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Let $M$ be a $k$-dimensional embedded $C^1$-submanifold of $mathbb R^d$ with boundary.$^1$ We know that there is a countable family $((Omega_i,phi_i))_{iin I}$ of ...
Asked on 11/02/2021
1 answerMy question is about the derivation of the prolongation formula from Olver's book:"Applications of Lie groups to differential equations" Page 109. Considering a differential equation with independent variable(x) and one...
Asked on 11/02/2021 by geo sd
0 answerMurasugi in his book (Knot theory and its applications, page 60) writes:Conjecture. If $K$ is a knot, then $c(K) ge 3(br(K) - 1)$, where equality only holds when...
Asked on 11/02/2021 by R. Suwalski
1 answerI am working at the moment with a sequence of finite measures $nu_n << mu_n$ converging weakly to $nu << mu$. I have seen that if the Radon-Nikodým...
Asked on 11/02/2021 by Mushu Nrek
0 answerI am reading the book "Div, Grad, Curl, and All that" and I got to the section about curl. In this section, the author defines the curl to be$$...
Asked on 11/02/2021
2 answerI have a probabilistic graphical model (a toy example): where $B$ is a proxy variable to $A$. I...
Asked on 11/02/2021
0 answerI want to estimate the value of this sequence for large $n$ (with a reasonable lower bound and upper bound). That is, can we find a function...
Asked on 11/02/2021
3 answerRecently I was doing a physics problem and I ended up with this quadratic in the middle of the steps: $$ 0= X tan theta - frac{g}{2} frac{ ...
Asked on 11/02/2021
6 answerAssume we are on the interval $[a,b]$. Assume we have a partition of the interval ${a=x_0<x_1<x_2,<ldots x_{n+1}}$. A step-function is a function $f$ where there exists ...
Asked on 11/02/2021
4 answerLet $Omega$ be a compact Hausdorff space in $mathbb{C}^2$. Let $sigma_Omega$ be the Borel sigma algebra on $Omega$. Let $f: Omegalongrightarrowpartial mathbb{D}$ be a non...
Asked on 11/02/2021 by user531706
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