Does anybody knows about good overview on intersection theory. The book of Fulton has very hard language. Does there exist simple overview on this topic with many examples?
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Dear Klim, when you say "the" book, i suppose you mean Intersection Theory published by Springer . However Fulton has written a much more elementary overview called Introduction to Intersection Theory in Algebraic Geometry, published by the AMS in their Regional Conference Series in Mathematics , Number 54, which is only 74 page long and quite friendly. There is also a great survey of Intersection Theory by Joël Riou here and Archibald's Master Thesis on Intersection Theory for surfaces there. |
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This is certainly not an overview of intersection theory as a whole, but for its classical roots I highly recommend:
I found this article to be both completely lucid and completely fascinating -- and I am someone who, in general, has no great interest in intersection theory or (especially) Schubert calculus. |
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Eisenbud and Harris are coming out with a book on intersection theory, "3264 and all that", and if you know Harris's style at all, you'll know it's chock full of down-to-earth examples that should be right along the lines of what you're looking for. (Sorry to recommend a book that's not strictly speaking published yet, but it does sound like exactly what you're asking!) |
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