Noun:

স্থানীয় এবং গোত্রীয়,

trivialization's Usage Examples:

Holocaust trivialization is a metaphorical or otherwise comparative use of the word holocaust that does not refer to the Holocaust, the genocide of European.

\left\{\left(U_{i},\,\varphi _{i}\right)\right\}} is called a local trivialization of the bundle.

\psi :\pi ^{-1}(U_{\alpha })\rightarrow U_{\alpha }\times V,} called trivialization maps, such that p r 1 ∘ ψ α = π , ∀ α {\displaystyle \mathrm {pr} _{1}\circ.

Specifically, given a local trivialization of E with transition functions tij, a local trivialization of E∗ is given by the same open cover.

Specifically, one requires that the trivialization maps ϕ U : π − 1 ( U ) → U × C k {\displaystyle \phi _{U}:\pi ^{-1}(U)\to.

Trivialization or trivialisation may refer to: Trivialization (mathematics), a trivialization of a fiber bundle Trivialization (psychology), a form of.

with regard to AIDS, critics maintain that it is a form of Holocaust trivialization.

{\displaystyle \varphi } is called a local trivialization of the vector bundle.

The local trivialization shows that locally the map π "looks like" the.

There is a local trivialization of the bundle E consisting of an open cover Ui of X, and a collection.

open set U in X admits a local trivialization if and only if there exists a local section on U.

Given a local trivialization Φ : π − 1 ( U ) → U × G {\displaystyle.

mathematics, an affine bundle is a fiber bundle whose typical fiber, fibers, trivialization morphisms and transition functions are affine.

is an orientation of the vector space Ex and one demands that each trivialization map (which is a bundle map) ϕ U : π − 1 ( U ) → U × R n {\displaystyle.

takes a form Γ i = 0 {\displaystyle \Gamma ^{i}=0} with respect to this trivialization.

} {\displaystyle \{U_{i}\to X\}} in the topology, called the local trivialization, such that the restriction of P to each U i {\displaystyle U_{i}} is.

However, the values of s depend on the choice of trivialization, and so they are determined only up to multiplication by a nowhere-vanishing.

use of colour and fonts, in reaction to what Hofmann regarded as the "trivialization of colour.

over k, a k-point x on X, and taking E to be a G-bundle on XA and φ a trivialization on (X − x)A.

guarantee that there is a continuous or holomorphic trivialization, not an algebraic trivialization.