
In this paper Miron's \(d\)(distinguished)-gauge connections are generalized in such a way that the usual invariance conditions are no longer required. Local coordinates of the space are divided into 3 parts. Consequently the tangent bundle splits into the sum of 3 bundles (Whitney sum) as well. Then curvature tensors and the Ricci equations are obtained.
generalized gauge connection, Ricci equation, Finsler connection, Local differential geometry of Finsler spaces and generalizations (areal metrics), curvature tensor
generalized gauge connection, Ricci equation, Finsler connection, Local differential geometry of Finsler spaces and generalizations (areal metrics), curvature tensor
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