Normal bundle information

geometry, a field of mathematics, a normal bundle is a particular kind of vector bundle, complementary to the tangent bundle, and coming from an embedding (or...

branch of mathematics, the stable normal bundle of a differentiable manifold is an invariant which encodes the stable normal (dually, tangential) data. There...

the normal cone of a subscheme of a scheme is a scheme analogous to the normal bundle or tubular neighborhood in differential geometry. The normal cone...

submanifold of a smooth manifold is an open set around it resembling the normal bundle. The idea behind a tubular neighborhood can be explained in a simple...

extension), used heavily in cryptography Normal bundle Normal cone, of a subscheme in algebraic geometry Normal coordinates, in differential geometry, local...

A right bundle branch block (RBBB) is a heart block in the right bundle branch of the electrical conduction system. During a right bundle branch block...

closed manifold. In particular, X has a good candidate for a stable normal bundle and a Thom collapse map, which is equivalent to there being a map from...

The bundle of His (BH): 58  or His bundle (HB): 232  (/hɪs/ "hiss") is a collection of heart muscle cells specialized for electrical conduction. As part...

canonical bundle of a non-singular algebraic variety V {\displaystyle V} of dimension n {\displaystyle n} over a field is the line bundle Ω n = ω {\displaystyle...

of a Chern class, or stands in relation to it as a conormal bundle does to a normal bundle. The Todd class plays a fundamental role in generalising the...

trivialisation of the normal bundle, and also for an abstract (that is, non-embedded) manifold with a given stable trivialisation of the tangent bundle. A related...

systems termed the normal equations. When solving the minimization problems arising in the framework of bundle adjustment, the normal equations have a sparse...

TX|_{Y}\to N_{Y/X}\to 0,} which can be used as a definition of the normal bundle N Y / X {\displaystyle N_{Y/X}} to Y {\displaystyle Y} in X {\displaystyle...

and differential topology is a topological space associated to a vector bundle, over any paracompact space. One way to construct this space is as follows...

Humble Bundle, Inc. is a digital storefront for video games, which grew out of its original offering of Humble Bundles, collections of games sold at a...

closed totally convex, totally geodesic embedded submanifold whose normal bundle is diffeomorphic to M. Such a submanifold is called a soul of (M, g)...

S^{1}} -bundle over a nilmanifold is a nilmanifold. It also can be defined as a factor of a connected nilpotent Lie group by a lattice. Normal bundle: associated...

case it is a quadratic form on the tangent space with values in the normal bundle and it can be defined by I I ( v , w ) = ( ∇ v w ) ⊥ , {\displaystyle...

and there is no intrinsic notion of a normal bundle, but instead there is an intrinsic stable normal bundle. The n-sphere Sn is a generalisation of...

as the projectivization of the normal bundle of Z in X. Since E is a smooth divisor, its normal bundle is a line bundle. It is not difficult to show that...

In mathematics, a vector bundle is a topological construction that makes precise the idea of a family of vector spaces parameterized by another space X...

N_{M_{1}}V\setminus V\to N_{M_{2}}V\setminus V\cong N_{2}\setminus V,} where each normal bundle N M i V {\displaystyle N_{M_{i}}V} is diffeomorphically identified with...

the left bundle branch means that it takes longer than normal for the left ventricle to fully depolarise. This can be due to a damaged bundle branch that...

the tangent bundle (the number of dimensions that you can move on the submanifold), the codimension is the dimension of the normal bundle (the number...