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Haefliger structure : ウィキペディア英語版
Haefliger structure
In mathematics, a Haefliger structure on a topological space is a generalization of a foliation of a manifold, introduced by . Any foliation on a manifold induces a Haefliger structure, which uniquely determines the foliation.
==Definition==
A Haefliger structure on a space ''X'' is determined by a Haefliger cocycle. A codimension-''q'' Haefliger cocycle consists of a covering of ''X'' by open sets ''U''α, together with continuous maps Ψαβ from
''U''α ∩ ''U''β to the sheaf of germs of local diffeomorphisms of R''q'', satisfying the 1-cocycle condition
:\displaystyle\Psi_(u) = \Psi_(u)\Psi_(u) for u\in U_\alpha\cap U_\beta\cap U_\gamma.
More generally, ''C''''r'', PL, analytic, and continuous Haefliger structures are defined by replacing sheaves of germs of smooth diffeomorphisms by the appropriate sheaves.

抄文引用元・出典: フリー百科事典『 ウィキペディア(Wikipedia)
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