Two versions of the KV-cohomology are presented and some algebraic and geometrical applications are given.
We will see some applications to stochastic manifold. As a
consequence, we can apply these ideas in Lorentzian geometry, in
particular in the theory of null hypersurfaces where it is defined a non
Levi-Civitta connection as an auxiliary tool, and so, there is a
stochastic structure.
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