Nonlinear realizations of the (super)diffeomorphism groups, geometrical objects and integral invariants in the superspace

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It is shown that vielbeins and connections of any (super)space are naturally described in terms of nonlinear realizations of infinite - dimensional diffeomorphism groups of the corresponding (super)space. The method of construction of integral invariants from the invariant Cartan's differential $Ω$ - forms is generalized to the case of superspace.
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