Noether's impact on mathematics is huge. Besides algebra, Noether also contributed crucially to conservation laws, invariant theory, representation theory, number theory, and algebraic topology. Her period in Gottingen was especially influential. Her work and the works of the Noether boys have changed the landscape of mathematics, and her emphasis on the underlying abstract algebraic aspect of mathematics is now an integral part of mathematics. This year 2016 is special since it is 100 years after Noether went to Gottingen on the invitation of Hilbert and Klein. In view of this, this conference is organized to understand better the current status of fields influenced by Noether (such as commutative algebra, representation theory, number theory, algebraic geometry, arithmetic geometry, simple algebras, cohomology theories, and Lie theories etc) and her impact on the contemporary mathematics.
Subfactors and Mathematical Physics: Vaughan Jones
Hyper-Kaehler Manifolds, Hodge Theory and Chow Groups: Claire Voisin
Current Topics in Mathematical Physics and Probability Horng-Tzer Yau
Mathematical Physics: Edward Witten
the legacy of Bernhard Riemann after one hundred and fifty years
Recent Advances in Analysis and Geometry:LuisA. Caffarelli
Fusion Systems and Finite Simple Groups Workshop :Michael George Aschbacher
Current Developments of Mirror Symmetry : Maxim Kontsevich
Algebraic groups and their Representation
Workshop on Topological Materials
Workshop on Planar Statistical Models
Workshop on Geometric Analysis
Workshop on Vision
Geometric Methods on Representation Theory and Number Theory
Workshop on Applied Math
Tsinghua Sanya International Economics Roundtable
Workshop on Imaging and Computation
Workshop on Quantum Field Theories
Workshop on Moduli Space
S.-T. Yau High School Mathematics Awards Ceremony