diffeomorphism group造句
例句與造句
- The diffeomorphism group are flows with vector fields absolutely integrable in Sobolev norm
- For each compact manifold, the diffeomorphism group is a regular Lie group.
- The diffeomorphism group are flows with vector fields absolutely integrable in Sobolev norm:
- The ( orientation-preserving ) diffeomorphism group of the circle is pathwise connected.
- Moreover, the diffeomorphism group of the circle has the homotopy-type of the orthogonal group O ( 2 ).
- It's difficult to find diffeomorphism group in a sentence. 用diffeomorphism group造句挺難的
- What is the largest subgroup of the diffeomorphism group of a talk ) 06 : 58, 11 July 2010 ( UTC)
- The diffeomorphism group equipped with its weak topology is locally homeomorphic to the space of " C r " vector fields.
- If the manifold is ?-compact and not compact the full diffeomorphism group is not locally contractible for any of the two topologies.
- These contributions of Computational anatomy to the global analysis associated to the infinite dimensional manifolds of subgroups of the diffeomorphism group is far from trivial.
- One has to restrict the group by controlling the deviation from the identity near infinity to obtain a diffeomorphism group which is a manifold; see.
- On vector fields, it is an example of a Lie bracket ( vector fields form the Lie algebra of the diffeomorphism group of the manifold ).
- Since any diffeomorphism for any topology is a special kind of permutation on the discrete events, the permutation group does contain all the different diffeomorphism groups for all possible topologies.
- Some other infinite-dimensional groups that have been studied, with varying degrees of success, are loop groups, Kac Moody groups, diffeomorphism groups, homeomorphism groups, and gauge groups.
- Its commutation relations with the diffeomorphism constraints generate the Bergmann-Komar " group " ( which " is " the diffeomorphism group on-shell, but differs off-shell ).
- The diffeomorphism group is a local symmetry and thus every geometrical or generally covariant theory ( i . e . a theory whose equations are tensor equations, for example general relativity ) has local symmetries.
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