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mma
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I saw a nice formulation of the variation on odd dimensional manifolds in the paper of http://arxiv.org/abs/math-ph/0401046" :
The referenced book of Arnold uses completely different formalism than this.
I don't see clearly the connection between the traditional calculus of variations and this formulas (for example, where are the boundary conditions here ? Why only closed curves are considered?). Could somebody offer a book or other resource that uses the same formalism for the calculus of variations?
The referenced book of Arnold uses completely different formalism than this.
I don't see clearly the connection between the traditional calculus of variations and this formulas (for example, where are the boundary conditions here ? Why only closed curves are considered?). Could somebody offer a book or other resource that uses the same formalism for the calculus of variations?
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