Now Australia's Biggest Toy Shop

Turn your Clutter Into Cash with SmartSell.TM Book a Courier Pickup Today!

Fourier-Mukai Transforms in Algebraic Geometry


Product Description
Product Details

Table of Contents

Preface ; 1. Triangulated categories ; 2. Derived categories: a quick tour ; 3. Derived categories of coherent sheaves ; 4. Derived category and canonical bundle I ; 5. Fourier-Mukai transforms ; 6. Derived category and canonical bundle II ; 7. Equivalence criteria for Fourier-Mukai transforms ; 8. Spherical and exceptional objects ; 9. Abelian varieties ; 10. K3 surfaces ; 11. Flips and flops ; 12. Derived categories of surfaces ; 13. Where to go from here ; References ; Index

About the Author

Daniel Huybrechts completed his Ph.D. in 1992 at the Universitat Berlin. He is now a professor at the Institut de Mathematiques de Jussieu, Universite Paris VII.


It is a very good starting point to explore open problems related to derived categories, such as for example moduli space problems and birational classification. * Marcello Bernardara, Zentralblatt MATH Vol 1095 *

Ask a Question About this Product More...
Write your question below:
Look for similar items by category
Home » Books » Science » Mathematics » Geometry » Algebraic
How Fishpond Works
Fishpond works with suppliers all over the world to bring you a huge selection of products, really great prices, and delivery included on over 25 million products that we sell. We do our best every day to make Fishpond an awesome place for customers to shop and get what they want — all at the best prices online.
Webmasters, Bloggers & Website Owners
You can earn a 5% commission by selling Fourier-Mukai Transforms in Algebraic Geometry (Oxford Mathematical Monographs) on your website. It's easy to get started - we will give you example code. After you're set-up, your website can earn you money while you work, play or even sleep! You should start right now!
Authors / Publishers
Are you the Author or Publisher of a book? Or the manufacturer of one of the millions of products that we sell. You can improve sales and grow your revenue by submitting additional information on this title. The better the information we have about a product, the more we will sell!
Back to top