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Good day to all!Let me consider equation$$frac{partial u}{partial t}=frac{partial }{partial x}left(f(u)frac{partial u}{partial x}right)+g(u)$$where $tin(0,+infty),xin [a,b]$ and $f(u),g(u)$ are smooth bounded functions. In addition,...
Asked on 12/20/2021 by Vertum
0 answerThese are the definitions I have found: Semiconnected: if, and only if, for any pair of nodes, either one is reachable from the other, or they are mutually reachable. Weakly...
Asked on 12/20/2021 by Maximilian Levine
2 answerThis may be a slightly trivial question but I got stuck on it for a while and would be grateful if someone can point out the catch to me. The...
Asked on 12/20/2021
2 answerIf $|{z}|=maxbig{|{z}+2|,|{z}-2|big}$, then (a) $|{z}-bar{z}|=1 / 2$. (b) $|{z}+overline{{z}}|={2}$. (c) $|{z}+overline{{z}}|=1 / 2$. $({d})|{z}-overline{{z}}|={2}$.My approach $|z|=|z+2|$$Rightarrow {zoverline{z}}=({z}+2)(overline{{z}}+2)$ $Rightarrow {z}+{overline{z}}=-2 Rightarrow|{z}+{overline{z}}|=2$...
Asked on 12/18/2021
2 answerIs there an explicit solution to $a^x+b^x=1$? Where $a, b in [0, 1]$ and $a+b le 1$. I've been playing around with this equation, but I...
Asked on 12/18/2021
4 answerI have tried it in the following manner-Assume $A$ is not open. Then $exists xin A$ such that $xnotin A^circ$ i.e. $forall epsilon>0, B(x,epsilon)notsubset A$...
Asked on 12/18/2021 by MathBS
2 answerDefinition Let ${f_{lambda}:lambdainLambda}$ be a collection of functions in $L^{1}(Omega,mathcal{F},mu)$. Then for each $lambdainLambda$, by the dominated convergence theorem and the integrability of $f_{lambda}$,begin{align*}...
Asked on 12/18/2021 by user0102
2 answer$G$ acts faithfully on $Omega$, $Aleq G$, $A$ transitive on $Omega$. Then $|C_G(A)|$ is a divisor of $|Omega|$. If in addition $A$...
Asked on 12/18/2021 by stf91
1 answerIn 1984 old Book "Instantons_And_Four-Manifolds_Instantons and 4-Manifolds" in p.1 by Dan Freed and Karen Uhlenbeck: it says "In 1968 Kirby and Siebenmann determined that for a topological manifold M of...
Asked on 12/18/2021
0 answerThe following CDF,begin{equation}F_{y}(x) = 1- Big( frac{ (1-phi) x}{phi (k-1)}+1Big)^ {1-k} e^{- frac{x}{phi y}}end{equation} is approximated for $k rightarrow infty$ as follows...
Asked on 12/18/2021 by Mina Kay Nak
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