SITE MAP

. . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . .

SEARCH

. . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . .

SHORTCUT:


Dyson’s Theorem for the Product of Two Curves

Cohomological Approaches to Rational Points
March 26,2006 03:45 PM to 04:45 PM
Speakers:
Gasbarri, Carlo
VMath - The Next Generation for Math Lectures on Streaming Video

Abstract:

We shall speak on an analogue of Dyson’s theorem for the product of two curves. This gives
a self-contained, new proof of Siegel’s theorem on integral points on hyperbolic curves. This proof does not
rely upon Roth’s theorem, the Mordell-Weil theorem or linear forms in logarithms. In the final part of the
talk effectiveness will be discussed.

Lecture #12266

Need help? Visit our help pages at http://www.msri.org/communications/vmath/hints

 

Streaming Video

This is a high quality streaming video encoded with MPEG-4 and with 640x480 resolution.
  • Windows and Mac users, QuickTime 6.5 or later required
  • Linux users, please see our Linux Help Page on how to view our streaming videos
Follow this link to   --- Watch the Video Now Via Streaming Video ---

Download QuickTime File

You can download the QuickTime file here. Right click on the link and "Save As..." to save to your local computer.
12266-12266-QuickTime.mov   (431 MB)

Create a DVD

You can download the video and audio files here. Please note that you need both files to create a DVD. Right click on the link and "Save As..." to save to your local computer. You can find instructions on how to create a DVD on our help page at http://www.msri.org/communications/vmath/author

12266-12266-DVD PCM Audio.aiff   (636 MB - Audio Only)
12266-12266-MPEG-2 120min High Quality Encode.m2v   (1450 MB - Video Only)

Buy the DVD

If none of the options work for you, you can always buy the DVD of this lecture.

If you would like to purchase a copy of this video for $15+shipping, please Click Here!


See more of our Streaming Videos on our main VMath - Streaming Video page.