Prof. Shiu-chun Wong's Cocktail Seminar

I will be there too. But like Yi, I will also book my own room. See you all there Best, Jingzhou On

http://www.liberation.fr/sciences/2014/11/13/alexandre-grothendieck-ou-la-mort-d-un-genie-qui-voulait

Hey all, this is a reminder to those of you who might be interested in coming over for a short

Hey all, Hope you are having a gorgeous summer. I would wonder if anyone could access Igor

Thank you very much, Ah Ding! On Tuesday, March 12, 2013 11:42:22 AM UTC-5, Dingxin Zhang wrote: 阿东

Congratulations! Such a cute baby! I vote the name: D-Module. Best, Yaping On Sun, Dec 9, 2012 at 12:

Hi, Yaping, Your information has been updated. Thanks very much for your help! best regards, Zhou

Sorry, I don't plan to go back to China this summer. Yinbang On Wed, May 16, 2012 at 3:21 PM,

topology people... > Dear ALL, > > I hope everybody is having a great summer. This fall,

Dear Xue Ke, Please let me correct myself. I have no idea what happen for real Grassmanian. All I

I mean milnor's book Characteristic Classes ( It is an exercise of Chapter 14 or 15, I do not

I'm SO INTERESTED IN! On Fri, Feb 25, 2011 at 12:13 PM, Liwei Chen <chenl...@gmail.com>

I just have some suggestions on not reading some books. Do not read Forster, Do not read Hartshorne

Hi all, I find that there is a very nice summer school on the moduli spaces of Riemann surfaces this

love affair with the zeta function 在 2010年12月23日 下午1:57，Pan Xuanyu <zh...@yahoo.com.cn>写道：

Dear senior, I am writing to turn to you for help. The following is the link to an article which

Hi, Xudong, It's attached! Best, Gufang On Wed, Dec 1, 2010 at 7:17 PM, zheng xudong <hacken.

Hi Ke, Newstead's book is attached. It's not well-printed but still readable, at least to me.

A good reference for those geometrical "things" is Mumford's Red book,namely , Chapter

Dear seniors, Do you have some idea to prove the exercise 1.11 in Chapter 1 of Hartshorne? I'd be

I agree with Zhu yi.....You could also concentrate on some famous theorems such as deRahm Theorem

Thanks a lot. To compare different cohomology is one of my thought. The matter I am afraid is that it

Hi, Xudong, In my experience, all cech stuff finally goes into the spectral sequence. To give more

sigh...someone got to find a way to cure parkinson

You can find more about PEL Shimura varieties in Lan, Kaiwen's thesis. Milne has many good papers

Hi, Yingbang, Your proposal for the thesis sounds very fun. I dont know much on the L-functions but

New Summer School in Salt Lake City just before the Snowbird http://www.math.utah.edu/vigre/

Thanks, 胤榜. Now I can post megn again.

Dear all, I wonder whether or not every closed manifold is homotopic with an algebraic variety over R

I see! Thanks a lot! Best, Gufang 2009/10/21 Yi Zhu <math...@gmail.com> Hi, Gufang, This is