Algebrabundle
In mathematics , an algebrabundle is a fiber bundle whose fiber s are algebra over a field algebra s and local ... isomorphism s. Since algebras are also vector space s, every algebrabundle is a vector ..
Lie algebrabundle
In Mathematics , a weak Lie algebrabundle math xi xi, p, X, theta , math is a vector bundle math xi ... induces a Lie algebra structure on each fibre math xi x , math . A Lie algebrabundle math xi xi, p ..
Bundle
Wiktionary bundleBundle may refer to In mathematics Fiber bundle , in particular in topology, a space that looks locally like a product space seealso Category Fiber bundles Bundle mathematics , a generalization ..
*-algebra
self adjoint or Hermitian . One can define a sesquilinear form over any ring. algebra A algebra A is a ring that is an associative algebra over another ring R , with the agreeing on math R subset A math ..
Algebra
pp move vandalism small yes otheruses4 the branch of mathematics Algebra is a branch of mathematics concerning ... . Together with geometry , mathematical analysis analysis , combinatorics , and number theory , algebra ..
Adjoint bundle
In mathematics , an adjoint bundle is a vector bundle naturally associated to any principal bundle . The fibers of the adjoint bundle carry a Lie algebra structure making the adjoint bundle into an algebra ..
Normal bundle
In differential 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 immersion . Definition Riemannian ..
Clifford bundle
In mathematics , a Clifford bundle is a algebrabundle whose fibers have the structure of a Clifford algebra and whose local trivialization s respect the algebra structure. There is a natural Clifford ..
Spinor bundle
theories of spin , and the mathematics of Clifford algebra s, that in a sense are kinds of twisted ... bundle over M is a vector bundle over M such that its fiber bundle fiber is a spinor representations ..
Frame bundle
Unreferenced date August 2008 In mathematics , a frame bundle is a principal fiber bundle F E associated to any vector bundle E . The fiber of F E over a point x is the set of all ordered basis ordered ..
Tangent bundle
Image Tangent bundle.svg right thumb Informally, the tangent bundle of a manifold in this case a circle ... overlapping manner bottom . In mathematics , the tangent bundle of a differentiable manifold smooth ..
Surface bundle
In mathematics , a surface bundle is a fiber bundlebundle in which the fiber is a surface . When the base ... bundle over the circle . See also Mapping torus Category Geometric topology es Surface Bundle ..
Tensor bundle
Unreferenced date August 2008 In mathematics , the tensor bundle of a manifold is the direct sum of all tensor products of the tangent bundle and the cotangent bundle of that manifold. To do calculus on the tensor ..
Tautological bundle
In mathematics , tautological bundle is a term for a particularly natural vector bundle occurring over a Grassmannian , and more specially over projective space . Canonical bundle as a name dropped out ..
Exterior bundle
In mathematics , the exterior bundle of a manifold M is the subbundle of the tensor bundle consisting ... independent derivative on it, namely the exterior derivative . Section fiber bundle Section s of the exterior ..
Dual bundle
In mathematics , the dual bundle of a vector bundle &pi E &rarr X is a vector bundle &pi E &rarr X whose fibers are the dual space s to the fibers of E . The dual bundle can be constructed using the associated ..
Circle bundle
In mathematics , a circle bundle is a fiber bundle where the fiber is the circle math mathbf S 1 math , or, more precisely, a principal bundle principal U 1 bundle . It is homotopically equivalent to a complex ..
Vertical bundle
In mathematics , the vertical bundle of a smooth fiber bundle is the subbundle of the tangent bundle ... fiber bundle over a smooth manifold M and e &isin E with &pi e x &isin M , then the vertical ..
Bundle conductor
In power engineering , a bundle conductor is a number of Conductor material conductors in parallel. Bundle ... sizes. Therefore, bundle conductors may carry more current for a given weight. More important ..
Vote Bundle
The Vote Bundle is the name given to the collection of paperwork issued to Members of Parliament Members of the British House of Commons on a daily basis whilst the House is sitting. This bundle usually ..
Bundle (mathematics)
In mathematics , a bundle is a generalization of a fiber bundle dropping the condition of a local product structure. The requirement of a local product structure rests on the bundle having a topological ..
Horizontal bundle
In mathematics , in the field of differential topology , given &pi E &rarr M , a smooth fiber bundle over a smooth manifold M , then the vertical bundle V E of E is the subbundle of the tangent bundle ..
Cotangent bundle
In mathematics , especially differential geometry , the cotangent bundle of a smooth manifold is the vector bundle of all the cotangent space s at every point in the manifold. It may be described also ..
Bachmann's bundle
Bachmann s bundle is one of the four conduction tracts that make up the atrial conduction system of the heart ... of the heart. Bachmann s bundle originates in the sinoatrial node and is the only tract that conducts ..
Tractor bundle
In conformal geometry , the tractor bundle is a particular vector bundle constructed on a conformal manifold ... group see associated bundle . The term tractor is a portmanteau of Tracey Thomas and twistor , the bundle ..
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