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> constable constable served as a pro-tem moderator for at least year or through site graduation. awarded times. awarded jan ' at : to yoozer gold badges silver badges bronze badges awarded dec ' at : to jmort k gold badges silver badges bronze badges awarded may ' at : to nicole gold badges silver...

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bronze badges votes answers views can someone explain why it makes sense that the fourier transform of the dirac delta function is ?

bronze badges votes answers views what's the fourier transformation in spherical coordinates?...

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that i am thinking about it correctly. i am in the process of learning about quotient groups in pinter's "a book of abstract ... abstract-algebra group-theory proof-writing quotient-group asked hours ago s.cramer silver badges bronze badges votes answer views a question about groups, sets and subsets

$n$ is the normalizer of $h$: if $aha^{ }=... abstract-algebra group-theory proof-writing normal-subgroups asked hours ago s.cramer silver badges bronze badges votes answers views number of ways to label die with opposing faces summing to a friend and i have a disagreement about the number of unique...

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$j$-tensor on complex manifolds, i am trying to prove the following commutator relations for kähler manifolds: $$ [j,d] \;\; = \;\; d^c \hspace{ pc} [j,d^c] = -d $$ where $d$ is the ... complex-geometry kahler-manifolds asked nov ' at : mnifldz gold badges silver badges bronze badges vote answers views

bronze badges votes answer views is $ ext{sl}( ,\mathbb{c})$ a kähler manifold?...

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silver badges bronze badges votes answers views question in knot theory , the relation between the jones polynomial and the homfly polynomial how can i show that the homfly polynomial determines the jones polynomial of a link. i'll highly appreciate help. knot-theory knot-invariants asked dec ' at :

asked dec ' at : amontillado silver badges bronze badges votes answer views reference for basic examples of skein algebras i'm aware of the magic of skein algebras of surfaces only recently. it connects to knot theory in several ways. but while there's abundance of basic texts on knot theory, i cannot...

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bronze badges votes answer views multi-expression display equation: and or comma?

i am thinking about, typesetting my name and family name in my documents similar to the way tex/latex logos are typeset (not exactly, but having it a little changed), i mean having a function like \... tikz-pgf typography logos asked dec at : enthusiastic engineer gold badges silver badges bronze badges...

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to this answer, martin brandenburg told me that it is possible to derive the element structure of the coproduct $a\oplus b$ of two abelian groups $a$ and $b$, by knowing that such a ... category-theory abelian-groups direct-sum universal-property asked yesterday ender wiggins silver badges bronze badges

bronze badges votes answers views are two objects equivalent in a category when their hom sets are isomorphic?...

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questions tags users unanswered profile activity meta user network profile reputation yves daoust professional in machine vision software answers questions ~ . m people reached belgium visionforvision.eu member for years, months profile views last seen mins ago communities ( ) mathematics . k . k gold badges

silver badges bronze badges stack overflow . k . k gold badges silver badges bronze badges computer science . k . k silver badges bronze badges signal processing silver badges bronze badges freelancing silver badges bronze badges view network profile → top meta posts how to handle insistent ops?...

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.$$ now, ... real-analysis analysis measure-theory lebesgue-integral asked hours ago sl_mathguy silver badge bronze badges vote answers views how could i prove this function is lebesgue integrable i want to show that $f(x)=e^{-x}x^n$ on $[ , \infty]$ is lebesgue integrable for some positive integer $

my space (over which i ... integration functional-analysis lebesgue-integral asked yesterday gregory g silver badges bronze badges votes answers views infinity norm bound suppose $f:[ ,l]\rightarrow \mathbb{r}_+$ is smooth and $l> $. does there exist a bound $$\|f\|_{\infty}\le c\|f\|_{ }$$ where $c=...

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