Abstract
A generalized scalar-tensor theory of the Finslerian gravitational field is constructed on the basis of the fibered bundle of a base manifold and consists of two G-numbers (Grassmannian noncommutative) y +, y −, playing the role of fibres. In the framework of our approach, we study: the connection structures, torsions, curvatures and the gravitational field equations derived from variational principles of the appropriate Lagrangian densities.
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