Does anyone have a good, easily available reference for Hitchin systems, in particular ones with marked points? I need to get a feel for them in a hurry…any help at all would be appreciated.

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Does anyone have a good, easily available reference for Hitchin systems, in particular ones with marked points? I need to get a feel for them in a hurry…any help at all would be appreciated.

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Rigorous trivialities is a web log about mathematics, but especially geometry, broadly construed. Contributors will be Charles Siegel, Jim Stankewicz and occasionally Matt Deland. Charles specializes in algebraic geometry, topology and mathematical physics. Jim specializes in arithmetic algebraic geometry. Matt has transitioned from algebraic geometry to work in industry.

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%d bloggers like this:

http://www.math.uchicago.edu/~mitya/langlands/hitchin/BD-hitchin.pdf

Here’s a reference.

one of my favorite refs is Donagi – Markman’s

long paper arXiv:alg-geom/9507017 –

in particular they describe the Hitchin system

with poles, also referred to as the Markman system

after Eyal’s thesis

hmm – I posted a comment yesterday

(recommending Donagi-Markman’s paper) and it

never appeared… then again same happened

at Secret Blogging, so maybe “it’s not you, it’s me”.

Hit my spam filter and I didn’t have internet access to push it through. Thanks for the references.