Nonconservative Lagrangian Mechanics: A generalized function approach

Physics – Classical Physics

Scientific paper

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To be published in Journal of Physics A: Mathematical and General, IOP Publishing Ltd. See http://www.iop.org

Scientific paper

10.1088/0305-4470/36/30/307

We reexamine the problem of having nonconservative equations of motion arise from the use of a variational principle. In particular, a formalism is developed that allows the inclusion of fractional derivatives. This is done within the Lagrangian framework by treating the action as a Volterra series. It is then possible to derive two equations of motion, one of these is an advanced equation and the other is retarded.

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