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[This article was guest authored by Frank Morgan, the vice president of the American Mathematical Society.]
The American Mathematical Society (AMS) has launched a new blog
by and for graduate students, with initial entries ranging from “Finding an Advisor” to “Getting a Job.” Although graduate students have long been institutional members of the AMS, the two groups may not always have fully appreciated each other. Graduate students sometimes wonder why they are getting all this “junk mail,” and AMS governance has had relatively minor contact with graduate students. In fact, graduate students are the future of the AMS, and conversely they need the AMS and its support for mathematics. Hence I think that it is a bright sign of the times to see the AMS launching this blog by and for graduate students. Graduate students interested in joining the editorial board or others interested in helping out can email me at Frank.Morgan@williams.edu; we seek a large and diverse board. Meanwhile check out the new blog and post some comments on the entries you find there.
This week I am in San Diego for the annual joint mathematics meeting of the American Mathematical Society and the Mathematical Association of America. I am giving two talks here. One is a lecture (for the AMS “Current Events” Bulletin) on recent developments (by Martel-Merle, Merle-Raphael, and others) on stability of solitons; I will post on that lecture at some point in the near future, once the survey paper associated to that lecture is finalised.
The other, which I am presenting here, is an address on “structure and randomness in the prime numbers“. Of course, I’ve talked about this general topic many times before, (e.g. at my Simons lecture at MIT, my Milliman lecture at U. Washington, and my Science Research Colloquium at UCLA), and I have given similar talks to the one here – which focuses on my original 2004 paper with Ben Green on long arithmetic progressions in the primes – about a dozen or so times. As such, this particular talk has probably run its course, and so I am “retiring” it by posting it here.
p.s. At this meeting, Endre Szemerédi was awarded the 2008 Steele prize for a seminal contribution to research, for his landmark paper establishing what is now known as Szemerédi’s theorem, which underlies the result I discuss in this talk. This prize is richly deserved – congratulations Endre! [The AMS and MAA also awarded prizes to several dozen other mathematicians, including many mentioned previously on this blog; rather than list them all here, let me just point you to their prize booklet.]