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I was looking for a book that would explain

*classical*field theory in a Hamiltonian setting. What I mean by this is that there be no *actions* around, no *Lagrangians* and *Legendre transforms* to define the Hamiltonian and so on. What I'm looking fo is an exposition of (classical) field theory that starts with the Hamiltonian and the Poisson bracket, from which one can obviously derive the equations of motion and everything else. In this setting I can then *quantize* the theory in the usual way. And if the exposition is mathematically (semi-)rigorous, even better!

Can anyone suggest a reference? Review paper, book or similar?

(Mods, sorry if the post is not in the appropriate forum. It seemed the most appropriate to me as I'm interested in the quantization of the theory.)