transition map造句
造句與例句
手機版
- The transition map between these two charts is the multiplicative inverse.
- There are usually strong demands on the consistency of the transition maps.
- These are indeed standard conditions in fiber bundle theory ( see transition map ).
- The dashed lines show how these transitions map onto features that can be observed experimentally.
- Accordingly, this gives a complex structure by requiring the transition maps to be holomorphic.
- The manifold is constructed by specifying an atlas, which is itself defined by transition maps.
- For smooth manifolds the transition maps are analytic ( they can be expressed as power series ).
- Intuitively, the transition maps indicate how to glue two planes together to form the Riemann sphere.
- An equivalent definition of a flat bundle is the choice of a trivializing atlas with locally constant transition maps.
- Poincar?s notion of a'chain of manifolds'is a precursor to the modern notion of transition map.
- It's difficult to see transition map in a sentence. 用transition map造句挺難的
- A point of the manifold is therefore an equivalence class of points which are mapped to each other by transition maps.
- The maps that relate the coordinates defined by the various charts to one another are called " transition maps ."
- The transition maps on this atlas are defined from the transition maps on the original manifold, and retain the original differentiability class.
- The transition maps on this atlas are defined from the transition maps on the original manifold, and retain the original differentiability class.
- If the transition maps between charts of an atlas preserve a local trivialization, then the atlas defines the structure of a fibre bundle.
- A ( G, X )-structure on a topological space M is a manifold structure on M whose transition maps belong to G.
- They are normally defined as topological manifolds with an atlas, whose transition maps are smooth, which is used to pull back the differential structure.
- A " holomorphic atlas " is an atlas whose underlying Euclidean space is defined on the complex field and whose transition maps are biholomorphic.
- Effros, Handelman, and Shen proved in 1980 that dimension groups are exactly the direct limits of simplicial groups, where the transition maps are positive homomorphisms.
- This can be illustrated with the transition map " t " = 1 D " s " from the second half of the circle example.
- 更多造句: 1 2
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