Un théorème de Liouville pour les algèbres de Jordan
We present a general geometrical theory of uniform bodies which includes three-dimensional Cosserat bodies, rods and shells as particular cases. Criteria of local homogeneity are given in terms on connections.
In this note we prove that any integral closed -form , , on a m-dimensional manifold , , is the restriction of a universal closed -form on a universal manifold as a result of an embedding of to .