++})$---given suitable large cardinal axioms. My question is whether we can have global failures of...
Asked on 01/24/2021 by Sam Roberts
1 answerI'm studying a quasi-steady force model (for a 2D problem) published in a fluids journal, and one of the torque terms is a bit perplexing: the term is a product...
Asked on 01/24/2021 by user114331
2 answerBeing nonseparable Banach space is in fact nothing special: one meets the firstexamples in the standard functional analysis course, when one learns about$ell^p$ or $L^p[0,1]$ spaces-these...
Asked on 01/23/2021 by truebaran
6 answerThis question is related to this one: Connectedness of the set having a fixed distance from a closed set. Suppose $F$ is a closed and connected set in...
Asked on 01/23/2021 by M. Rahmat
1 answerA group G is said to have a property F if there exists a finite aspherical CW-complex of which it is the fundamental group (according to wikipedia). question: is there...
Asked on 01/21/2021 by Ofra
1 answerAssume, $M_i$ are random symmetric positive semi-definite matrices and there exists $ 0 < mu_1 leq mu_2 $ such that $mu_1 |x|^2 leq x^TE[M_i]x leq mu_2 |x|^2$...
Asked on 01/20/2021 by Ripon
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