Quantization of gauge systems

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I will say that the advantage of the lattice is that rigor is not really much of an issue unless one wishes to take a continuous limit. Even so the incorporation of material on the Ising theory is helpful in this regard. I'm going to guess there will be no good introductory texts at that level that will be all that useful.

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You will probably have to delve into the physics literature particularly, review articles. Although, a lot of lattice QCD stuff is written for experimentalists who know little formal QCD or math, so you should be able to find something reasonably accessible for a beginning step. The text "Differential Geometry, Gauge Theories, and Gravity" is sufficient for the geometric part of the mathematical background of gauge theories in general, and even has a paragraph about lattice QCD! And applying this formalism to lattice QCD isn't "hard" thus, a paragraph ;.

However, the "quantum" part of QCD is not covered by the classical gauge theories described in that text, and to really understand that you have to know QCD.

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As for the physical intuition of what's going on, I doubt you will get much without a reasonable understanding of quantum field theories in general. You certainly can't get an understanding of these without losing rigor, since there is not yet a rigorous version of QFT there are some very good books out there that do rigorously what we can do rigorously, but that is not much. Lattice QCD is on much better footing, but you do lose a lot of the intuition skipping straight to that.

So I would suggest going to the arxiv, and trying to find a good review article that makes you happy, and then check out its references when you get confused.

Kevin Costello - Integrable systems and quantum groups from quantum field theory

But if you want to really develop a physical intuition for what's going on, I think that would be a lot of work. Offhand, the book mentioned by Steve looks good, but if it is good for you or not depends on your background. And by math standards it does not look particularly mathematical. Tony Phillips, a topologist at Stony Brook who taught me differential topology when I was a first-year graduate student, has worked on lattice gauge theory since the mid-to-late s. You can try to take a look at his papers on MathSciNet on this topic.

His language is certainly geometrical. Please select Ok if you would like to proceed with this request anyway. WorldCat is the world's largest library catalog, helping you find library materials online.

Quantization of Gauge Systems, Book by Marc Henneaux (Paperback) | zielizuscoha.gq

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BRST quantization

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