CONFERENCE
Cohomological Methods in the Theory of Algebraic Groups
31 August – 4 September 2015
In the last 15 years, the theory of algebraic groups has witnessed an ever increasing use of cohomological methods from modern algebraic geometry and algebraic topology. These new methods have led to breakthroughs in a number of classical problems in algebra, which seemed beyond the reach of earlier purely algebraic techniques. The most famous example is Voevodsky’s development of techniques from homotopy and cobordism theory in the context of motivic categories (containing schemes), which have resulted first in the solution of the Milnor conjecture and then of the more general Bloch-Kato conjecture. Another striking example of this ongoing trend is Panin and Fedorov’s proof of the Grothendieck-Serre conjecture on rationally trivial torsors in the geometric case.
The purpose of this workshop is to provide a forum for experts in the field of algebraic groups or in related areas to exchange ideas, disseminate new techniques and discuss recent developments. The workshop will be an opportunity for younger researchers to learn about open problems and state of the art techniques in this field.
The conference will also be a good occasion for congratulating A. S. Merkurjev on his 60th birthday.
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Scientific & Organizing Committee
Baptiste Calmes (Université d’Artois)
Vladimir Chernousov (University of Alberta)
Nikita Karpenko (University of Alberta)
Speakers
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