Abstract
The Hilbert-Palatini variational principle is considered within the framework of the ADM formalism in a non-holonomic frame of reference. Following Palatini’s idea, the more general expression of the action is given with respect to both the arbitrary variation of the metric and to a set of first order independent variables. The equations of the Cauchy problem might be considered as constraints equations together with a further set of constraints arising from the non-holonomic formalism. The Hilbert-Palatini variational principle is obtained for a charged disgregate continuous system.
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