Badges woven in the strips

Badges woven in the strips

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context of the problem in the book of noureddine atalla and franck sgard, finite element and boundary methods in structural acoustics and vibration, especially in the finite elements part, a few ... jacobian finite-element-method quadrature asked feb at : alexandre piccini votes answers views d quadrature
' at : vob silver badges bronze badges vote answer views gaussian quadrature points i am trying to determine the transformation necessary to map a given set of gauss points on the interval $[a,b]$ to the corresponding gaussian quadrature points on the interval $[α,β]$. here is what i ... proof-verification...
https://math.stackexchange.com/questions/tagged/quadrature
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badges votes answers views clarifications about defining parallel transport on the associated bundle i'm trying to learn about defining parallel transport in the associated bundle. i am following this link- on page , near the bottom, they write ... vector-bundles connections asked jan at : fierydemon
the levi-civita connection is defined by the koszul formula to be independent of the metric. this applies to both riemannian and pseudo-riemannian metrics. in the latter, this is known as the miracle ... connections semi-riemannian-geometry asked dec ' at : kolten bronze badges vote answer views christoffel...
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of the unit square such that the domain in $t$ is in $[ ]$. i know that we can have a parametrization of the unit square like egin{equation} egin{cases}... calculus geometry curves parametrization asked days ago lordvader silver badges bronze badges votes answers views finding a non-arbitrary version
asked feb at : nilotpal kanti sinha . k gold badges silver badges bronze badges votes answer views length of a polar curve $r = f heta$ determine an expression for the length of the curve $r = f( heta)$ between $ heta = a$ and $ heta = b$. i think i will need to convert to rectangular coordinates in...
https://math.stackexchange.com/questions/tagged/curves
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
$ over $\mathbb{c}$ define the same function iff they have the same coefficients the proof of this in my textbook is nonsensical to me, and extraordinarily frustrating. i ... polynomials asked hours ago coreyman silver badges bronze badges votes answer views how should cayley's resolvent be used in order...
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elements of $f$ are differentiable in $(a,b)$. prove if exists $m> $ such that $|f'(t)|\leq m\,\forall\,f\in f$ and for all $t\in(a,b)$ then $f$ is ... real-analysis continuity equicontinuity asked nov ' at : bvss gold badge silver badges bronze badges votes answer views show the set of polynomials
equicontinuity asked nov ' at : h s bronze badges votes answer views show that $\{\sin(nx) \; \mid \; n \in n\}$ is not equicontinuous at $x= $ [closed] show that $\{\sin(nx) \; \mid \; n \in n\}$ is not equicontinuous at $x= $ i have not fully grasped the concept of equicontinuity and uniform equicontinuity...
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i am following krillov's lectures on the orbit method. he says that given the adjoint representation of a lie group $g \mapsto ad(g)$ that the coadjoint representation is the dual representation ... representation-theory lie-groups lie-algebras asked yesterday matthew silver badges bronze badges votes
i have found the parametric representation of $su( )$ in this question. in this representation $su( )$ matrix representation has the property $$ u^{\dagger}ju = j $$ here $u \in su( )$ and $j= ... matrices representation-theory lie-groups asked feb at : galilean bronze badges vote answers views irreducible...
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