‘Affine Schubert Calculus’ refers to an extension of Schubert calculus to affine Grassmannians and affine flag varieties. The new approach to affine Schubert calculus is made possible by the recent discovery of certain explicitly defined symmetric functions called k-Schur functions. The k-Schur functions, which arose in the study of the seemingly unrelated Macdonald theory, were recently shown to be connected to the geometry and topology of the affine Grassmanian.
This event consists of a summer school and workshop to be held at Fields Institute over a nine day period. The period July 7-10 will be dedicated to the summer school, with July 11 as a free day and followed by another 4 days of workshop that will consist of contributed talks. The purpose of the summer school is to highlight some of the major developments of the Affine Schubert Calculus related to k-Schur functions with survey presentations and tutorials. The workshop portion of the event will highlight some recent related research.
I’m going to this one.
& Categorification conference at Stony Brook, June 21-25, 2010.
We have finally started advertizing the conference; please mention it
to your colleagues and graduate students who might be interested.
The conference website is
I'm going to this next weekend.
Workshop on Lie Theory
and its Applications will be held at Carleton University, Ottawa,
February 26-28, 2010. This Workshop is sponsored by the Fields Institute.
The web-page for the Workshop is:
Roman Bezrukavnikov (MIT) [to be confirmed]
Jonathan Brundon (Oregon)
Ivan Losev (MIT)
We plan to have approximately 12 one-hour talks at this Workshop. We will
follow an Oberwolfach approach - apart from the Keynote speakers, the
rest of the programme will be specified only during the Workshop.
I will be going to this on.
“Connections in Geometry and Physics”,
To be held on 7-9 May, 2010, at the Perimeter Institute for Theoretical Physics, in Waterloo, Ontario, Canada.
The objective of the workshop is to bring together researchers who work at the interface between geometry and physics. The first meeting of the workshop was held in May 2009, to great success, and the talks covered topics from geometric analysis, moduli space theory, and symplectic geometry. In 2010, we plan to focus on the following main areas: mathematical general relativity, gauge theory, and mirror symmetry.