From: Marko Amnell on

"Marko Amnell" <marko.amnell(a)kolumbus.fi> wrote in message
7om21gF3p8pi0U1(a)mid.individual.net...
> Ngo Bao Chau's proof of the fundamental lemma was picked by
> Time magazine as one of the Top 10 Scientific Discoveries of 2009.
> http://www.time.com/time/specials/packages/article/0,28804,1945379_1944416_1944435,00.htm
> The full list is:
>
> 1. Our Oldest Ancestor, "Ardi"
> 2. The Human Epigenome, Decoded
> 3. Gene Therapy Cures Color Blindness
> 4. A Robot Performs Science
> 5. Breeding Tuna on Land
> 6. Water on the Moon
> 7. The Fundamental Lemma, Solved
> 8. Teleportation!
> 9. The Large Hadron Collider, Revived
> 10. A New Planet (or Brown Dwarf?) Discovered
> http://www.time.com/time/specials/packages/article/0,28804,1945379_1944416,00.html
>
> Number 8 makes the list sound more like a Top Ten
> list from David Letterman's TV show, but my question is:
> Can anyone provide a link to a good article on Ngo's
> result for non-experts? His original article is here:
>
> http://front.math.ucdavis.edu/0801.0446

There is a talk by David Ben-Zvi on the Fundamental
Lemma for a broad graduate audience at:

http://media.cit.utexas.edu/math-grasp/David_Ben-Zvi_lecture.html

"Abstract:
The Fundamental Lemma, abstract:
I will give a gentle overview of the ideas surrounding
the Fundamental Lemma and its solution by Ngo Bao-Chau
(recently ranked number 7 in Time Magazine's Top 10
Scientific Discoveries of 2009). The Fundamental Lemma
is a key ingredient in the Arthur-Selberg Trace Formula and
the entire Langlands program, with deep implications for
number theory. Its conjectural status (to quote Langlands)
"rendered progress almost impossible for nearly twenty years".
Ngo's solution is a stunning application of the analogy
between Riemann surfaces and number fields: it revolves
around Hitchin's integrable system, a construction in the
geometry of bundles on surfaces motivated by physics.
The talk will be aimed at a broad graduate audience.)"

This Web resource was brought to my attention by David Ben-Zvi.

***

While I'm on the subject, I might also say that
I asked earlier in this thread about the book
_Introduction to the Langlands Program_:

http://www.amazon.com/Introduction-Langlands-Program-Joseph-Bernstein/dp/0817632115

I ordered this book a while ago and it is a good
collection of papers.