Badges

Search Results for: Badges

jobs search resumes job seekers - veterans hire veterans portal ▾ search jobs post resumes veterans employment resources ▾ veterans hire veterans employment resources veterans employment news veterans employment events job opportunities for veterans va vocational rehabilitation employment program badges

▾ get your free member/supporter badge verified member badges and logos small business sponsor verified member badges service disabled veteran owned business (sdvosb) verified member badges and logos industry specific veteran owned business member badges ▾ business industries a through e ▾ artist vob...

https://www.veteranownedbusiness.com/577/law-firms

jobs search resumes job seekers - veterans hire veterans portal ▾ search jobs post resumes veterans employment resources ▾ veterans hire veterans employment resources veterans employment news veterans employment events job opportunities for veterans va vocational rehabilitation employment program badges

▾ get your free member/supporter badge verified member badges and logos small business sponsor verified member badges service disabled veteran owned business (sdvosb) verified member badges and logos industry specific veteran owned business member badges ▾ business industries a through e ▾ artist vob...

https://www.veteranownedbusiness.com/ks

that $v_ $ is non-degenerate. and b is ... linear-algebra trace bilinear-form asked jan at : biswarup saha silver badges bronze badges votes answers views alternating bilinear form, nilpotent map problem: where is the error?

the problem is the following: let $v$ be a finite dimensional $\mathbb{c}$-vector space, and $b : v imes v o \mathbb{c}$ a non- degenerate symmetric bilinear form. let $f : v o v$ be a ... linear-algebra bilinear-form asked dec ' at : msm silver badges bronze badges votes answers views orbit closures...

https://math.stackexchange.com/questions/tagged/bilinear-form

differential-topology smooth-functions asked yesterday quadr silver badges bronze badges votes answers views inverse function theorem for manifolds (milnor) i am reading the book topology from the differentiable viewpoint of milnor. in this book, milnor defines a smooth manifold to be a subset of some

$\bbb r^k$. for a smooth map $f:m\subset \bbb r^k o ... differential-topology smooth-manifolds smooth-functions asked feb at : quadr silver badges bronze badges votes answers views derivative of a smooth map between euclidean spaces let $f:u\subset \bbb r^k o \bbb r^l$ be a $c^\infty$ map, where $u$...

https://math.stackexchange.com/questions/tagged/smooth-functions

bronze badges votes answers views interpretation of equality of random variables?

. what ... probability probability-theory stochastic-processes random-walk asked hours ago idonknow . k gold badges silver badges bronze badges votes answers views is there an intuitive interpretation of $h(x,y) \leq h(x) + h(y)$?...

https://math.stackexchange.com/questions/tagged/probability-theory

silver badges bronze badges votes answers views norm and trace of the zeroes of an irreducible polynomial "consider the irreducible polynomial $g(x)=x^ + x^ + x+ \in \mathbb{q}[x]$ let $\alpha$ be any zero of $g$ and $ l =\mathbb{q}(\alpha) $. compute $n(\alpha- )$ and $ \operatorname{tr}(\alpha- )$

silver badges bronze badges votes answers views how to compute the minimal polynomial of the th root of unity over $\mathbb{q}_ $?...

https://math.stackexchange.com/questions/tagged/extension-field

(see for example this stackexchange post for a discussion.) is there a similar ... ordinary-differential-equations polynomials continuity asked hours ago ruben verresen silver badges bronze badges vote answer views fundamental theorem of algebra in an algebraically closed field let $k$ be a field, and

in particular, i am interested in solving $x^ - = $ in a field $k$ with $\... abstract-algebra polynomials field-theory asked hours ago luke collins gold badge silver badges bronze badges votes answer views show that the vector family $(\sin \ell x)$ with $\ell \in \mathbb r$ is linearly independent...

https://math.stackexchange.com/questions/tagged/polynomials

bronze badges votes answer views are projections of spherically symmetric distributions always spherically symmetric?

(x:y) ... algebraic-geometry projective-geometry birational-geometry asked jan at : rmdmc gold badge silver badges bronze badges votes answers views rational normal curve of degree d. let a consist of the columns of the $ imes (d+ )$ matrix $$a=egin{pmatrix} d & d- & \cdots & & \ & & \cdots & d- &d \...

https://math.stackexchange.com/questions/tagged/projective-geometry

.)$ and $k(.,y)$ to be measurable for lebesgue-almost-all $x,y \in \mathbb{r}^n$. an ... functional-analysis measure-theory reference-request stochastic-processes mathematical-physics asked hours ago thibaut demaerel silver badges bronze badges votes answers views an introduction to discrete random sets

i'm looking for an introduction (e.g. a book , a chapter thereof or a blog post) to discrete random sets. specifically, this should probably include a formal derivation of the pmf of the (... probability reference-request asked hours ago stefan perko . k gold badge silver badges bronze badges votes...

https://math.stackexchange.com/questions/tagged/reference-request

abstract-algebra ring-theory irreducible-polynomials asked hours ago kingdingeling silver badges bronze badges vote answer views is $x^a-y^b$ irreducible (over an arbitrary field $k$) if and only if $a$ and $b$ are coprime?

polynomials commutative-algebra irreducible-polynomials asked days ago user gold badges silver badges bronze badges votes answers views number of irreducible cubics over a field of $n$ elements....

https://math.stackexchange.com/questions/tagged/irreducible-polynomials