# affine bundle造句

## 例句與造句

- with respect to the
*affine bundle*coordinates ( 2 ). - For instance, the tangent bundle TX of a manifold X naturally is an
*affine bundle*. - (ii ) There is an
*affine bundle*atlas of Y \ to X whose local trivializations morphisms and transition functions are affine isomorphisms. - By a morphism of
*affine bundles*is meant a bundle morphism \ Phi : Y \ to Y'whose restriction to each fiber of Y is an affine map. - In particular, every vector bundle Y has a natural structure of an
*affine bundle*due to these morphisms where s = 0 is the canonical zero-valued section of Y. - It's difficult to find
*affine bundle*in a sentence. 用*affine bundle*造句挺難的 - With respect to
*affine bundle*coordinates ( x ^ \ lambda, y ^ i ) on Y, an affine connection \ Gamma on Y \ to X is given by the tangent-valued connection form - An
*affine bundle*Y \ to X is a fiber bundle with a reducible to a general linear group GL ( m, \ mathbb R ), i . e ., an affine bundle admits an atlas with linear transition functions. - An affine bundle Y \ to X is a fiber bundle with a reducible to a general linear group GL ( m, \ mathbb R ), i . e ., an
*affine bundle*admits an atlas with linear transition functions. - Being a vector bundle, the tangent bundle TX of an n-dimensional manifold X admits a natural structure of an
*affine bundle*ATX, called the " affine tangent bundle ", possessing bundle atlases with affine transition functions. - Every
*affine bundle*morphism \ Phi : Y \ to Y'of an affine bundle Y modelled on a vector bundle \ overline Y to an affine bundle Y'modelled on a vector bundle \ overline Y'yields a unique linear bundle morphism - Every affine bundle morphism \ Phi : Y \ to Y'of an
*affine bundle*Y modelled on a vector bundle \ overline Y to an affine bundle Y'modelled on a vector bundle \ overline Y'yields a unique linear bundle morphism - Every affine bundle morphism \ Phi : Y \ to Y'of an affine bundle Y modelled on a vector bundle \ overline Y to an
*affine bundle*Y'modelled on a vector bundle \ overline Y'yields a unique linear bundle morphism