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Applying Algebraic Topology , Geometry and Differential Geometry in nonabelian gauge |
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| Apr17-11, 12:00 PM | #1 |
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Applying Algebraic Topology , Geometry and Differential Geometry in nonabelian gauge
I 've been reading about Homotopy , homology and abstract lie groups and diff.forms and I would like to see those beautiful ideas applied on a Nonabelian Gauge Theory . Any recommendations for a textbook that apply these ideas to gauge theory ? Text books on particle Physics and QFT do not mention that . To be specific I want a text that use Algebraic Topology , Geometry and Differential Geometry to study deeply nonabelian gauge theories
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| Apr17-11, 12:39 PM | #2 |
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I quite like Nakahara's book.
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| Apr17-11, 01:45 PM | #3 |
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Thanks but what abt algebraic geometry ? Is it used in theoretical physics research?
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| Apr18-11, 01:51 AM | #4 |
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Applying Algebraic Topology , Geometry and Differential Geometry in nonabelian gauge |
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